AFM 102: Introduction to Managerial Accounting

Hector Gamez

Estimated study time: 1 hr 23 min

Table of contents

Sources and References

Primary textbook — Garrison, R.H., Libby, T., Webb, A., Noreen, E.W., & Brewer, P.C. (2024). Managerial Accounting (13th Canadian ed.). McGraw-Hill Ryerson. Supplementary — Horngren, C.T., Datar, S.M., & Rajan, M.V. (2015). Cost Accounting: A Managerial Emphasis (15th ed.). Pearson. Online resources — MIT OpenCourseWare 15.501: Introduction to Financial and Managerial Accounting; CPA Canada practice resources.


Chapter 1: Introduction to Managerial Accounting

1.1 What Is Managerial Accounting?

Managerial accounting differs fundamentally from financial accounting in both audience and purpose. Financial accounting produces reports — income statements, balance sheets, cash flow statements — intended for external stakeholders such as investors, creditors, and regulators, and it must conform to generally accepted accounting principles (GAAP). Managerial accounting, by contrast, generates information for internal decision-makers: managers, executives, and operational teams who need timely, relevant data to plan operations, control costs, and make strategic choices. There are no GAAP constraints on managerial reports; they are shaped by whatever format makes the information most useful.

Managerial Accounting: The branch of accounting that provides financial and non-financial information to managers and other internal decision-makers to facilitate planning, control, and decision-making within an organization. (Garrison et al., 2024, Ch. 1)

The three core functions that managerial accounting serves are:

  1. Planning — setting objectives and determining how to achieve them (e.g., preparing annual budgets, revenue forecasts, and production schedules).
  2. Controlling — measuring actual performance against planned targets, identifying variances, and investigating their causes so that corrective action can be taken.
  3. Decision-making — evaluating alternative courses of action using relevant cost and benefit information; examples include whether to make or buy a component, accept a special order, or drop a product line.

1.2 Managerial vs. Financial Accounting

FeatureFinancial AccountingManagerial Accounting
Primary audienceExternal parties (investors, creditors, regulators)Internal managers at all levels
Reporting frequencyQuarterly and annuallyAs needed — daily, weekly, or on demand
StandardsGAAP / IFRS — mandatoryNo mandatory external standards
FocusHistorical financial resultsFuture-oriented; forward-looking estimates
ScopeEntire organization as a wholeSegments, products, departments, decisions
VerificationExternal audit requiredNot audited; internal review only
Non-financial dataRarely includedCommonly included (quality rates, cycle times)
Time horizonPast periodsCurrent and future periods
Why no GAAP for managerial reports? The guiding principle is usefulness, not uniformity. A plant manager comparing machine efficiencies needs a report formatted very differently from an investor reading a consolidated income statement. GAAP's uniformity requirement — which enables cross-firm comparisons — would actually hinder internal reporting by forcing unnecessary aggregation and standardization.

1.3 The Role of the Management Accountant

Management accountants (often called cost accountants or controllers at the divisional level) occupy a staff position in the organization. They advise line managers but do not issue directives. Their responsibilities include:

  • Designing and maintaining cost accounting systems.
  • Preparing budgets and coordinating the budgeting process.
  • Analyzing variances between actual and budgeted results.
  • Providing financial analysis for capital investment proposals.
  • Ensuring internal controls are effective.

Professional bodies such as CPA Canada provide designations (CPA) and ethical guidelines that management accountants follow. Core ethical principles include competence, confidentiality, integrity, and objectivity (Horngren, Datar & Rajan, 2015, Ch. 1).

1.4 Cost Classifications Overview

Before any managerial analysis can occur, costs must be classified precisely. The same expenditure can belong to different categories depending on context.

Manufacturing vs. Non-Manufacturing Costs

Manufacturing costs are those incurred to produce a physical product:

  • Direct materials (DM) — raw materials physically and conveniently traceable to the finished product (e.g., wood in furniture, steel in an automobile, flour in bread).
  • Direct labour (DL) — wages of employees whose work can be directly and conveniently traced to specific units (e.g., assembly-line workers, machine operators).
  • Manufacturing overhead (MOH) — all other production costs that cannot be directly traced, including factory rent, depreciation of machinery, indirect materials (lubricants, cleaning supplies), indirect labour (maintenance workers, factory supervisors), property taxes on the factory, and utilities.

Non-manufacturing costs (also called period costs) are expensed in the period incurred and never pass through inventory:

  • Selling costs — advertising, sales commissions, shipping, sales force salaries.
  • Administrative (general & administrative) costs — executive salaries, accounting department, legal fees, corporate office rent.

Product Costs vs. Period Costs

Product costs: Costs attached to units of product; they flow through inventory accounts (Raw Materials → Work in Process → Finished Goods) and become Cost of Goods Sold only when the product is sold. In a manufacturing firm: product costs = DM + DL + MOH.
Period costs: Costs not attached to products; expensed immediately on the income statement in the period they are incurred. Selling and administrative costs are always period costs, regardless of whether a manufacturing or service firm incurs them.

Prime Costs and Conversion Costs

  • Prime costs = Direct materials + Direct labour (the most obviously traceable costs)
  • Conversion costs = Direct labour + Manufacturing overhead (costs required to “convert” raw materials into finished goods)

These groupings appear frequently in process costing (Chapter 5).

The Cost of Goods Manufactured Schedule

Manufacturing firms use a Cost of Goods Manufactured (COGM) schedule to reconcile raw material purchases through to finished goods. The schedule flows as follows:

\[ \text{COGM} = \text{Beginning WIP} + \text{DM used} + \text{DL} + \text{MOH applied} - \text{Ending WIP} \]
Example — COGM Schedule:

Ridgeline Manufacturing for the month of April:

Beginning Raw Materials Inventory$12,000
+ Raw Material Purchases$85,000
= Raw Materials Available$97,000
− Ending Raw Materials Inventory$14,000
Direct Materials Used$83,000
Direct Labour$62,000
Manufacturing Overhead Applied$47,000
Total Manufacturing Costs Added$192,000
+ Beginning Work in Process$18,000
= Total WIP to Account For$210,000
− Ending Work in Process$22,000
Cost of Goods Manufactured$188,000

The COGM feeds directly into the income statement:

Beginning Finished Goods ($30,000) + COGM ($188,000) − Ending Finished Goods ($25,000) = COGS ($193,000).


Chapter 2: Cost Behaviour and Cost Estimation

2.1 Fixed, Variable, and Mixed Costs

Understanding how costs respond to changes in activity is fundamental to managerial accounting. Activity is usually measured in terms of units produced, units sold, machine-hours, or direct labour-hours. The relationship between a cost and the chosen activity measure determines how that cost behaves.

Variable cost: A cost that changes in total in direct proportion to changes in the level of activity within the relevant range. The variable cost per unit remains constant as activity changes. Example: direct materials cost \$5 per unit — if 1,000 units are produced the total is \$5,000; if 2,000 are produced the total is \$10,000.
Fixed cost: A cost that remains constant in total regardless of changes in the level of activity within the relevant range. The fixed cost per unit decreases as activity increases (a spreading effect). Example: a factory lease of \$60,000 per month is the same whether 1,000 or 10,000 units are produced, so cost per unit falls from \$60 to \$6.
Mixed (semi-variable) cost: A cost that contains both a fixed component and a variable component. Example: a utility bill with a \$500 fixed monthly service charge plus \$0.08 per kilowatt-hour consumed.

The general equation for a mixed cost is:

\[ Y = a + bX \]

where \(Y\) is total cost, \(a\) is the total fixed cost component, \(b\) is the variable cost per unit of activity, and \(X\) is the level of activity.

Cost Behaviour Summary

Cost TypeTotal Cost BehaviourPer-Unit Behaviour
VariableIncreases proportionally with activityConstant
FixedConstant within relevant rangeDecreases as activity rises
MixedIncreases, but less than proportionallyDecreases as activity rises
Step-fixedConstant in steps; jumps at thresholdsDecreases within each step

2.2 The Relevant Range

Fixed costs are fixed only within a relevant range — the band of activity levels within which cost behaviour assumptions reasonably hold. Outside this range, fixed costs may step up (e.g., a second factory must be rented if production exceeds capacity) and variable costs may change (e.g., volume discounts on materials above a certain order size). Most managerial analysis implicitly assumes the relevant range.

Step-fixed costs are an important variant: they remain fixed over small ranges of activity but jump to a higher level at certain output thresholds. For example, one supervisor can oversee up to 20 workers; a second supervisor must be hired if the 21st worker is added. Step-fixed costs resemble variable costs when the steps are small and frequent.

2.3 Methods of Estimating Mixed Costs

The High-Low Method

The high-low method uses only the highest and lowest activity data points to estimate the variable rate and the fixed component:

\[ b = \frac{\text{Cost at high activity level} - \text{Cost at low activity level}}{\text{High activity level} - \text{Low activity level}} \]\[ a = \text{Total cost at high activity} - (b \times \text{High activity level}) \]
Example — High-Low Method: A company records the following utility costs over six months:
MonthMachine-HoursUtility Cost
January1,000$12,000
February2,500$15,000
March4,000$18,000
April3,000$16,000
May1,500$13,000
June3,500$17,000

High point: March — 4,000 hours, $18,000. Low point: January — 1,000 hours, $12,000.

Variable rate: \( b = (18{,}000 - 12{,}000) / (4{,}000 - 1{,}000) = \$2.00 \text{ per machine-hour} \)

Fixed cost: \( a = 18{,}000 - (2.00 \times 4{,}000) = \$10{,}000 \)

Cost equation: \( Y = \$10{,}000 + \$2.00X \)

Prediction for 3,200 machine-hours: \( Y = 10{,}000 + 2.00(3{,}200) = \$16{,}400 \)

Weakness of the high-low method: It uses only two data points and is therefore sensitive to outliers. The high or low point may be an unusual observation unrepresentative of the typical cost relationship.

