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Paha777 [63]
3 years ago
14

You must evaluate a proposal to buy a new milling machine. The base price is $120,000, and shipping and installation costs would

add another $15,000. The machine falls into the MACRS 3-year class, and it would be sold after 3 years for $70,000. The applicable depreciation rates are 33%, 45%, 15%, and 7% as discussed in Appendix 12A. The machine would require a S6,000 increase in net operating working capital (increased inventory less increased accounts payable). There would be no effect on revenues, but pretax labor costs would decline by $46,000 per year. The marginal tax rate is 35%, and the WACC is 12%. Also, the firm spent $5,000 last year investigating the feasibility of using the machine. ) What is the milling machine's terminal (non-operating) cash flow at the end of year 3?
A. $76,000
B. $54,440
C. $51,500
D. $54,808
Business
1 answer:
Vesnalui [34]3 years ago
5 0

Answer:

Option (D) is correct.

Explanation:

Cost = base price + shipping and installation costs

        = $120,000 + $15,000

        = $135,000

Depreciation Year 1 = 33% × 135000

                                 = 44,550

Depreciation Year 2 = 45% × 135000

                                  = 60,750

Depreciation Year 3 = 15% × 135000

                                  = 20,250

Accumulated Depreciation on machine at the end of year 3 :

= Depreciation Year 1 + Depreciation Year 2 + Depreciation Year 3

= 44,550 + 60,750 + 20,250

= 125,550

Hence Book Value at the end of year 3 = $135,000 - $125,550

                                                                  = $9,450

Sale Value = $70,000

Gain on sale of asset = $70000 - $9450

                                   = $60550

Tax on gain on sale of asset = 35% × 60550

                                                = $21,192.5

Hence, net cash flow from sale of asset = $70,000 - $21,192.5

                                                                   = $48,807.5

Terminal Cash Flow:

= Net Cash flow from sale of asset + net working capital

= $48,807.5 + $6,000

= $54,807.5 or $54,808

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Answer:

a.

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Explanation:

a.

<em>Step 1: Determine an equation for total revenue today</em>

Since the business rents bicycles and in-line skates, the total revenue will be as a result of amount received in revenue from renting the bicycles and in-line skates. This can be expressed as shown;

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In our case;

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<em>Step 2: Determine an equation for total rentals today</em>

The equation for the total number of rentals is;

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b.

<em>Step 3: Combine equation 1 and 2 ans solve simultaneously</em>

1(25 b+20 s=455), multiplying equation 1 by 1=25 b+20 s=455

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20 b+20 s=400

5 b+0 s=55

(5 b)/5=55/5=11

b=11, replace the value for b in equation 2 and solve;

(20×11)+20 s=400

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20 s=400-220=180

20 s=180

s=(180/20)=9

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