Revision Notes
AQA A-Level Accounting: Standard costing and variance analysis (7127) – Revision Notes
Condensed revision notes for AQA A-Level Accounting 7127 standard costing: variance formulas, reconciliation steps, linked variances and a self-test.
- Subject
- Accounting
- Level
- A LEVELS
- Topic
- Standard costing and variance analysis
- Author
- Marlbridge Academic Team
- Updated
Aligned to AQA A Level Accounting (7127), 2017-onwards. Official specification .
Syllabus page (what it covers and how it is assessed): AQA A Level Accounting.
Syllabus points this page covers
7127
- 11 Standard costing and variance analysis (whole topic)
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For full explanations and the long worked example, use the standard costing study guide.
These notes cover section 3.11, Standard costing and variance analysis, of the AQA A-level Accounting (7127) specification, version 1.1 (October 2026), for A-level exams from June 2019 onwards. The course is untiered and this section is assessed on Paper 2. All businesses and figures are invented.
Links: course hub · printable checklist · practice questions · budgeting revision notes · free 10-minute diagnostics
3.11 Key terms
| Term | Meaning |
|---|---|
| Standard cost | Predetermined cost of one unit, set in advance from expected quantities and prices |
| Standard cost card | Build-up of the standard cost: quantity × price for materials, hours × rate for labour |
| Variance | Difference between a standard (or budgeted) figure and the actual figure |
| Variance analysis | Calculating variances, splitting them into price and quantity parts, and explaining causes |
| Favourable (F) | Increases profit compared with standard |
| Adverse (A) | Reduces profit compared with standard |
| Management by exception | Managers investigate only significant variances |
| Standard quantity / standard hours | Quantity or hours that actual output should have used |
Variance formulas
| Variance | Formula | Usually answerable |
|---|---|---|
| Materials price | (SP − AP) × AQ | Buyer / purchasing |
| Materials usage | (SQ − AQ) × SP | Production supervisor |
| Total materials | SQ × SP − actual cost | – |
| Labour rate | (SR − AR) × AH | Personnel / pay setting |
| Labour efficiency | (SH − AH) × SR | Production supervisor |
| Total labour | SH × SR − actual cost | – |
| Sales price | (AP − SP) × actual units sold | Sales manager |
| Sales volume | (actual units − budgeted units) × standard contribution per unit | Sales manager |
S = standard, A = actual, P = price, Q = quantity, R = rate, H = hours. With costs written “standard minus actual”, a positive answer is F. With sales written “actual minus standard”, a positive answer is F.
Value the sales volume variance at standard contribution when fixed costs appear as a separate line in the reconciliation. If the question gives a standard profit per unit to use, use that.
Method in steps: calculating variances
- Find actual unit price (actual cost ÷ actual kg) and actual rate (actual wages ÷ actual hours).
- Find SQ = actual output × standard kg per unit, and SH = actual output × standard hours per unit.
- Price and rate variances: difference in price × actual quantity or hours.
- Usage and efficiency variances: difference in quantity × standard price or rate.
- Check: price + usage = total materials; rate + efficiency = total labour.
- Label every variance F or A.
Method in steps: reconciliations
Cost reconciliation
- Start with standard cost of actual output (plus budgeted fixed overheads if included).
- Add adverse cost variances; deduct favourable ones.
- End with actual cost. Check it against the actual figures given.
Profit reconciliation
- Start with budgeted profit.
- Sales volume variance, then sales price variance.
- Materials price and usage, labour rate and efficiency, then any fixed overhead difference.
- Add favourable variances; deduct adverse ones (two columns help).
- End with actual profit, calculated separately as a check.
Small worked reminder
Standard: 2 kg at £8 per kg per unit. Output 600 units. Actual: 1 150 kg costing £9 545.
AP = 9 545 ÷ 1 150 = £8.30 SQ = 600 × 2 = 1 200 kg
Price = (8.00 − 8.30) × 1 150 = £345 A
Usage = (1 200 − 1 150) × 8.00 = £400 F
Total = 9 600 − 9 545 = £55 F (check: 400 F − 345 A)
A likely link: better material (price A) cut waste (usage F).
Sales: budget 1 500 units at £40, standard contribution £15. Actual 1 620 units at £38.
Sales price = (38 − 40) × 1 620 = £3 240 A
Sales volume = (1 620 − 1 500) × 15 = £1 800 F
Net effect of the price cut = £1 440 A
The extra 120 units did not make up for the lower price, so on these figures the cut reduced profit. A judgement should also consider market share and whether the higher volume will last.
Interpreting a variance: what to write
For each significant variance, give three things:
- The figure and direction, for example “labour efficiency £600 A: 40 hours more than standard”.