Least-Squares Regression

Regression analysis (also called the method of least squares) uses all available data points to determine the line of best fit by minimizing the sum of squared vertical deviations between the observed data and the regression line. It produces more reliable and statistically defensible estimates than the high-low method. Most spreadsheet software (e.g., Excel’s LINEST function or the Data Analysis add-in) performs this calculation automatically.

The regression output produces:

  • Intercept (\(a\)) — the estimated fixed cost.
  • Slope coefficient (\(b\)) — the estimated variable cost per unit of activity.
  • R-squared (\(R^2\)) — the proportion of variance in cost explained by the activity measure; values close to 1.0 indicate a strong relationship.
Choosing an activity base: Regression should be run with several candidate activity bases (DLH, machine-hours, units produced) and the one yielding the highest \(R^2\) should be preferred, subject to a plausible economic logic (the cost driver must actually cause the cost).

Chapter 3: Cost-Volume-Profit Analysis

3.1 The CVP Model

Cost-volume-profit (CVP) analysis examines the relationship among costs, volume, and profit to answer “what-if” planning questions such as: How many units must we sell to break even? How will a price change affect profit? What is the risk if sales fall short of budget? It is one of the most widely used tools in managerial accounting.

Assumptions of CVP Analysis

  1. Selling price per unit is constant.
  2. Costs are either perfectly fixed or perfectly variable within the relevant range.
  3. In multi-product companies, the sales mix is constant.
  4. In a manufacturing context, inventory levels do not change (units produced = units sold), or the analysis is conducted on a variable costing basis.
These assumptions simplify reality. In practice, selling prices often decrease with volume (discounts), fixed costs can step up, and the sales mix shifts. Nevertheless, CVP provides valuable first-order estimates for planning and is indispensable as a conceptual framework. Garrison et al. (2024, Ch. 5) discuss how sensitivity analysis can stress-test CVP conclusions when assumptions are relaxed.

3.2 Contribution Margin

Contribution margin (CM): The amount remaining from sales revenue after all variable costs have been deducted. It contributes first to covering fixed costs; any remainder becomes operating income. \[ \text{CM} = \text{Sales} - \text{Variable Costs} \]\[ \text{CM per unit} = \text{Selling price per unit} - \text{Variable cost per unit} \]
Contribution margin ratio (CM ratio): The proportion of each sales dollar that flows to contribution margin. \[ \text{CM ratio} = \frac{\text{CM per unit}}{\text{Selling price per unit}} = \frac{\text{Total CM}}{\text{Total Sales}} \]

The CVP Income Statement

\[ \text{Net Operating Income (NOI)} = \text{Total CM} - \text{Fixed Costs} \]\[ = (\text{CM per unit} \times Q) - \text{Fixed Costs} \]

where \(Q\) is the number of units sold.

Example — CVP Income Statement: NorthStar Inc. sells a single product at \$50 per unit. Variable costs are \$30 per unit. Total fixed costs are \$80,000. In the most recent period, 5,000 units were sold.
Per UnitTotal (5,000 units)
Sales$50$250,000
Variable costs$30$150,000
Contribution margin$20$100,000
Fixed costs$80,000
Net operating income$20,000

CM ratio = $20 / $50 = 40%. For every additional dollar of sales, $0.40 flows to profit (after covering fixed costs).

3.3 Break-Even Analysis

The break-even point (BEP) is the sales level at which total revenues exactly equal total costs — profit is zero.

\[ \text{BEP (units)} = \frac{\text{Total Fixed Costs}}{\text{CM per unit}} \]\[ \text{BEP (dollars)} = \frac{\text{Total Fixed Costs}}{\text{CM ratio}} \]
Using NorthStar Inc. from above: \[ \text{BEP (units)} = \frac{\$80{,}000}{\$20} = 4{,}000 \text{ units} \]\[ \text{BEP (dollars)} = \frac{\$80{,}000}{0.40} = \$200{,}000 \]

Verification: At 4,000 units: Sales = $200,000; Variable costs = $120,000; CM = $80,000; Fixed costs = $80,000; NOI = $0.

3.4 Target Profit Analysis

To find the required unit sales to achieve a specific target profit \(\pi\):

\[ Q_{\text{target}} = \frac{\text{Fixed Costs} + \pi}{\text{CM per unit}} \]

In dollar terms:

\[ \text{Target Sales \$} = \frac{\text{Fixed Costs} + \pi}{\text{CM ratio}} \]

If income taxes must be incorporated, convert the desired after-tax profit \(\pi_{\text{net}}\) to a pre-tax equivalent:

\[ \pi_{\text{pre-tax}} = \frac{\pi_{\text{net}}}{1 - t} \]

Then: \( Q = (\text{Fixed Costs} + \pi_{\text{pre-tax}}) / \text{CM per unit} \)

Example — Target Profit: NorthStar wants after-tax income of \$18,000. The tax rate is 25%.

Pre-tax equivalent: \( \$18{,}000 / (1 - 0.25) = \$24{,}000 \)

\[ Q = (\$80{,}000 + \$24{,}000) / \$20 = 5{,}200 \text{ units} \]

3.5 Margin of Safety

Margin of safety: The excess of actual (or budgeted) sales over the break-even sales level. It represents how far sales can decline before a loss is incurred. \[ \text{Margin of Safety (units or \$)} = \text{Actual Sales} - \text{Break-Even Sales} \]\[ \text{Margin of Safety Ratio} = \frac{\text{Margin of Safety}}{\text{Actual Sales}} \]

In the NorthStar example: Actual sales = $250,000; BEP = $200,000. Margin of safety = $50,000 (ratio = 20%). A 20% drop in sales would wipe out all profit.

3.6 Operating Leverage

Degree of Operating Leverage (DOL): A measure of how sensitive net operating income is to a given percentage change in sales. High operating leverage means high fixed costs relative to variable costs, amplifying both gains and losses. \[ \text{DOL} = \frac{\text{Total Contribution Margin}}{\text{Net Operating Income}} \]

If DOL = 5, a 10% increase in sales produces a 50% increase in NOI. Conversely, a 10% decrease in sales causes a 50% decrease in NOI. Firms with high fixed costs (e.g., airlines, manufacturers) tend to have high operating leverage; service firms with many variable costs have lower leverage.

NorthStar: DOL = \$100,000 / \$20,000 = 5. A 15% increase in sales → 15% × 5 = 75% increase in NOI → New NOI = \$20,000 × 1.75 = \$35,000.

3.7 Multi-Product CVP and Sales Mix

When a company sells multiple products, a sales mix assumption is required. The weighted-average contribution margin per unit (WACM) is:

\[ \text{WACM} = \sum_{i} (w_i \times \text{CM}_i) \]

where \(w_i\) is the proportion of product \(i\) in the total unit sales mix.

\[ \text{BEP (composite units)} = \frac{\text{Fixed Costs}}{\text{WACM}} \]

Individual product BEP units = Composite BEP units × that product’s sales mix proportion.

Example — Multi-Product CVP (Full Numerical):

Maple Co. sells three products. Data:

ProductSelling PriceVariable CostCM/unitSales Mix (units)
Alpha$40$24$163,000 (50%)
Beta$60$35$251,800 (30%)
Gamma$80$48$321,200 (20%)
Total6,000 (100%)

Fixed costs = $132,000.

WACM = (0.50 × $16) + (0.30 × $25) + (0.20 × $32) = $8.00 + $7.50 + $6.40 = $21.90

BEP (composite units) = $132,000 / $21.90 = 6,027 composite units (rounded)

BEP by product:

  • Alpha: 6,027 × 0.50 = 3,014 units
  • Beta: 6,027 × 0.30 = 1,808 units
  • Gamma: 6,027 × 0.20 = 1,205 units

Verification (approximate): CM at BEP = (3,014 × $16) + (1,808 × $25) + (1,205 × $32) = $48,224 + $45,200 + $38,560 = $131,984 ≈ $132,000 ✓

If the mix shifts toward Gamma (which has the highest CM per unit), the BEP falls. If the mix shifts toward Alpha (lowest CM), the BEP rises.

Sales mix and risk: If the actual sales mix shifts toward lower-CM products, the WACM falls and the break-even point rises, even if total sales dollars remain constant. CVP analysis must be re-done whenever the mix changes materially.

Chapter 4: Job-Order Costing

4.1 Overview

Job-order costing is used when products or services are unique, custom, or produced in small, discrete batches (e.g., construction projects, custom furniture, law firms, film production, hospital patients). Each distinct job, project, or batch is treated as a separate cost object and assigned its own job cost sheet.

This contrasts with process costing (Chapter 5), which is appropriate when large quantities of identical or near-identical units are produced continuously (e.g., oil refining, cement, breakfast cereal).

4.2 The Job Cost Sheet

The job cost sheet (or job cost record) accumulates all costs charged to a specific job:

Job Cost Sheet — Job #214
Customer: Ridgeline BuildersStart date: March 1
Description: Custom oak cabinetryCompletion date: March 18
Direct Materials
Requisition #041 — Oak boards$3,200
Requisition #042 — Hardware$480
Total DM$3,680
Direct Labour
Time tickets — 80 hours @ $22/hr$1,760
Total DL$1,760
Manufacturing Overhead Applied
80 DLH × $15/DLH (POHR)$1,200
Total Job Cost$6,640
Revenue billed$9,500
Gross margin$2,860

4.3 Cost Flows in Job-Order Costing — Full Journal Entries

The following journal entries trace the complete flow of costs through a job-order costing system. Assume the company purchased $50,000 of raw materials during the period, used $40,000 for direct materials on jobs, incurred $30,000 of direct labour, and applied $25,000 of overhead. Job #214 (cost $6,640) was completed and sold to Ridgeline Builders for $9,500 cash. Actual overhead costs incurred totalled $26,500.

