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saveliy_v [14]
4 years ago
5

Guthrie Enterprises needs someone to supply it with 210,000 cartons of machine screws per year to support its manufacturing need

s over the next five years, and you’ve decided to bid on the contract. It will cost $2,650,000 to install the equipment necessary to start production; you’ll depreciate this cost straight-line to zero over the project’s life. You estimate that in five years this equipment can be salvaged for $220,000. Your fixed production costs will be $705,000 per year, and your variable production costs should be $9.51 per carton. You also need an initial investment in net working capital of $375,000. If your tax rate is 22 percent and you require a 10 percent return on your investment, what bid price per carton should you submit?
Business
1 answer:
vlada-n [284]4 years ago
4 0

Answer:

$6.9807 per carton

Explanation:

210,000 cartons of machine screws

equipment cost $2,650,000

depreciation per year = ($2,650,000 - $220,000) / 5 = $486,000

fixed manufacturing costs $705,000 per year

variable costs per carton = $9.51 x 210,000 = $1,997,100

initial investment in net working capital $375,000

tax rate 22%

discount rate 10%

price per carton?

initial investment = -$3,025,000

CF₁ = [(R - $705,000 - $486,000) x 0.78] + $486,000 = 0.78R - $442,980

CF₂ = [(R - $705,000 - $486,000) x 0.78] + $486,000 = 0.78R - $442,980

CF₃ = [(R - $705,000 - $486,000) x 0.78] + $486,000 = 0.78R - $442,980

CF₄ = [(R - $705,000 - $486,000) x 0.78] + $486,000 = 0.78R - $442,980

CF₅ = [(R - $705,000 - $486,000) x 0.78] + $486,000 + $220,000 + $375,000 = 0.78R + $152,020

$3,025,000 = (0.78R - $442,980) / 1.1 + (0.78R - $442,980) / 1.1² + (0.78R - $442,980) / 1.1³ + (0.78R - $442,980) / 1.1⁴ + (0.78R + $152,020) / 1.1⁵ = 0.709R - $402,709 + 0.645R - $366,099 + 0.586R - $332,817 + 0.533R - $302,561 + 0.484R + $94,392

$3,025,000 = 2.957R - $1,309,794

$4,334,794 = 2.957R

R = $4,334,794 / 2.957 = $1,465,943.19

total revenue = $1,465,943.19

revenue per carton = $1,465,943.19 / 210,000 = $6.98

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