Question

In: Accounting

Exercise 12-10 (Video) Vilas Company is considering a capital investment of $198,900 in additional productive facilities....

Exercise 12-10 (Video)

Vilas Company is considering a capital investment of $198,900 in additional productive facilities. The new machinery is expected to have a useful life of 5 years with no salvage value. Depreciation is by the straight-line method. During the life of the investment, annual net income and net annual cash flows are expected to be $13,923 and $51,000, respectively. Vilas has a 12% cost of capital rate, which is the required rate of return on the investment.

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(a)

Compute the cash payback period. (Round answer to 1 decimal place, e.g. 10.5.)

Cash payback period years


Compute the annual rate of return on the proposed capital expenditure. (Round answer to 2 decimal places, e.g. 10.52%.)

Annual rate of return %


(b)

Using the discounted cash flow technique, compute the net present value. (If the net present value is negative, use either a negative sign preceding the number e.g. -45 or parentheses e.g. (45). Round answer for present value to 0 decimal places, e.g. 125. For calculation purposes, use 5 decimal places as displayed in the factor table provided.)

Net present value

Solutions

Expert Solution

Ans. A Cash payback period = Initial investment / Annual cash inflows
$198,900 / $51,000
3.90 years
*For the calculation of annual rate of return, we need to find out the value of
average investment.
*Average investment =   (Cost of asset + Salvage value) / 2
($198,900 + $0) / 2
$99,450
Annual rate of return =   Net income / Average investment * 100
$13,923 / $99,450 * 100
14.00%
Ans. B Present value of cash inflow = Annual cash inflows * Present value of an annuity of 1 of 12%
$51,000 * 3.60478
$183,843.78
Present value of cash inflows $183,843.78
Less: Investment -$198,900
Net present value -$15,056
*Calculation of Present value factors:   (PV @ 12%)
Year PV @ 12%
1 1 / (1 + 0.12)^1 0.89286
2 1 / (1 + 0.12)^2 0.79719
3 1 / (1 + 0.12)^3 0.71178
4 1 / (1 + 0.12)^4 0.63552
5 1 / (1 + 0.12)^5 0.56743
Total of Present value of an annuity 3.60478

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