Entry 1 — Purchase of Raw Materials:

Raw Materials Inventory is debited when materials are purchased on account:
AccountDebitCredit
Raw Materials Inventory$50,000
Accounts Payable$50,000

Entry 2 — Requisition of Direct Materials to Production:

| Account | Debit | Credit | |---|---|---| | Work in Process Inventory | \$40,000 | | | Raw Materials Inventory | | \$40,000 |

The remaining $10,000 in Raw Materials Inventory is the ending balance of unused raw materials.

Entry 3 — Recording Direct Labour:

| Account | Debit | Credit | |---|---|---| | Work in Process Inventory | \$30,000 | | | Salaries and Wages Payable | | \$30,000 |

Entry 4 — Recording Actual Overhead Costs Incurred:

Actual overhead costs (rent, depreciation, indirect labour, utilities) are accumulated in the Manufacturing Overhead control account:
AccountDebitCredit
Manufacturing Overhead (control)$26,500
Accumulated Depreciation — Factory Equipment$10,000
Accounts Payable (utilities, repairs)$8,000
Salaries and Wages Payable (indirect labour)$8,500

Entry 5 — Applying Manufacturing Overhead to Jobs:

Overhead is applied using the POHR (e.g., \$15/DLH × 1,667 hours worked ≈ \$25,000 applied):
AccountDebitCredit
Work in Process Inventory$25,000
Manufacturing Overhead (control)$25,000

Entry 6 — Completing Job #214 (Transfer to Finished Goods):

| Account | Debit | Credit | |---|---|---| | Finished Goods Inventory | \$6,640 | | | Work in Process Inventory | | \$6,640 |

Entry 7 — Selling Job #214:

Two entries are required: one to record the revenue, one to relieve Finished Goods and record COGS:
AccountDebitCredit
Cash / Accounts Receivable$9,500
Sales Revenue$9,500
AccountDebitCredit
Cost of Goods Sold$6,640
Finished Goods Inventory$6,640

Entry 8 — Closing Underapplied Overhead:

Actual overhead = \$26,500; Applied overhead = \$25,000. Underapplied = \$1,500.
AccountDebitCredit
Cost of Goods Sold$1,500
Manufacturing Overhead (control)$1,500

After this entry, the Manufacturing Overhead control account has a zero balance.

4.4 Predetermined Overhead Rate (POHR)

Because actual overhead costs are not known until the end of the period, overhead is applied to jobs throughout the year using the POHR established at the beginning of the year.

\[ \text{POHR} = \frac{\text{Estimated Total Manufacturing Overhead Cost}}{\text{Estimated Total Allocation Base (e.g., DLH)}} \]

Common allocation bases:

  • Direct labour-hours (DLH) — traditional and widely used in labour-intensive shops.
  • Machine-hours — preferred in highly automated environments.
  • Direct labour cost — simpler; used when labour rates are uniform.
Example — POHR: At the beginning of the year, a company estimates: Total MOH = \$600,000; Total DLH = 40,000. POHR = \$600,000 / 40,000 = \$15 per DLH.

Job #214 used 80 DLH → Applied overhead = 80 × $15 = $1,200.

4.5 Over- and Underapplied Overhead — T-Account Illustration

At year-end, the Manufacturing Overhead control account balance reveals over- or underapplied overhead:

Manufacturing Overhead T-Account:

Manufacturing Overhead (Control)

Debit (Actual costs charged)Credit (Overhead applied to WIP)
Indirect materials: $45,000Applied to WIP: $615,000
Indirect labour: $180,000
Factory rent: $120,000
Depreciation: $200,000
Other: $70,000
Total actual: $615,000

Actual MOH = Applied MOH = $615,000 → Balance = $0 → Neither over nor underapplied (ideal case).

Now suppose actual MOH = $630,000 and applied = $615,000:

  • Debit balance of $15,000 = Underapplied overhead (actual > applied)
  • Disposition (write-off to COGS): Debit COGS $15,000 / Credit MOH $15,000

Alternatively, if actual MOH = $600,000 and applied = $615,000:

  • Credit balance of $15,000 = Overapplied overhead (actual < applied)
  • Disposition (write-off to COGS): Debit MOH $15,000 / Credit COGS $15,000 (reduces COGS)

Disposition methods:

  1. Write-off to Cost of Goods Sold — simple; appropriate when the amount is immaterial.
  2. Proration among WIP, Finished Goods, and COGS — theoretically more accurate; allocates the error in proportion to the overhead already included in each account balance.

4.6 Actual vs. Normal Costing

Under actual costing, DM and DL are charged at actual rates, and overhead is applied at the actual rate computed after the period ends. Under normal costing (the standard approach), DM and DL use actual rates but overhead is applied using the POHR. Normal costing avoids the delay of waiting for year-end overhead totals and smooths seasonal fluctuations in overhead rates.


Chapter 5: Process Costing

5.1 When to Use Process Costing

Process costing is appropriate for industries that produce large quantities of homogeneous (identical) units through a series of continuous production steps or processes: oil refineries, chemical plants, food processing (e.g., breakfast cereal, orange juice), paper mills, and cement plants. Because each unit is indistinguishable from the next, it makes no sense to track costs by individual unit as in job-order costing. Instead, costs are averaged across all units produced in the period.

5.2 Equivalent Units of Production

The central challenge in process costing is that at period-end, some units are only partially complete (work in process). We cannot simply average total costs over all units because partially complete units represent less than a full unit’s worth of cost.

Equivalent units of production (EUP): A measure that converts partially completed units into a number of fully completed units for cost-averaging purposes. If 500 units are 60% complete with respect to conversion costs, they represent 300 equivalent units of conversion cost. \[ \text{EUP} = \text{Number of partially complete units} \times \text{Percentage of completion} \]

5.3 Weighted-Average Method

The weighted-average method blends the cost of beginning WIP inventory (work done in the prior period) with current-period costs. It is simpler than the FIFO method and is most commonly examined in introductory courses.

Four steps of the production cost report:

Step 1: Physical Flow of Units

Units
Beginning WIP+
Units started in period= Total to account for
Units completed and transferred out+
Ending WIP= Total accounted for

Step 2: Compute Equivalent Units

Direct MaterialsConversion Costs
Units completed and transferred out100% complete100% complete
Ending WIP% complete for DM% complete for conversion
Total EUP

Step 3: Compute Cost per Equivalent Unit

\[ \text{Cost per EUP} = \frac{\text{Cost in Beginning WIP} + \text{Cost added during period}}{\text{Total EUP (Step 2)}} \]

Compute separately for DM and conversion costs.

Step 4: Assign Costs to Units

\[ \text{Cost of units transferred out} = \text{Total EUP (transferred)} \times \text{Cost per EUP} \]\[ \text{Cost of ending WIP} = \text{EUP (ending WIP)} \times \text{Cost per EUP} \]
Example — Process Costing Production Cost Report (Weighted-Average):

Borealis Chemicals — Mixing Department, Month of March:

  • Beginning WIP: 2,000 units, 40% complete (conversion); DM cost in beg. WIP = $8,000; Conversion cost in beg. WIP = $3,200.
  • Units started in March: 18,000
  • Units completed and transferred out: 16,000
  • Ending WIP: 4,000 units, 25% complete (conversion)
  • DM are added at the start (100% at beginning); Conversion costs incurred evenly.
  • DM costs added in March: $72,000; Conversion costs added in March: $40,800.

Step 1 — Physical Flow:

Units
Beginning WIP2,000
Started in March18,000
Total to account for20,000
Completed and transferred out16,000
Ending WIP4,000
Total accounted for20,000

Step 2 — EUP:

DMConversion
Transferred out (16,000 × 100%)16,00016,000
Ending WIP (4,000 × 100% DM; 4,000 × 25% conv.)4,0001,000
Total EUP20,00017,000

Step 3 — Cost per EUP:

DM: ($8,000 + $72,000) / 20,000 = $4.00 per EUP Conversion: ($3,200 + $40,800) / 17,000 = $2.588 per EUP (rounded) Total cost per equivalent unit = $4.00 + $2.588 = $6.588

Step 4 — Assign Costs:

Transferred out: 16,000 × $6.588 = $105,412 Ending WIP DM: 4,000 × $4.00 = $16,000 Ending WIP Conversion: 1,000 × $2.588 = $2,588 Ending WIP total: $18,588

Total costs accounted for: $105,412 + $18,588 = $124,000 ✓ (= $8,000 + $3,200 + $72,000 + $40,800)

Summary — Production Cost Report:

DMConversionTotal
Costs to account for:
Beginning WIP$8,000$3,200$11,200
Added in period$72,000$40,800$112,800
Total$80,000$44,000$124,000
EUP20,00017,000
Cost per EUP$4.00$2.588$6.588
Costs accounted for:
Transferred out$64,000$41,412$105,412
Ending WIP$16,000$2,588$18,588
Total$80,000$44,000$124,000

5.4 Multiple Departments

In many process-costing environments, units flow through several departments sequentially (e.g., Mixing → Cooking → Packaging). Costs transferred from Department 1 are called transferred-in costs in Department 2 and are treated as a separate cost category alongside DM and conversion costs in the receiving department’s production cost report.

