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Financial information for managemetn paper 1 2 2006 a2

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This reduction in price may have directly encouraged customers to buy more units.. The company sold 2,000 more units than planned giving the favourable sales volume contribution variance

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Answers

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Part 1 Examination – Paper 1.2

Section A

10 C

11 B

12 A

13 C

14 D

15 C

16 D

17 D

18 A

19 D

20 A

21 D

22 D

23 A

24 D

25 A

Variable cost per unit = [(274,000 – 250,000) ÷ (15,000 – 12,000)] = £8

Total fixed cost above 11,000 units = [274,000 – (15,000 x 8)] = £154,000

Total fixed cost below 11,000 units = (10 ÷ 11) x 154,000 = £140,000

Total cost for 10,000 units = [(10,000 x 8) + 140,000] = £220,000

Contribution per unit = (24 ÷ 0·60 x 0·40) = £16

Breakeven point = (720,000 ÷ 16) = 45,000 units

b = [(5 x 23,091) – (129 x 890)] ÷ [(5 x 3,433) – (1292)] = 1·231

a = (890 ÷ 5) – [(1·231 x 129) ÷ 5] = 146 (nearest whole number)

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9 B

10 C

Closing stock (units) = 300 + 400 + 500 – 600 – 300 = 300

Valuation = (100 x11) + (200 x 13) = £3,700

11 B

(3 x £8) + [(4 – 3) x 0·75 x £8] = £30

12 A

13 C

14 D

15 C

(60 + 40 + 20) + [(40 ÷ 8) x 16] + (0·60 x 120) = £272

16 D

£ Sales value after further processing = (9,000 x 0·9) x £12 = 97,200

Sales value without further processing = (9,000 x £10) 90,000

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Less: Further processing cost = (9,000 x £1) (9,000)

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Decrease in profit by further processing £1,800

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17 D

[(45,600 x 4) – 173,280] = £9,120 Favourable

18 A

£ Actual usage at standard cost (45,600 x 4) 182,400

Less: Adverse usage variance (15,200)

––––––––

––––––––

Actual production (units) = (167,200 ÷ 50) = 3,344

19 D

Opportunity cost now + disposal cost at end of contract (2,000 + 800) = £2,800

20 A

(800 – 450) x [8 + (14 ÷ 7)] = £3,500

21 D

Marginal cost (MC) = 15

Profit maximised when MC = MR

15 = 50 – 0·05Q

Q = 700

P = 50 – (0·025 x 700) = £32·50

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22 D

When P = 20:

20 = 50 – 0·025Q

And Q = 1,200

Total contribution = 1,200 x (20 – 15) = £6,000

23 A

£

Less: Apportioned general costs (200 x 0.60) ÷ (500 ÷ 1,500) (40,000)

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If shop S closed down net contribution lost (60,000 – 30,000) 30,000

Revised budgeted profit for company (80,000 – 30,000) £50,000

24 D

25 A

Section B

Actual sales at standard selling price (34,000 x £22) 748,000

––––––––

––––––––

Sales volume contribution variance:

––––––––

––––––––

(b) The actual selling price (£21·50) was lower than the standard selling price (£22·00) – hence the adverse sales price variance This reduction in price may have directly encouraged customers to buy more units The company sold 2,000 more units than planned giving the favourable sales volume contribution variance of £26,000 Thus the two variances may be interrelated and if so the variances should be considered together – one partially offsetting the other

Less: Budgeted profit (marginal costing) (200,000)

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Less: Budgeted non-production fixed costs (1,152,000 ÷ 12) (96,000)

–––––––––

–––––––––

Standard fixed production cost per unit (£120,000 ÷ 30,000) £4

Less: Decrease in stocks at standard fixed production

–––––––––

–––––––––

Budgeted absorption costing manufacturing profit

Less: budgeted non-production fixed costs (96,000)

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–––––––––

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2 (a) (i) Using the formula given:

EOQ = [(2 x 120 x 48,000) ÷ (0·10 x 80)]0·5= 1,200 units

£

Holding costs [(1,200 ÷ 2) x £80 x 0·10] 4,800

––––––––––

––––––––––

Holding costs [(2,000 ÷ 2) x £80 x 0·99 x 0·10] 7,920

––––––––––

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Annual total saving (3,849,600 – 3,812,400) £37,200

(c) Insurance costs of stock and warehouse

Rent of warehouse

Rates of warehouse

Interest on capital tied up in stock

Optimal plan for buying in components:

Ranking Component Units Machine hours

saved

–––––––

Total shortfall of hours [as per (a)] 17,000

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(c) (1) The quality of the components supplied by Sergeant Ltd

(2) The loss of control over all aspects of production and delivery of the components

(3) The possibility of increasing the number of machine hours available next month by working overtime

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Normal loss

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W1 Cost per equivalent litre (EL):

Direct materials Conversion

Units started and finished in month 8,000 8,000

––––––– –––––––

––––––– –––––––

Less: Scrap value of normal loss (3,000) –

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96,600 155,250 ––––––– –––––––

W2 Valuation of abnormal loss:

500 x (8·40 + 13·80) = £11,100

W3 Valuation of closing WIP:

(3,000 x £8·40) + (1,350 x £13·80) = £43,830

W4 Valuation of output:

£

Completion of opening WIP

Units started and finished in month

[8,000 x £(8·40 + 13·80)] 177,600

––––––––

221,520 ––––––––

(b) Type of organisation Unit cost measure

Haulage transport Tonne mile

Note: only two examples were required and other answers were acceptable

Allocated and apportioned overheads 477,550 404,250 132,000 96,000

–––––––– –––––––– –––––––– ––––––––

–––––––– –––––––– –––––––– ––––––––

Absorption rate:

(b) Allocated overheads are specifically traceable to cost centres Apportioned overheads are those for which only a total factory-wide figure is available Therefore in order to get such overheads related to individual cost centres, the total has to be apportioned on a logical but arbitrary basis to the cost centres For example the total factory rates could be apportioned on the basis of the floor area occupied by each cost centre Electric power can be allocated if each cost centre is separately metered Thus allowing an accurate measure of the amount of power used in each cost centre Otherwise if there is only one meter for the whole factory, then the total cost of electric power would need to be apportioned to the factory cost centres For example by using the kilowatt hour rating of the machines and equipment in the various cost centres

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Part 1 Examination – Paper 1.2

Marks

Section A

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Section B

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4

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3

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4 –––

11

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4

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3

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9

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2

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4

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9

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10

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2 –––

12

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6

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3 –––

9

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