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The Reynold Company is considering adding a robotic paint sprayer to its production line. The sprayer’s...

The Reynold Company is considering adding a robotic paint sprayer to its production line. The sprayer’s base price is $1,200,000, and it would cost another $18,500 to install it. The machine falls into the MACRS 3-year class, and it would be sold after 3 years for $770,000. The MACRS rates for the first 3 years are 0.3333, 0.4445, and 0.1481. The machine would require an increase in net working capital (inventory) of $19,500. The sprayer would not change revenues, but it is expected to save the firm $420,000 per year in before-tax operating costs, mainly labor. Campbell’s marginal tax rate is 28%. Find the initial investment outlay, the annual depreciation, the yearly operating cash flow, the terminal cash flow, and decide whether the firm should accept the project.

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Expert Solution

>>>>

Initial Investment Outlay = -$1,238,000

>>>>

Annual Depreciation:

Year 1 = $406,125.05

Year 2 = $541,623.25

Year 3 = $180,459.85

>>>>

Terminal Cash Flow

Terminal Cash Flow is $599,181.44

>>>>

Calculation of NPV of the Project
Particulars 0 1 2 3
Initial Investment
Sprayer's base price -1200000
Installation cost -18500
Investment in working capital -19500
Net Initial Investment (A) -1238000
Operating Cash Flows
Saving in Before Tax Operating profits (B) 420000 420000 420000
Less: Depreciation (C )
($1,218,500 * 0.3333,0.4445,0.1481)
406126.05 541623.25 180459.85
Profit before tax (D = B-C) 13873.95 -121623.25 239540.15
Less: Tax @28% (E = C-D) 3884.706 -34054.51 67071.242
Profit After Tax (F = D-E) 9989.244 -87568.74 172468.908
Add back Depreciation (G = C) 406126.05 541623.25 180459.85
Net Operating Cash Flows (H = F+G) 416115.29 454054.51 352928.758
Terminal Value
Sale value of sprayer (I) 770000
Less: Unclaimed Depreciation (J)
($1,218,500 * 0.0741)
90290.85
Profit on Sale (K = I-J) 679709.15
Less: Tax @28% (L = K*28%) 190318.562
Profit After sale (M = K-L) 489390.588
Add back Unclaimed Depreciation (N = J) 90290.85
Net Salvage Value (O = M+N) 579681.438
Net Working Capital Recovered (P) 19500
Net Terminal Value (Q = O+P) 599181.438
Total Cash Flows (R = A+H+Q) -1238000 416115.29 454054.51 952110.196
Present value factor @12% (S)
1/(1+12%)^n
n=0,1,2,3
1 0.8928571 0.7971939 0.71178025
Present value of Cash Flows (T = R*S) -1238000 371531.51 361969.48 677693.231
NPV of the Project 173194.219
NPV of the Project is $173,194.22

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Note:

Required rate of return is not given hence 12% is considered.

>>>>

Decision:

NPV is positive at required rate of return 12% and Project is accepted


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