Transferred-in costs are always 100% complete with respect to the work done by the prior department; every unit that enters a subsequent department carries the full prior-department cost. In the EUP schedule for the receiving department, transferred-in costs behave like materials added at the beginning of the process.

Chapter 6: Variable Costing vs. Absorption Costing

6.1 The Two Methods Defined

Absorption costing (full costing): All manufacturing costs — both variable and fixed — are included as product costs and flow through inventory. Fixed manufacturing overhead is allocated to each unit produced. Required under GAAP/IFRS for external reporting.
Variable costing (direct costing): Only variable manufacturing costs are treated as product costs. Fixed manufacturing overhead is treated as a period cost and expensed entirely in the period incurred, regardless of how many units are produced or sold. Used exclusively for internal management decisions and CVP analysis.

6.2 Income Statement Format Comparison

Absorption Costing Income Statement:

Sales$XXX
Cost of goods sold (variable + fixed MOH per unit × units sold)($XXX)
Gross margin$XXX
Selling and administrative expenses($XXX)
Net operating income$XXX

Variable Costing Income Statement (Contribution Format):

Sales$XXX
Variable cost of goods sold (variable manufacturing cost per unit × units sold)($XXX)
Variable selling and administrative($XXX)
Contribution margin$XXX
Fixed manufacturing overhead($XXX)
Fixed selling and administrative($XXX)
Net operating income$XXX

6.3 When Income Differs: The Reconciliation

The key difference arises when units produced ≠ units sold:

  • Production > Sales: Absorption NOI > Variable costing NOI. Under absorption costing, some fixed MOH is deferred in ending inventory; under variable costing, all fixed MOH is expensed.
  • Production < Sales: Absorption NOI < Variable costing NOI. Fixed MOH from prior periods’ inventory is released to COGS under absorption costing.
  • Production = Sales: Both methods yield identical NOI.

The exact difference is:

\[ \Delta \text{NOI} = \text{Fixed MOH rate} \times (\text{Units Produced} - \text{Units Sold}) \]

where the fixed MOH rate = Budgeted Fixed MOH / Budgeted Units Produced.

Example — Full Reconciliation: Cascade Manufacturing produces and sells a single product. Data for the year:
  • Units produced: 12,000; Units sold: 10,000; Beginning inventory: 0
  • Selling price: $80/unit; Variable manufacturing cost: $45/unit
  • Fixed MOH: $120,000 (Fixed MOH rate = $120,000 / 12,000 = $10/unit)
  • Variable S&A: $5/unit sold; Fixed S&A: $30,000

Absorption Costing:

Product cost per unit = $45 + $10 = $55

Sales (10,000 × $80)$800,000
COGS (10,000 × $55)($550,000)
Gross margin$250,000
Variable S&A (10,000 × $5)($50,000)
Fixed S&A($30,000)
Absorption NOI$170,000

Variable Costing:

Sales$800,000
Variable COGS (10,000 × $45)($450,000)
Variable S&A (10,000 × $5)($50,000)
Contribution margin$300,000
Fixed MOH($120,000)
Fixed S&A($30,000)
Variable costing NOI$150,000

Reconciliation:

Absorption NOI − Variable costing NOI = $170,000 − $150,000 = $20,000 = Fixed MOH rate × (Produced − Sold) = $10 × (12,000 − 10,000) = $20,000 ✓

The $20,000 difference represents fixed MOH deferred in ending inventory of 2,000 units under absorption costing: 2,000 × $10 = $20,000.

6.4 Management Implications

The production incentive problem: Under absorption costing, managers can artificially inflate short-term profits by increasing production beyond what is needed, because more units produced means more fixed overhead is deferred in inventory rather than charged to COGS. This behavior is called "building inventory to absorb fixed costs" and is a well-documented dysfunctional consequence of absorption costing. Variable costing eliminates this incentive because fixed MOH is always fully expensed regardless of production volume.
Absorption CostingVariable Costing
GAAP complianceYes (required for external reports)No
Fixed MOH treatmentProduct cost (deferred in inventory)Period cost (expensed immediately)
Profit manipulation riskYes — produce more to increase profitNo
CVP analysis compatibilityPoor (mixes fixed and variable)Excellent
Internal decision usefulnessLowerHigher

Chapter 7: Activity-Based Costing

7.1 Limitations of Traditional Volume-Based Costing

Traditional overhead allocation uses a single, volume-based allocation base (typically DLH or machine-hours) to assign all overhead costs to products. This approach is adequate when:

  • Overhead is a small fraction of total cost.
  • All products consume overhead resources in roughly the same proportions.
  • Production volume is the primary driver of overhead costs.

These conditions no longer hold in most modern manufacturing and service environments. Product lines have proliferated; automation has increased the ratio of overhead to direct labour; and many overhead activities — machine setups, product design, quality inspections, customer order processing — are not driven by production volume. The result is product cost distortion: high-volume standard products are systematically overcosted and low-volume complex products are undercosted (Horngren, Datar & Rajan, 2015, Ch. 5).

7.2 The ABC Framework

Activity-Based Costing (ABC): A costing system that first assigns costs to activities based on how resources are consumed, and then assigns activity costs to products (or customers or services) based on their actual use of those activities.

ABC involves two stages:

  • First stage: Overhead costs are traced to activity cost pools (e.g., machine setup, purchase order processing, quality inspection). This is done using resource drivers (e.g., the percentage of a supervisor’s time devoted to each activity).
  • Second stage: Each activity cost pool is assigned to products using an activity rate and the actual quantity of the cost driver each product consumes.
\[ \text{Activity Rate} = \frac{\text{Total Cost in Activity Pool}}{\text{Total Cost Driver Quantity}} \]

7.3 Activity Hierarchy

Cooper and Kaplan (founders of ABC at Harvard) classified activities into four levels:

LevelDescriptionExample ActivitiesExample Cost Drivers
Unit-levelPerformed each time a unit is producedMachining, direct energyMachine-hours, kWh
Batch-levelPerformed each time a batch is processedMachine setups, purchase orders, material movesNumber of setups, number of orders
Product-level (Product-sustaining)Sustain a product line regardless of volumeEngineering design, product specs, testingEngineering hours, number of parts
Facility-level (Facility-sustaining)Sustain the facility overallPlant management, property taxes, general insuranceSquare footage, cannot be meaningfully allocated
Facility-level costs are typically not allocated to products in a well-designed ABC system because no reliable causal link exists between these costs and individual products. Instead, they are treated as period costs or allocated on an arbitrary basis that is clearly labelled as such.

7.4 ABC Implementation — Full Numerical Example

Example — ABC vs. Traditional Costing:

Blackwood Electronics manufactures two products: a standard circuit board (SCB) and a custom circuit board (CCB). Data:

SCBCCB
Annual production50,000 units2,000 units
Direct materials per unit$15$40
Direct labour per unit (@ $20/hr)0.5 hr = $102 hr = $40
Machine-hours per unit0.5 hr1.5 hr
Setups per year1040
Purchase orders per year2080

Total overhead costs:

  • Machine depreciation and maintenance: $150,000
  • Setup costs: $200,000
  • Purchase order processing: $100,000
  • Total overhead: $450,000

Traditional costing (single rate based on machine-hours): Total machine-hours = (50,000 × 0.5) + (2,000 × 1.5) = 25,000 + 3,000 = 28,000 hrs Traditional rate = $450,000 / 28,000 = $16.07/machine-hr

Applied overhead:

  • SCB: 0.5 hr × $16.07 = $8.04/unit
  • CCB: 1.5 hr × $16.07 = $24.11/unit

Total cost (traditional):

  • SCB: $15 + $10 + $8.04 = $33.04
  • CCB: $40 + $40 + $24.11 = $104.11

ABC:

Activity rates:

  • Machining: $150,000 / 28,000 hrs = $5.357/hr
  • Setups: $200,000 / (10 + 40) = $200,000 / 50 = $4,000/setup
  • Purchase orders: $100,000 / (20 + 80) = $100,000 / 100 = $1,000/order

Overhead assigned per unit:

ActivitySCBCCB
Machining0.5 hr × $5.357 = $2.681.5 hr × $5.357 = $8.04
Setups(10 setups × $4,000) / 50,000 = $0.80(40 setups × $4,000) / 2,000 = $80.00
Purchase orders(20 × $1,000) / 50,000 = $0.40(80 × $1,000) / 2,000 = $40.00
Total OH per unit$3.88$128.04

Total cost (ABC):

  • SCB: $15 + $10 + $3.88 = $28.88
  • CCB: $40 + $40 + $128.04 = $208.04

Interpretation: Traditional costing overcosts the SCB by $4.16/unit and undercosts the CCB by $103.93/unit. The custom board is far more expensive to produce than traditional costing suggests. Pricing based on traditional costs risks underpricing the CCB, leading to losses on every unit sold.

7.5 ABC and Pricing Decisions

Pricing implication: Suppose Blackwood sells both products at a 30% markup over traditional cost:
  • SCB price: $33.04 × 1.30 = $42.95; ABC cost = $28.88 → true margin = $14.07 (49% over ABC cost) — underpriced relative to ABC but still profitable.
  • CCB price: $104.11 × 1.30 = $135.34; ABC cost = $208.04 → true margin = −$72.70 — sold at a loss under ABC.

Management should raise CCB’s price substantially (e.g., to at least $208.04 × 1.30 = $270.45) or reduce complexity/cost drivers associated with the CCB. This analysis can only emerge from ABC; traditional costing masks the problem entirely.