- A cause that matches the direction: slower trainees, machine breakdowns or poor material for adverse efficiency; experienced staff or new equipment for favourable.
- A consequence or action: who is answerable, whether it is controllable, whether the standard needs updating, and what it means for profit.
Must-know distinctions
- Price v usage: price uses actual quantity; usage uses standard price.
- Rate v efficiency: rate uses actual hours; efficiency uses standard rate.
- Fixed budget v standard cost of actual output: cost variances are always measured against the standard for what was actually produced.
- Sales price v sales volume: price uses actual units sold; volume uses standard contribution.
- Cost v profit reconciliation: adverse variances are added to cost but deducted from profit.
- Controllable v uncontrollable: a national price rise or pay award is not the buyer’s or supervisor’s fault; the standard may need revising.
- Significant v insignificant: small variances may not justify the cost of investigation.
Linked variances
| Decision | Pattern |
|---|---|
| Cheaper material | Price F, usage A, labour efficiency A |
| Better material | Price A, usage F, labour efficiency F |
| Cheaper, less skilled labour | Rate F, efficiency A, materials usage A |
| More skilled labour | Rate A, efficiency F, materials usage F |
| Lower selling price | Sales price A, sales volume F |
| Higher selling price | Sales price F, sales volume A |
Advantages and disadvantages in brief
Advantages: control through responsibility; management by exception; standards feed budgets and pricing; clear targets that can motivate; simpler inventory valuation; makes managers examine methods.
Disadvantages: costly to set up and maintain; standards date quickly; suits repetitive production, not one-off work or many services; tight or imposed standards demotivate; can encourage behaviour that helps one variance and harms others; information arrives after the event; ignores non-financial factors such as quality.
Quick self-test
- Define standard cost.
- Standard: 4 kg at £3 per kg per unit. Output 500 units. Actual: 2 100 kg costing £6 090. Calculate the materials price and usage variances.
- Standard: 0.5 hours at £12 per hour per unit. Output 1 000 units. Actual: 480 hours costing £6 000. Calculate the labour rate, efficiency and total variances.
- What does your answer to question 3 show about total variances?
- Budget: 2 000 units at £25; standard contribution £8. Actual: 1 900 units at £26. Calculate the sales price and sales volume variances.
- Materials usage variance £450 A; standard price £5 per kg; standard quantity 3 000 kg. How many kg were used?
- Who is usually answerable for the materials price variance?
- Budgeted profit £18 000. Variances: sales volume £1 200 F, sales price £2 000 A, total materials £500 A, total labour £300 F. Calculate actual profit.
- “A favourable variance is always good news.” True or false? Give a reason.
- Give one cause that explains labour rate A together with labour efficiency F.
- In a cost reconciliation, is a favourable variance added or deducted?
Answers
- A predetermined cost for one unit of output, set in advance from expected quantities and prices.
- AP = 6 090 ÷ 2 100 = £2.90. Price = (3.00 − 2.90) × 2 100 = £210 F. SQ = 2 000 kg; usage = (2 000 − 2 100) × 3 = £300 A. Total £90 A.
- AR = 6 000 ÷ 480 = £12.50. Rate = (12 − 12.50) × 480 = £240 A. SH = 500; efficiency = (500 − 480) × 12 = £240 F. Total = 6 000 − 6 000 = nil.
- A nil total can hide two significant variances that offset each other.
- Price = (26 − 25) × 1 900 = £1 900 F. Volume = (1 900 − 2 000) × 8 = £800 A.
- 450 ÷ 5 = 90 kg extra, so 3 090 kg.
- The buyer or purchasing manager (unless prices rose across the market).
- 18 000 + 1 200 − 2 000 − 500 + 300 = £17 000.
- False. A favourable materials price variance from cheap material may cause larger adverse usage and efficiency variances.
- Using more skilled, higher-paid staff who work faster.
- Deducted from standard cost.
Where marks are usually lost
- Calculating standard quantity or standard hours from budgeted output, not actual output.
- Using actual price in the usage variance, or standard quantity in the price variance.
- Valuing sales volume at selling price, ignoring the variable cost of the extra units.
- Missing F or A labels, or calling a cost saving adverse.
- Adding adverse variances to profit, or getting the direction wrong in a cost reconciliation.
- A reconciliation that does not end on the actual figure, with no check made.
- Giving a cause for a variance that does not match its direction (for example, “cheap material” for an adverse price variance).
- Treating each variance in isolation when the data show a clear link.
- Listing advantages and disadvantages with no judgement for the business in the question.
Official syllabus
AQA A-level Accounting (7127) specification, version 1.1, October 2026, for A-level exams June 2019 onwards (AQA). Section 3.11 Standard costing and variance analysis.
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