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Business finance : theory and practice

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Suggested answers to selected problem questions<br />

Tax on incremental cash flows<br />

Total incremental cost (excluding depreciation) = £4.172m + £4.338m = £8.510m<br />

1– 3<br />

thereof = £2.837m<br />

Tax charge (£4.500m − £2.837m) @ 30% = £0.499m<br />

‘Money’ discount rate<br />

20X6 = 1/(1.00 + 0.10) × (1.00 + 0.03) = 0.8826<br />

20X7 = 0.8826 × 1/(1.00 + 0.10) × (1.00 + 0.04) = 0.7715<br />

20X8 = 0.7715 × 1/(1.00 + 0.10) × (1.00 + 0.05) = 0.6680<br />

Schedule of ‘money’ cash flows<br />

31 December 20X5 20X6 20X7 20X8<br />

£m £m £m £m<br />

Contract price – 4.500 4.500 4.500<br />

Incremental cost – (4.172) (4.338) –<br />

Plant (2.500) – – –<br />

Addition (0.100) – – –<br />

Capital allowances (0.600) – – –<br />

0.345 0.259 0.776 –<br />

Tax – (0.499) (0.499) (0.499)<br />

(2.855) 0.088 0.439 4.001<br />

PV (2.855) 0.078 0.339 2.673<br />

NPV 0.235<br />

Thus the contract would be financially advantageous to BC at £13.5m.<br />

(b) If the contract price were £12m, the differential ‘money’ cash flows would be as follows:<br />

31 December 20X5 20X6 20X7 20X8<br />

£m £m £m<br />

Lower contract receipts – (0.500) (0.500) (0.500)<br />

Lower tax charge – 0.150 0.150 0.150<br />

(0.350) (0.350) (0.350)<br />

PV (0.309) (0.270) (0.234)<br />

NPV (0.813)<br />

NPV at a contract price of £12.0m = 0.235 − 0.813 = (0.578)<br />

‘Break-even’ contract price = £13.5m − {(13.5m − 2.0m) × [0.578/(0.235 + 0.578)]}<br />

= £12.434m or 3 instalments of £4.145m each<br />

(c) Possible ‘other factors’ include:<br />

l<br />

l<br />

l<br />

l<br />

The small margin of safety means that the success of the contract will be sensitive to<br />

the accuracy of the input data.<br />

Civil engineering tends to be a fairly risky activity since outcomes are difficult to<br />

predict.<br />

In the long run, the contract price must bear head office costs.<br />

Precedent for future contracts.<br />

483

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