Short answer question. A student is considering setting up a
business, he plans to buy a 3D printer and make 3D selfies. He
reckons he can sell 50 3D selfies a year at a profit of £100 each.
He thinks the supplies and maintenance of the printer will cost
£2,000 per annum and he expects the project to last 5 years, at the
end of this period the 3D printer will have a scrap value of £150.
What is the maximum, to the nearest pound, that he should pay for
the 3D printer? Assume a discount rate of 15%. Note: You do not
have interest tables for this question. Show your
working.
The maximum amount that should be paid for the 3D printer can be ascertained by determining the aggregate value of the present value of the annual savings for the 5 years and the present value the scrap value at the end of 5 years
Annual Sales = 50 3D selfies x £100 each = £5,000
Annual supplies and maintenance = £2,000
Annual net cash inflow = £5,000 - £2,000 = £3,000
Particulars |
Amount (£) |
Annual net cash inflow |
£3,000.00 |
Present Value Annuity Factor 15%, 5 Years |
3.352155 |
Present value of the annual net cash inflows |
£10056.47 |
Salvage Value |
£150.00 |
Present Value Factor 15%, 5 Years |
0.497177 |
Present Value of the Salvage Value |
£74.58 |
Maximum amount that should be paid for the 3D printer [£10056.47 + £74.58 ] |
£10,131.05 |
“Hence, Maximum amount that should be paid for the 3D printer = £10,131.05”
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