7.6 ABC for Customer Profitability Analysis

The same methodology extends to customers. A customer who places many small orders, demands custom configurations, returns goods frequently, and requires extensive after-sale support consumes more resources than a customer who places large standard orders with few complications. ABC can reveal that some nominally “large” customers are actually unprofitable once all service costs are attributed to them.

Customer profitability analysis: Applying ABC principles to assign revenues and costs (including post-sale service, order handling, and credit costs) to individual customers or customer segments to determine which customers are truly profitable.

Chapter 8: Budgeting

8.1 The Purpose of Budgets

Budgets translate strategic goals into quantified operational plans. Their functions include:

  1. Planning: Forcing managers to think ahead and anticipate problems before they arise.
  2. Coordination: Ensuring that the plans of different departments are compatible (e.g., production can actually supply what sales expects to sell).
  3. Communication: Conveying management’s expectations to all levels of the organization.
  4. Control: Providing a benchmark against which actual results are measured (via variance analysis).
  5. Motivation: Serving as performance targets that motivate managers and employees.

8.2 The Master Budget

The master budget is a comprehensive, integrated set of budgets for the upcoming period (typically one fiscal year, broken into monthly or quarterly sub-periods). It consists of two major sections:

Operating Budgets

The operating budgets flow sequentially from the sales forecast:

1. Sales Budget — The foundation of the entire master budget. Estimated unit sales × selling price per unit = budgeted sales revenue.

2. Production Budget — How many units must be produced?

\[ \text{Required Production} = \text{Budgeted Sales} + \text{Desired Ending FG Inventory} - \text{Beginning FG Inventory} \]

3. Direct Materials Budget — How much raw material must be purchased?

\[ \text{Raw Material Purchases} = (\text{Production Units} \times \text{DM per unit}) + \text{Desired Ending RM Inventory} - \text{Beginning RM Inventory} \]

4. Direct Labour Budget:

\[ \text{Total DL Cost} = \text{Production Units} \times \text{DLH per unit} \times \text{DL wage rate} \]

5. Manufacturing Overhead Budget — Separates variable and fixed overhead for the planned production level.

6. Selling and Administrative Expense Budget — Variable S&A (per unit sold or per sales dollar) + fixed S&A.

7. Budgeted Income Statement — Assembles the above budgets into a pro forma income statement.

Financial Budgets

8. Capital Expenditure Budget — Planned purchases of long-term assets (property, plant, equipment).

9. Cash Budget — Perhaps the most critical short-term planning tool.

\[ \text{Ending Cash Balance} = \text{Beginning Cash} + \text{Cash Receipts} - \text{Cash Disbursements} \]

Cash receipts typically lag behind sales (accounts receivable collection patterns). Cash disbursements include DM purchases (with payment lags), payroll, overhead, S&A, capital expenditures, debt repayments, and dividends.

10. Budgeted Balance Sheet — Projects assets, liabilities, and equity at the end of the budget period.

8.3 Full Master Budget Example — Summit Gear Ltd.

Summit Gear Ltd. — Master Budget, Q1 (January–March)

Given information:

  • Selling price: $60/unit
  • Variable manufacturing cost: $35/unit (DM $15 + DL $12 + Variable MOH $8)
  • Fixed MOH per month: $18,000
  • Variable S&A: $4/unit sold; Fixed S&A: $10,000/month
  • Each unit requires 3 kg of DM at $5/kg; DL = 0.6 hrs/unit at $20/hr
  • Desired ending FG = 20% of next month’s budgeted sales
  • Desired ending RM = 10% of next month’s production DM needs
  • Beginning FG (Jan 1): 1,000 units; Beginning RM (Jan 1): 1,560 kg
  • Collections: 70% in month of sale; 30% in following month
  • RM payments: 50% in month of purchase; 50% in following month
  • DL and MOH paid in month incurred; S&A paid in month incurred
  • Minimum cash balance: $10,000; beginning cash (Jan 1): $15,000

Step 1 — Sales Budget:

JanuaryFebruaryMarchQ1 Total
Budgeted sales (units)5,0006,0007,00018,000
Selling price per unit$60$60$60
Budgeted sales revenue$300,000$360,000$420,000$1,080,000

Step 2 — Production Budget:

April budgeted sales assumed = 8,000 units.

JanuaryFebruaryMarch
Budgeted sales5,0006,0007,000
+ Desired ending FG (20% × next month)1,2001,4001,600
− Beginning FG(1,000)(1,200)(1,400)
Required production5,2006,2007,200

Step 3 — Direct Materials Budget:

April production assumed = 8,000 units; DM needs = 24,000 kg.

JanuaryFebruaryMarch
Production (units)5,2006,2007,200
DM needed (× 3 kg)15,60018,60021,600
+ Desired ending RM (10% × next month’s needs)1,8602,1602,400
− Beginning RM(1,560)(1,860)(2,160)
RM to purchase (kg)15,90018,90021,840
× $5/kg$79,500$94,500$109,200

Step 4 — Direct Labour Budget:

JanuaryFebruaryMarch
Production (units)5,2006,2007,200
DLH per unit0.60.60.6
Total DLH3,1203,7204,320
× $20/hr$62,400$74,400$86,400

Step 5 — MOH Budget:

JanuaryFebruaryMarch
Variable MOH ($8/unit produced)$41,600$49,600$57,600
Fixed MOH$18,000$18,000$18,000
Total MOH$59,600$67,600$75,600

Step 6 — Budgeted Income Statement (Q1):

Q1 Total
Sales$1,080,000
Variable COGS (18,000 × $35)($630,000)
Variable S&A (18,000 × $4)($72,000)
Contribution margin$378,000
Fixed MOH (3 months × $18,000)($54,000)
Fixed S&A (3 months × $10,000)($30,000)
Budgeted NOI$294,000

Step 7 — Cash Budget (January only):

Collections: January sales $300,000 × 70% = $210,000 cash; December sales assumed $240,000 × 30% = $72,000. Total cash receipts = $282,000.

January
Beginning cash balance$15,000
+ Cash receipts from collections$282,000
= Cash available$297,000
− RM payments: 50% Jan purchases ($79,500 × 50%) + 50% Dec purchases (assumed $65,000 × 50%)($72,250)
− DL payments($62,400)
− MOH payments (less $3,000 non-cash depreciation)($56,600)
− S&A payments ($5/unit × 5,000 + $10,000)($35,000)
= Ending cash balance$70,750

Ending cash = $70,750 > $10,000 minimum → no borrowing required in January.

8.4 Flexible Budgets

A static budget is fixed at the planned activity level. When actual activity differs from the plan, comparing actual costs against the static budget conflates the volume effect (more/fewer units produced) with actual cost efficiency. A flexible budget adjusts the budget to the actual activity level achieved:

\[ \text{Flexible Budget Cost} = (\text{Variable rate} \times \text{Actual activity}) + \text{Budgeted fixed cost} \]
Cost ComponentStatic Budget (5,000 units)Flexible Budget (5,400 units)Actual (5,400 units)Flexible Budget Variance
Variable MOH ($3/unit)$15,000$16,200$16,800$600 U
Fixed MOH$40,000$40,000$41,200$1,200 U
Total MOH$55,000$56,200$58,000$1,800 U

The $1,800 unfavourable flexible budget variance indicates that actual costs exceeded what they should have been at 5,400 units — a true efficiency signal.

8.5 Behavioural Aspects of Budgeting

Budgets are not merely technical documents; they shape human behaviour. Important behavioural considerations include:

  • Participative budgeting (bottom-up): Involving lower-level managers in setting budget targets increases buy-in and taps local knowledge, but creates risk of budgetary slack (deliberately setting easy targets).
  • Budgetary slack: The practice of understating revenues or overstating costs to make targets easier to achieve. It distorts resource allocation and reduces the control value of the budget.
  • Budget pressure and ethics: Unrealistically tight budgets can create pressure to misreport results or cut corners on quality and safety.
  • Zero-based budgeting (ZBB): Each budget period, managers must justify every expenditure from scratch rather than simply adjusting prior-year amounts. ZBB eliminates the inertia of “baseline plus a percentage” budgeting but is time-consuming.

Chapter 9: Standard Costs and Variance Analysis

9.1 Standard Costs Defined

Standard cost: A carefully predetermined unit cost, established under assumed efficient operating conditions, that serves as a benchmark against which actual costs are compared. Standard costs represent what a cost should be rather than what it actually was.

Standard costs are set for each component of manufacturing cost:

  • Standard DM cost = Standard quantity of DM per unit × Standard price per unit of DM
  • Standard DL cost = Standard hours per unit × Standard hourly rate
  • Standard variable MOH cost = Standard hours per unit × Standard variable MOH rate

Standards are developed through engineering studies, time-and-motion analyses, supplier negotiations, and historical data adjusted for expected improvements.

Types of Standards

TypeDescriptionEffect on Behaviour
Ideal (theoretical)Perfect efficiency, no waste, no downtimeUsually unachievable; can demoralize workers
Currently attainable (practical)Achievable with reasonable efficiency; allows for normal waste and downtimeMost commonly used; motivates without demoralizing
Historical averageBased on past average performanceMay entrench inefficiency

9.2 Direct Materials Variances

Let AQ = actual quantity purchased/used, AP = actual price, SP = standard price, SQ = standard quantity allowed for actual output.

\[ \text{Materials Price Variance (MPV)} = AQ \times (AP - SP) \]

A positive result is unfavourable (U); negative is favourable (F).

\[ \text{Materials Quantity Variance (MQV)} = SP \times (AQ - SQ) \]\[ \text{Total DM Variance} = \text{MPV} + \text{MQV} = (AQ \times AP) - (SQ \times SP) \]
Example — DM Variances:

Standard: 2 kg per unit at $5/kg. Actual: 1,000 units produced; 2,100 kg purchased and used at $4.80/kg.

