Knowledge / Cost and Management Accountancy / Variance analysis: material, labour, overhead and sales variances

Variance analysis: material, labour, overhead and sales variances

Cost and Management Accountancy (CMA (ICMAI)) · Management accounting and decisions · free study notes for exams, placements and interviews

In short

Variance analysis compares the standard (pre-set) cost or margin for the output actually achieved with what actually happened, and splits the gap into causes — price paid, quantity used, mix, yield, rate, efficiency, idle time, spending, capacity and volume. Each variance is labelled Favourable (F) when actual is better than standard and Adverse (A) when worse, and the parts must add back to the total so that budgeted profit can be reconciled with actual profit. It is a guaranteed scoring area in CMA Intermediate/Final cost and management accounting papers, in B.Com/MBA cost accounting, and in CA Inter costing; sums are numerically heavy and marks are lost on signs, not on concepts. In practice Indian manufacturers (Tata Steel, Asian Paints, Hindustan Unilever, Maruti suppliers, pharma formulators, sugar and cement units) run monthly variance decks, and cost auditors under section 148 of the Companies Act, 2013 look at variances to separate normal from abnormal cost.

Explained

Framework, sign convention and the golden rule

Material variances

Labour (employee cost) variances

Overhead variances

Sales variances

Two accepted methods; the question must be read for which one is wanted.

Reconciliation and control ratios

Key points

Formulas and examples

Material: MCV = (SQ × SP) − (AQ × AP); MPV = AQ × (SP − AP); MUV = SP × (SQ − AQ)
MMV = SP × (RSQ − AQ), RSQ = Total AQ × standard mix proportion; MYV = SC per unit of output × (Actual output − Standard output from actual input)
*SQ = standard quantity for actual output (kg), SP = standard price (₹/kg), AQ, AP = actual*
Labour: LCV = (SH × SR) − (Hours paid × AR); LRV = Hours paid × (SR − AR); Idle time variance = Idle hours × SR (always A); LEV = SR × (SH − Hours worked); Gang variance = SR × (RSH − Hours worked)
*SH = standard hours for actual output, SR = standard rate (₹/hour)*
Variable overhead: Total = (SH × SR_v) − Actual VOH; Expenditure = (Actual hours × SR_v) − Actual VOH; Efficiency = SR_v × (SH − Actual hours)
Fixed overhead: Total = (SH × SR_f) − Actual FOH; Expenditure = Budgeted FOH − Actual FOH; Volume = SR_f × (SH − Budgeted hours); Capacity = SR_f × (Actual hours − Budgeted hours); Calendar = SR_f × std hours per day × (Actual days − Budgeted days); Efficiency = SR_f × (SH − Actual hours)
Sales (margin method): Price = AQ × (AP − SP); Volume = Std margin × (AQ − BQ); Mix = Std margin × (AQ − RBQ); Quantity = Std margin × (RBQ − BQ), RBQ = Total AQ × budgeted mix proportion
Sales (turnover method): Volume = SP × (AQ − BQ); Mix = SP × (AQ − RBQ); Quantity = SP × (RBQ − BQ)
Control ratios: Efficiency = SH / Actual hours; Capacity = Actual hours / Budgeted hours; Activity = SH / Budgeted hours = Efficiency × Capacity

Example 1 — Single material. Standard: 5 kg @ ₹40/kg per unit. Actual output 1,100 units; 5,750 kg bought and consumed @ ₹42/kg.

Example 2 — Mix and yield. Standard for 100 kg output: A 60 kg @ ₹50 = ₹3,000; B 50 kg @ ₹30 = ₹1,500; input 110 kg, standard loss 10 kg; standard cost ₹4,500 per 100 kg (₹45/kg output). Actual output 2,000 kg from A 1,300 kg @ ₹52 and B 980 kg @ ₹28.

Example 3 — Labour with idle time. Standard 4 hours @ ₹60 per unit. Actual output 2,500 units; hours paid 10,400 (including 200 hours abnormal idle time from a power cut); rate paid ₹62/hour.

Example 4 — Overheads (four-variance fixed, two-variance variable). Budget: output 10,000 units at 2 hours each = 20,000 hours in 25 working days; fixed overhead ₹6,00,000 (SR_f = ₹30/hour, ₹60/unit); variable overhead ₹20/hour (₹40/unit). Actual: output 9,500 units, hours worked 19,400 over 24 days, fixed overhead ₹6,20,000, variable overhead ₹4,00,000. SH = 9,500 × 2 = 19,000 hours.

VarianceWorkingResult
FOH total(19,000 × 30) − 6,20,000₹50,000 A
FOH expenditure6,00,000 − 6,20,000₹20,000 A
FOH volume30 × (19,000 − 20,000)₹30,000 A
FOH calendar30 × 800 hr/day × (24 − 25)₹24,000 A
FOH capacity (revised: 24 days × 800 = 19,200 hr)30 × (19,400 − 19,200)₹6,000 F
FOH efficiency30 × (19,000 − 19,400)₹12,000 A
VOH total(19,000 × 20) − 4,00,000₹20,000 A
VOH expenditure(19,400 × 20) − 4,00,000₹12,000 A
VOH efficiency20 × (19,000 − 19,400)₹8,000 A

Checks: calendar + capacity + efficiency = 24,000 A + 6,000 F + 12,000 A = ₹30,000 A = volume ✓; expenditure + volume = ₹50,000 A ✓. Control ratios: efficiency 19,000/19,400 = 97.94%, capacity 19,400/20,000 = 97%, activity 19,000/20,000 = 95% (97.94% × 97% = 95%) ✓.

Example 5 — Sales variances, two products.

Budget qtyStd price ₹Std cost ₹Std margin ₹Actual qtyActual price ₹
P1,0005004001001,100510
Q1,00030025050800290

Where it is used

Interview questions

Common mistakes

Related topics

Budgeting and standard costing · Marginal costing and break-even analysis · Performance management: responsibility accounting, transfer pricing and EVA · Decision making with relevant costs: make or buy, shut down and pricing · Strategic cost management: target costing, life-cycle costing and value analysis · Cost Accounting Standards and cost audit under the Companies Act, 2013

Open in the Knowledge reader →Find jobs →