In: Accounting
Most Company has an opportunity to invest in one of two new projects. Project Y requires a $320,000 investment for new machinery with a six-year life and no salvage value. Project Z requires a $320,000 investment for new machinery with a five-year life and no salvage value. The two projects yield the following predicted annual results. The company uses straight-line depreciation, and cash flows occur evenly throughout each year. (FV of $1, PV of $1, FVA of $1 and PVA of $1) (Use appropriate factor(s) from the tables provided.) |
Project Y | Project Z | |||||||||
Sales | $ | 375,000 | $ | 300,000 | ||||||
Expenses | ||||||||||
Direct materials | 52,500 | 37,500 | ||||||||
Direct labor | 75,000 | 45,000 | ||||||||
Overhead including depreciation | 135,000 | 135,000 | ||||||||
Selling and administrative expenses | 27,000 | 27,000 | ||||||||
Total expenses | 289,500 | 244,500 | ||||||||
Pretax income | 85,500 | 55,500 | ||||||||
Income taxes (30%) | 25,650 | 16,650 | ||||||||
Net income | $ | 59,850 | $ | 38,850 | ||||||
1. |
Compute each project’s annual expected net cash flows. |
Determine each project’s payback period. |
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Compute each project’s accounting rate of return. |
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Answer:
Ans. 1 | *First of all we need to calculate the annual depreciation expenses. | ||
*Depreciation = (Cost of project - Salvage value) / Useful life in years | |||
Project Y | ($320,000 - $0) / 6 | $53,333 | |
Project Z | ($320,000 - $0) / 5 | $64,000 | |
Project Y | Project Z | ||
Net income | $59850 | $38850 | |
Add: Depreciation | $53,333 | $64,000 | |
Net cash inflow | $113183 | $102850 | |
Ans. 2 | Payback period = Initial investment / Annual cash inflows | ||
Project Y | $320,000 / $113183 | 2.83 | years |
Project Z | $320,000 / $102850 | 3.11 | years |
Ans. 3 | Accounting rate of return = Net income / Average investment * 100 | ||
Project Y | $59850 / $160,000 * 100 | 37.41% | |
Project Z | $38850 / $160,000 * 100 | 24.28% | |
*Average investment = (Cost of maching + Salvage value) / 2 | |||
Project Y | ($320,000 + 0) / 2 | $160,000 | |
Project Z | ($320,000 + 0) / 2 | $160,000 |