SQ = 1,000 × 2 = 2,000 kg. AQ = 2,100. AP = $4.80. SP = $5.00.

MPV = 2,100 × ($4.80 − $5.00) = 2,100 × (−$0.20) = −$420 → $420 F (paid less than standard)

MQV = $5.00 × (2,100 − 2,000) = $5.00 × 100 = $500 U (used more kg than standard)

Total DM variance = −$420 + $500 = $80 U

Journal entry to record materials purchase at standard and isolate MPV:

AccountDebitCredit
Raw Materials Inventory (AQ × SP = 2,100 × $5)$10,500
Materials Price Variance (favourable → credit)$420
Accounts Payable (AQ × AP = 2,100 × $4.80)$10,080

Journal entry to record DM usage and isolate MQV:

AccountDebitCredit
Work in Process (SQ × SP = 2,000 × $5)$10,000
Materials Quantity Variance (unfavourable → debit)$500
Raw Materials Inventory (AQ × SP = 2,100 × $5)$10,500
The MPV is typically isolated at purchase (when materials enter inventory at standard price) to provide timely feedback to the purchasing manager. The MQV is isolated at point of use and signals to the production manager.

9.3 Direct Labour Variances

Let AH = actual hours worked, AR = actual rate, SR = standard rate, SH = standard hours allowed for actual output.

\[ \text{Labour Rate Variance (LRV)} = AH \times (AR - SR) \]\[ \text{Labour Efficiency Variance (LEV)} = SR \times (AH - SH) \]\[ \text{Total DL Variance} = \text{LRV} + \text{LEV} \]
Example — DL Variances:

Standard: 1.5 hrs per unit at $20/hr. Actual: 1,000 units produced; 1,600 hours worked at $19/hr.

SH = 1,000 × 1.5 = 1,500 hrs. AH = 1,600. AR = $19. SR = $20.

LRV = 1,600 × ($19 − $20) = 1,600 × (−$1) = −$1,600 → $1,600 F

LEV = $20 × (1,600 − 1,500) = $20 × 100 = $2,000 U

Total DL variance = −$1,600 + $2,000 = $400 U

Journal entry to record DL and isolate variances:

AccountDebitCredit
Work in Process (SH × SR = 1,500 × $20)$30,000
Labour Rate Variance (favourable → credit)$1,600
Labour Efficiency Variance (unfavourable → debit)$2,000
Salaries and Wages Payable (AH × AR = 1,600 × $19)$30,400

9.4 Variable Manufacturing Overhead Variances

Variable MOH variances use the same two-variance structure as DL, with hours as the allocation base:

\[ \text{Variable OH Spending Variance} = AH \times (AR_{\text{VOH}} - SR_{\text{VOH}}) \]\[ \text{Variable OH Efficiency Variance} = SR_{\text{VOH}} \times (AH - SH) \]

The efficiency variance for variable MOH mirrors the labour efficiency variance: if more hours are worked than standard, more variable overhead is consumed.

9.5 Fixed Manufacturing Overhead Variances

Fixed overhead analysis differs from variable overhead because fixed costs do not fluctuate with activity. The standard fixed MOH rate is:

\[ SR_{\text{FOH}} = \frac{\text{Budgeted Fixed MOH}}{\text{Budgeted (Denominator) Activity Level}} \]\[ \text{Fixed OH Spending (Budget) Variance} = \text{Actual Fixed MOH} - \text{Budgeted Fixed MOH} \]\[ \text{Fixed OH Volume Variance} = \text{Budgeted Fixed MOH} - \text{Applied Fixed MOH} \]

where Applied Fixed MOH = SR_FOH × Standard hours allowed for actual output.

The volume variance measures the cost of operating above or below the denominator activity level. If actual output was less than the denominator level, the volume variance is unfavourable (fixed costs were not fully “absorbed” by output). It is a capacity utilization measure, not an efficiency measure.

Comprehensive Variance Example — Full Summary:

Redwood Manufacturing — standard cost card per unit:

  • DM: 2 kg × $5/kg = $10
  • DL: 1.5 hrs × $20/hr = $30
  • Variable MOH: 1.5 hrs × $4/hr = $6
  • Fixed MOH: Budgeted $60,000 / 10,000 budgeted DLH = $6/DLH × 1.5 = $9
  • Standard cost per unit = $55

Actual results: 1,000 units produced.

  • DM: 2,100 kg purchased and used at $4.80/kg → Actual DM cost = $10,080
  • DL: 1,600 hrs at $19/hr → Actual DL cost = $30,400
  • Variable MOH: $5,800 actual (with 1,600 DLH used)
  • Fixed MOH: $61,500 actual

Standard quantities allowed for 1,000 units:

  • SQ (DM) = 2,000 kg; SH (DL) = 1,500 hrs

Variance Summary:

VarianceAmountF/U
DM Price Variance2,100 × ($4.80 − $5.00) = $420F
DM Quantity Variance$5 × (2,100 − 2,000) = $500U
DL Rate Variance1,600 × ($19 − $20) = $1,600F
DL Efficiency Variance$20 × (1,600 − 1,500) = $2,000U
Variable OH Spending Variance1,600 × ($5,800/1,600 − $4) = 1,600 × ($3.625 − $4) = $600F
Variable OH Efficiency Variance$4 × (1,600 − 1,500) = $400U
Fixed OH Budget Variance$61,500 − $60,000 = $1,500U
Fixed OH Volume Variance$60,000 − ($6 × 1,500) = $60,000 − $9,000…

Correction for volume variance: Standard fixed OH rate = $60,000 / 10,000 DLH = $6/DLH. Applied fixed OH = $6 × 1,500 SH = $9,000. Volume variance = $60,000 − $9,000 = $51,000 U (denominator was 10,000 DLH but only 1,500 were allowed — significant capacity underutilization for a 1,000-unit example where denominator = 10,000/unit capacity.)

9.6 Performance Reports

Variance analysis is presented in a performance report that compares flexible budget amounts with actual results for each cost category. Managers use these reports to:

  • Identify significant variances (those exceeding a threshold, e.g., 5% or $5,000).
  • Determine root causes (e.g., MPV unfavourable → supplier raised prices; LEV unfavourable → untrained workers requiring more time).
  • Assign responsibility to the appropriate manager.
  • Take corrective action.
Interdependence of variances: Variances are not always independent. Purchasing lower-grade materials at a favourable price (positive MPV) may cause an unfavourable MQV (more waste) and an unfavourable LEV (workers spend more time fixing defects). Performance evaluation must consider the complete picture.

Chapter 10: Segmented Reporting and Performance Evaluation

10.1 Segmented Income Statements

Organizations are commonly divided into segments — product lines, geographic regions, divisions, or departments — for performance evaluation purposes. A segmented income statement presents each segment’s revenues and costs separately, culminating in a segment margin.

Traceable vs. Common Fixed Costs

Traceable fixed cost: A fixed cost that arises specifically because of a particular segment and would disappear if that segment were eliminated. Example: a product manager's salary; advertising specific to one product line; depreciation on machinery used only for that product.
Common fixed cost: A fixed cost incurred to support the organization as a whole (or multiple segments) that cannot be logically attributed to any single segment. Example: the CEO's salary, head office rent, the corporate legal department.

The segment margin = Sales − Variable costs − Traceable fixed costs. This is the best long-run measure of a segment’s contribution to overall firm profitability — it shows how much a segment contributes to covering common costs and generating profit.

Do not allocate common fixed costs to segments for decision-making purposes; doing so can make profitable segments appear unprofitable and lead to incorrect decisions.

10.2 Return on Investment (ROI)

Return on Investment (ROI): The most widely used measure of investment centre performance. \[ \text{ROI} = \frac{\text{Net Operating Income}}{\text{Average Operating Assets}} \]

Using the DuPont decomposition:

\[ \text{ROI} = \underbrace{\frac{\text{NOI}}{\text{Sales}}}_{\text{Profit Margin}} \times \underbrace{\frac{\text{Sales}}{\text{Average Operating Assets}}}_{\text{Asset Turnover}} \]

This decomposition reveals two levers for improving ROI: (1) increasing the profit margin on each sales dollar, or (2) generating more revenue from the same asset base (or reducing the asset base for the same revenue).

Example — DuPont ROI:

Division A: NOI = $200,000; Sales = $2,000,000; Average operating assets = $1,000,000.

  • Profit margin = $200,000 / $2,000,000 = 10%
  • Asset turnover = $2,000,000 / $1,000,000 = 2.0×
  • ROI = 10% × 2.0 = 20%

Division B: NOI = $150,000; Sales = $1,000,000; Average operating assets = $500,000.

  • Profit margin = 15%; Asset turnover = 2.0×; ROI = 30%

Despite lower absolute NOI, Division B uses capital more efficiently.

10.3 Residual Income

Residual Income (RI): Net operating income minus a capital charge based on the minimum required rate of return on the division's assets. \[ \text{RI} = \text{NOI} - (\text{Minimum Required Rate of Return} \times \text{Average Operating Assets}) \]

RI solves the suboptimization problem inherent in ROI. Under ROI, a division manager with a current ROI of 20% might reject a new project earning 15% ROI, even if the company’s required return is only 12%. The manager is “protecting” their ROI metric at the expense of firm value. Under RI, that same project would be accepted because it generates positive residual income (15% − 12% = positive spread), increasing the manager’s RI.

