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Carla is considering a project where the Units will be constant, but the sales price should...

Carla is considering a project where the Units will be constant, but the sales price should increase with inflation. Fixed costs will also be constant, but variable costs will rise with inflation. The project should last for 3 years. Straight line depreciation method would be used and there will be no salvage value. No change in net operating working capital would be required. What is the difference in the expected NPV before and after inflation? Equipment cost $250,000 Units sold 60,000 Price per unit $25.00 Fixed costs $150,000 Variable cost/unit $20 Depreciation rate 33.33% Expected inflation 4.00% Tax rate 40.0% WACC 10.0%

Solutions

Expert Solution

  • The following table shows the cash flows of the project each year.
Year 0 Year 1 Year 2 Year 3
1. Initial investment -$250,000
2.Sales revenue $1,500,000 $1,560,000 $1,622,400
3. Less: Variable cost @20 1,200,000 1,248,000 1,297,920
4. Less: Fixed costs other than dep 150,000 150,000 150,000
5. Less: Depreciation 66,660 66,660 66,660
6.Profit before tax 83,340 95,340 107,820
7.Less tax@40% 33336 38,136 43,128
8. Profit after tax 50,004 57,204 64,692
9.Add: Depreciation 66,660 66,660 66,660
10. Cash inflow after tax 116,664 123,864 131,352
11.Total cash flows (Row 1 + Row 10) -$200,000 $116,664 $123,864 $131,352
  • Sales price increases by 4% every year.Sales revenue would be

Year 1 = 60,000 * 25

Year 2 = 60,000 * 26

Year 3 = 60,000 * 27.04

  • Variable costs also increase by 4% every year. Variable costs would be:

Year 1 = 60,000 * 20

Year 2 = 60,000 * 20.8

Year 3= 60,000 * 21.632

  • Depreciation is taken as 33.33% of 200,000

Depreciation being a non cash expense, is added back to profit to arrive at cash flow.

  • WACC is given as 10%. In order to find the present value of cash inflows,we multiply the cash inflows by present value interest factor (PVIF) at 10% for years 1, 2 and 3 respectively.
  • Present value of cash inflows = (116,664 * 0.909) + (123,864 * 0.826 ) + (131,352 * 0.751) = $307,111.8257
  • NPV = Present value of cash inflows - Initial investment

= 307,111.8257 - 200,000

= $107,111.83


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