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shtirl [24]
3 years ago
9

Quip Corporation wants to purchase a new machine for $300,000. Management predicts that the machine will produce sales of $200,0

00 each year for the next 5 years. Expenses are expected to include direct materials, direct labor, and factory overhead (excluding depreciation) totaling $80,000 per year. The firm uses straight-line depreciation with an assumed residual (salvage) value of $50,000. Quip's combined income tax rate, t, is 40%.
Management requires a minimum after-tax rate of return of 10% on all investments. What is the estimated net present value (NPV) of the proposed investment (rounded to the nearest hundred)? (The PV annuity factor for 10%, 5 years, is 3.791 and for 4 years it is 3.17. The present value $1 factor for 10%, 5 years, is 0.621.) Assume that after-tax cash inflows occur at year-end.
A) $48,800.
B) $99,000.
C) $112,000.
D) $79,800
Business
1 answer:
butalik [34]3 years ago
7 0

Answer:

net present value NPV = $79800

so correct option is D) $79,800

Explanation:

solution

we knw that Net Present value = PV of cash inflow - PV of cash outflow    ............1

so here PV of cash outflow = $300000  

and Net sales = $200000

expenses = $80000

Depreciation =  \frac{300000-50000}{5}

Depreciation =  $50000

so Net income before taxes  = Net sales - Depreciation - expenses

Net income before taxes =  $200000  - $80000 - $50000

Net income before taxes =  $70000

and Tax expenses @ 40% = $28000

so

Net income = Net income before taxes - Tax expenses

Net income = $70000  - $28000

Net income = $42000

and

Depreciation = $50000

Net cash inflow =  Net income + Depreciation

Net cash inflow =  $42000  + $50000

Net cash inflow = $92000

and

PVIFA @ 10% 5 years = $3.7908

so

PV of cash inflow = $348755

PV of salvage value = $50000 ×0.6209

PV of salvage value = $31045

and

so here  Total PV of total cash inflow = $379800

and

net present value  NPV =  Total PV of total cash inflow - PV of cash outflow

net present value NPV = $379800 - $300000

net present value NPV = $79800

so correct option is D) $79,800

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NPV_A=-I_0+\sum_{k=1}^{20} (CF_k)(1+i)^{-k}\\\\NPV_A=-I_0+(CF)[\frac{1-(1+i)^{-20}}{i}] \\\\NPV_A=-56+9*[\frac{1-(1.11)^{-20}}{0.11}]=-56+9*\frac{0.876}{0.11}=-56+9*7.963328117 \\\\NPV_A=-56+71.66995306= 15.669953

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The NPV of plan B can be expressed as:

NPV_B=-I_0+\sum_{k=1}^{20} (CF_k)(1+i)^{-k}\\\\NPV_B=-I_0+(CF)[\frac{1-(1+i)^{-20}}{i}] \\\\NPV_B=-12+3.8*[\frac{1-(1.11)^{-20}}{0.11}]=-12+3.8*\frac{0.876}{0.11}=-12+3.8*7.963328117\\\\NPV_B=-12+30.26064685=18.260647

NPV of Plan B: $18.260,647.

To calculate the IRR, we have to clear the discount rate for NPV=0. We can not solve this analitically, but we can do it by iteration (guessing) or by graphing different NPV, with the discount rate as the independent variable.

For the Plan A, the IRR is r=0.15.

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