Example — RI vs. ROI suboptimization:

Current division: NOI = $200,000; Operating assets = $1,000,000; ROI = 20%; Required return = 12%. RI = $200,000 − (12% × $1,000,000) = $200,000 − $120,000 = $80,000.

New project available: Investment = $100,000; Expected NOI = $16,000; Project ROI = 16%.

Under ROI evaluation: Manager rejects (16% < current 20% — would dilute ROI). Under RI evaluation: Project RI = $16,000 − (12% × $100,000) = $16,000 − $12,000 = $4,000 > 0 → Accept.

RI aligns divisional decisions with firm-wide value creation.

10.4 Balanced Scorecard

Balanced Scorecard (BSC): A performance management framework developed by Kaplan and Norton that translates an organization's strategy into a coherent set of performance measures organized around four perspectives: Financial, Customer, Internal Business Processes, and Learning & Growth.
PerspectiveKey QuestionExample Measures
FinancialHow do we look to shareholders?ROI, RI, EVA, revenue growth, operating margin
CustomerHow do customers see us?Customer satisfaction scores, market share, defect rates, on-time delivery
Internal Business ProcessesWhat must we excel at?Cycle time, process yield, capacity utilization, defect rate
Learning & GrowthCan we continue to improve?Employee training hours, employee satisfaction, R&D investment, innovation pipeline

The BSC prevents managers from focusing exclusively on short-term financial metrics at the expense of long-run value drivers. Lead indicators (customer, process, learning) predict future financial outcomes.


Chapter 11: Relevant Costs for Short-Term Decisions

11.1 The Relevant Cost Principle

Relevant cost: A cost that (1) will occur in the future and (2) differs between the alternatives under consideration. Only relevant costs should influence decisions.
Sunk cost: A cost that has already been incurred and cannot be recovered regardless of the decision made. Sunk costs are always irrelevant to future decisions.
Opportunity cost: The benefit forgone by choosing one alternative over the next best alternative. Opportunity costs are relevant and must be included in decision analysis even though they involve no cash outlay.
Common pitfall: Students (and sometimes managers) include sunk costs in decisions because they feel "painful" to ignore. This leads to irrational choices such as continuing to invest in a failing project to "recover" past losses. The correct approach is to evaluate only future incremental cash flows.

11.2 Make-or-Buy Decisions

A make-or-buy decision evaluates whether to produce a component internally or outsource it to an external supplier.

Relevant costs of making:

  • Variable manufacturing costs (DM, DL, variable MOH)
  • Avoidable fixed costs (those that would disappear if production ceased)
  • Opportunity cost of capacity used (if capacity could be deployed elsewhere)

Relevant costs of buying:

  • Purchase price per unit
  • Any incremental costs of managing the supplier relationship

Fixed costs that will continue regardless (e.g., allocated general overhead) are not relevant.

Example — Make or Buy:

Pinnacle Instruments currently makes a component in-house:

  • Variable cost per unit: $18 (DM $8 + DL $6 + Variable MOH $4)
  • Avoidable fixed cost per unit: $3
  • Non-avoidable allocated fixed cost: $5/unit (will continue even if outsourced)
  • External supplier price: $24/unit

Relevant cost to make: $18 + $3 = $21 Relevant cost to buy: $24

Decision: Make internally. Outsourcing costs an extra $3 per unit. The $5 of non-avoidable fixed cost is irrelevant — it will be incurred either way.

If the freed-up capacity could be leased for $4 per unit produced (opportunity cost): Relevant cost to make = $21 + $4 = $25 > $24 → Buy (outsource).

11.3 Special Orders

A special order is a one-time order at a price below the regular selling price. The key questions are: Does idle capacity exist? What are the relevant incremental costs?

Decision rule: Accept the special order if the special order price exceeds the incremental cost of filling the order. Fixed costs are typically irrelevant if they are already committed and capacity is available.

Example — Special Order:

Harbour Textiles regularly sells fabric at $8/metre; variable cost = $5/metre; fixed costs = $2/metre (based on normal volume). Capacity is currently at 70% utilization.

A foreign buyer offers to purchase 10,000 metres at $6.50/metre — a one-time deal that will not affect regular pricing.

Incremental revenue: 10,000 × $6.50 = $65,000 Incremental variable cost: 10,000 × $5.00 = $50,000 Incremental profit: $15,000

Fixed costs are irrelevant — they remain at the same total regardless. Accept the order. The $2 fixed cost per unit allocated under normal costing is not a relevant cost here.

However, if the special order would require the company to turn away regular customers (no idle capacity), the opportunity cost of lost regular-price revenue must be included, and the decision may reverse.

11.4 Dropping a Segment

Dropping a product line or business segment is worthwhile only if the contribution margin and traceable fixed costs avoided exceed the revenue and contribution margin lost. The key is to identify which costs are truly avoidable.

Decision rule: Drop the segment if the avoidable costs saved exceed the CM lost from the segment.

Example — Dropping a Segment:

Tundra Retail has three departments. Department C shows an apparent loss:

Dept ADept BDept CTotal
Sales$500,000$300,000$100,000$900,000
Variable costs$280,000$160,000$70,000$510,000
CM$220,000$140,000$30,000$390,000
Traceable fixed costs$80,000$60,000$40,000$180,000
Segment margin$140,000$80,000($10,000)$210,000
Common fixed costs$120,000
NOI$90,000

If Dept C is dropped:

  • CM lost = $30,000
  • Traceable fixed costs saved (assume all avoidable) = $40,000
  • Net effect on profit: −$30,000 (lost CM) + $40,000 (saved fixed) = +$10,000 improvement

New NOI = $90,000 + $10,000 = $100,000 — profit increases by dropping Dept C.

But: Common fixed costs remain $120,000 and are reallocated to A and B only. If dropping C causes some customers to shift to Dept A or B (complementary sales), the lost CM may be offset. Management must investigate these knock-on effects before deciding.

11.5 Sell or Process Further (Joint Products)

In industries that generate joint products from a common process (e.g., oil refining produces gasoline, diesel, and jet fuel simultaneously), managers must decide whether to sell joint products at the split-off point or process them further.

Decision rule: Process further only if the incremental revenue from further processing exceeds the incremental cost of further processing. Joint costs incurred before the split-off point are sunk and always irrelevant to this decision.

\[ \text{Process further if:} \quad \text{Revenue after further processing} - \text{Revenue at split-off} > \text{Additional processing cost} \]
Example — Sell or Process Further (Full Numerical):

Oakridge Chemicals processes a raw input that generates three joint products at the split-off point. Joint processing costs total $200,000 (irrelevant to the sell-or-process decision).

ProductUnitsSell at Split-offFurther Processing CostRevenue After Processing
Alpha5,000 kg$12/kg = $60,000$15,000$18/kg = $90,000
Beta3,000 kg$20/kg = $60,000$8,000$22/kg = $66,000
Gamma2,000 kg$5/kg = $10,000$4,000$6/kg = $12,000

Analysis for each product:

Alpha: Incremental revenue = $90,000 − $60,000 = $30,000; Incremental cost = $15,000. Net benefit = +$15,000 → Process further.

Beta: Incremental revenue = $66,000 − $60,000 = $6,000; Incremental cost = $8,000. Net benefit = −$2,000 → Sell at split-off.

Gamma: Incremental revenue = $12,000 − $10,000 = $2,000; Incremental cost = $4,000. Net benefit = −$2,000 → Sell at split-off.

Total profit improvement from optimal decisions (process Alpha, sell Beta and Gamma at split-off) = $15,000 over the strategy of selling all at split-off.

Note: The $200,000 joint cost is never part of this analysis — it is sunk once the joint process runs regardless of which sell/process decision is made.

11.6 Constrained Resource (Bottleneck) Decisions

When a single resource is scarce (a bottleneck), the firm cannot produce as many units of all products as it could sell. The optimal product mix maximizes total contribution margin given the constraint.

Ranking rule: Rank products by contribution margin per unit of the scarce resource (not by CM per unit):

\[ \text{Priority metric} = \frac{\text{CM per unit}}{\text{Scarce resource units required per unit of product}} \]

Produce as much of the highest-priority product as possible before allocating remaining capacity to lower-priority products.

Example — Constrained Resource:

Beacon Mfg. has 10,000 machine-hours available per month. It produces Products X and Y.

Product XProduct Y
Selling price$50$70
Variable cost$30$35
CM per unit$20$35
Machine-hours per unit2 hrs5 hrs
CM per machine-hour$10$7
Maximum demand3,000 units2,000 units

Product X has higher CM per machine-hour → produce X first.

Produce 3,000 units of X: uses 3,000 × 2 = 6,000 hrs. Remaining: 4,000 hrs. Produce 4,000 / 5 = 800 units of Y.

Total CM = (3,000 × $20) + (800 × $35) = $60,000 + $28,000 = $88,000.

If Y were ranked first: 2,000 × 5 = 10,000 hrs → only Y; CM = 2,000 × $35 = $70,000 < $88,000.


Chapter 12: Capital Budgeting

12.1 The Nature of Capital Budgeting Decisions

Capital budgeting involves decisions about long-term investments in assets that will generate benefits over multiple years: purchasing equipment, building facilities, acquiring technology, or launching new product lines. These decisions are particularly consequential because:

  1. Large amounts of capital are typically at stake.
  2. The decisions are often difficult or costly to reverse.
  3. Cash flows are distributed over many years, making the time value of money critical.
  4. Errors in forecasting cash flows or selecting the discount rate can be very costly.

Relevant Cash Flows in Capital Budgeting

Incremental cash flows: The additional cash inflows and outflows that will result directly from undertaking the project. These are the only relevant flows. Sunk costs (e.g., feasibility study costs already paid) are excluded.

Typical cash flow categories include:

  • Initial investment (Year 0): Cost of equipment, installation, net working capital increase.
  • Operating cash flows (Years 1–n): After-tax incremental revenues minus after-tax incremental cash costs. Often approximated as net operating income plus non-cash charges (depreciation add-back).
  • Terminal cash flows (Year n): Salvage value of equipment, recovery of net working capital.

12.2 Time Value of Money

The time value of money holds that a dollar received today is worth more than a dollar received in the future, because today’s dollar can be invested now to earn a return.

Present value of a future cash flow received in \(n\) periods at discount rate \(r\):

\[ PV = \frac{FV}{(1 + r)^n} \]

Present value of an annuity (equal annual cash flows \(CF\) for \(n\) periods):

\[ PV_{\text{annuity}} = CF \times \frac{1 - (1 + r)^{-n}}{r} \]

The factor \(\frac{1 - (1 + r)^{-n}}{r}\) is the present value annuity factor (PVAF), tabulated in standard finance and accounting textbooks.

12.3 Net Present Value (NPV)

Net Present Value (NPV): The sum of the present values of all future cash inflows minus the present value of all cash outflows associated with an investment project. \[ \text{NPV} = \sum_{t=1}^{n} \frac{CF_t}{(1 + r)^t} - C_0 \]

where \(C_0\) is the initial investment (time 0 cash outflow) and \(r\) is the required rate of return (hurdle rate / cost of capital).

Decision rule:

  • If NPV ≥ 0: Accept the project (it earns at least the required return and creates value).
  • If NPV < 0: Reject the project (it destroys value).
Example — NPV with Salvage Value:

Meridian Corp. is evaluating a $200,000 machine that will generate annual cash inflows of $60,000 for 5 years, after which salvage value is $20,000. Required rate of return = 12%.

PVAF (12%, 5 years) = 3.6048 (from tables or formula). PV factor for single sum at year 5, 12% = 1/(1.12)^5 = 0.5674.

PV of operating inflows = $60,000 × 3.6048 = $216,288 PV of salvage value = $20,000 × 0.5674 = $11,348 Total PV of inflows = $227,636 Initial investment = $200,000 NPV = $227,636 − $200,000 = $27,636 > 0 → Accept

The investment earns more than the 12% hurdle rate and adds approximately $27,636 of present value.

12.4 Internal Rate of Return (IRR)

Internal Rate of Return (IRR): The discount rate at which an investment's NPV equals zero — the rate of return implied by the project's cash flows. \[ 0 = \sum_{t=1}^{n} \frac{CF_t}{(1 + \text{IRR})^t} - C_0 \]

Decision rule:

  • If IRR ≥ Required rate of return: Accept.
  • If IRR < Required rate of return: Reject.

For uniform cash flows, the IRR can be estimated by finding the PVAF that satisfies:

\[ \text{PVAF} = \frac{C_0}{CF} \]

then interpolating from standard tables.

Meridian Corp. (no salvage, for simplicity): PVAF = \$200,000 / \$60,000 = 3.3333. Scanning a 5-year PVAF table: at 15%, PVAF = 3.3522; at 16%, PVAF = 3.2743. By interpolation: \[ \text{IRR} \approx 15\% + \frac{3.3522 - 3.3333}{3.3522 - 3.2743} \times 1\% = 15\% + \frac{0.0189}{0.0779} \times 1\% \approx 15.24\% \]

Since 15.24% > 12% hurdle rate → Accept.

Limitations of IRR:

  1. Multiple IRRs can exist when cash flows change sign more than once (non-conventional cash flows).
  2. IRR assumes reinvestment of interim cash flows at the IRR itself — an often unrealistic assumption.
  3. IRR can give conflicting rankings vs. NPV for mutually exclusive projects of different scales or timings.

NPV is generally preferred as the theoretically correct method because it measures the absolute increase in firm value.

12.5 Payback Period

Payback Period: The time required to recover the initial investment from the project's net cash inflows. \[ \text{Payback Period} = \frac{\text{Initial Investment}}{\text{Annual Net Cash Inflow}} \]

For uneven cash flows: cumulate annual cash inflows until the initial investment is recovered.

Decision rule: Payback period ≤ management’s maximum acceptable payback period.

The payback method has two major weaknesses:

  1. It ignores the time value of money.
  2. It ignores all cash flows after the payback point — a project with a very large cash inflow in year 10 looks no better than one with a modest inflow, if both recover the initial investment in year 3.

The discounted payback period corrects for weakness 1 by using present values of cash flows, but still ignores post-payback flows.

Meridian Corp.: Payback = \$200,000 / \$60,000 = 3.33 years. If management's threshold is 4 years → Accept on this criterion.

12.6 Capital Budgeting Methods — Summary

MethodConsiders TVM?Uses All Cash Flows?Measures Value Created?Decision Criterion
Net Present ValueYesYesYes — in dollar termsNPV ≥ 0
Internal Rate of ReturnYesYesIndirectly (as a rate)IRR ≥ hurdle rate
Payback PeriodNoNoNoPayback ≤ threshold
Discounted PaybackYesNoNoPayback ≤ threshold
Which method to use? NPV is theoretically superior and is the primary criterion in most large organizations' capital budgeting policies. IRR serves as a useful cross-check and is easily communicated to non-financial managers ("this project yields 18%"). Payback is used as a supplementary liquidity and risk screen — it tells management how long capital is "at risk."

12.7 Qualitative Factors in Capital Budgeting

Quantitative analysis is necessary but not sufficient for capital budgeting decisions. Qualitative considerations include:

  • Strategic fit: Does the investment align with long-term competitive strategy?
  • Risk: How uncertain are the projected cash flows? Sensitivity analysis (varying key assumptions) and scenario analysis (best case / worst case) help quantify risk.
  • Regulatory and environmental compliance: Some investments are mandated by law regardless of NPV.
  • Employee and community impact: Plant closures or major automation projects affect stakeholders beyond financial metrics.
  • Opportunity cost of capital constraint: When capital is rationed, projects must be ranked by the profitability index (PI = NPV / Initial Investment) rather than selected independently.

Integrative Review: Connecting the Frameworks

How the Chapters Fit Together

AFM 102 builds a coherent analytical framework for internal decision-making that operates at three time horizons:

Short-run (Chapters 1–3, 11): CVP analysis and relevant cost analysis address decisions that can be implemented quickly and whose effects are felt within a single period: pricing, product mix, accept/reject special orders, make-or-buy, dropping segments. These analyses use contribution margin thinking and require only incremental, avoidable costs.

Medium-run (Chapters 4–7, 8–10): Costing systems (job-order, process, ABC) and budgeting frameworks address recurring operational decisions: how to assign costs to products, how to plan and control departmental spending, and how to evaluate divisional performance. Variance analysis connects the planning function (budgets) to the control function (actual vs. standard) and feeds into performance evaluation (ROI, RI, balanced scorecard).

Long-run (Chapter 12): Capital budgeting addresses strategic, multi-year investment decisions where the time value of money is critical. The discount rate used in NPV analysis reflects the firm’s cost of capital — itself an output of financial accounting and corporate finance.

Key Formulas Reference Sheet

The following summarizes the principal formulas used throughout the course:

FormulaExpression
Break-even (units)Fixed Costs ÷ CM per unit
Break-even (dollars)Fixed Costs ÷ CM ratio
Target profit units(Fixed Costs + Target Profit) ÷ CM per unit
DOLTotal CM ÷ NOI
Margin of safety ratioMargin of Safety ÷ Actual Sales
POHREstimated MOH ÷ Estimated allocation base
Cost per EUP (weighted-avg)(Beg WIP cost + Period cost) ÷ Total EUP
Absorption vs. Variable NOI differenceFixed MOH rate × (Produced − Sold)
Activity rate (ABC)Activity pool cost ÷ Cost driver quantity
DM Price VarianceAQ × (AP − SP)
DM Quantity VarianceSP × (AQ − SQ)
DL Rate VarianceAH × (AR − SR)
DL Efficiency VarianceSR × (AH − SH)
ROINOI ÷ Average operating assets
Residual IncomeNOI − (Required return × Operating assets)
NPV\(\sum CF_t / (1+r)^t\) − Initial investment
Payback (uniform flows)Initial investment ÷ Annual cash inflow

A Note on Ethical Responsibilities

Management accountants operate at the intersection of information production and decision-making authority. The potential for bias, manipulation, and misrepresentation is real:

  • Budgetary slack distorts resource allocation.
  • Absorption costing creates incentives to overproduce.
  • Allocated overhead can make segments appear unprofitable when they are not.
  • Capital budgeting cash flow forecasts can be inflated to secure project approval.

CPA Canada’s ethical guidelines require management accountants to maintain competence (stay current with standards and techniques), confidentiality (protect proprietary information), integrity (avoid conflicts of interest and misrepresentation), and objectivity (present information fairly and without bias). Recognizing ethical dimensions — not just technical dimensions — of managerial accounting is essential for professional practice.

Garrison et al. (2024) open each chapter with a real-world vignette illustrating how managers use (and sometimes misuse) managerial accounting information. The ethical thread running through the course — from budget gaming to absorption-costing manipulation to cherry-picked NPV assumptions — is as important as the technical content. A technically skilled management accountant who compromises on integrity creates more harm than good.

These notes synthesize material from Garrison, Libby, Webb, Noreen & Brewer (2024), Managerial Accounting, 13th Canadian Edition (McGraw-Hill Ryerson) and Horngren, Datar & Rajan (2015), Cost Accounting: A Managerial Emphasis, 15th Edition (Pearson).

Back to top