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alexandr402 [8]
3 years ago
6

Stanley Inc. must purchase $6,000,000 worth of service equipment and is weighing the merits of leasing the equipment or purchasi

ng. The company has a zero tax rate due to tax loss carry-forwards, and is considering a 5-year, bank loan to finance the equipment. The loan has an interest rate of 10% and would be amortized over 5 years, with 5 end-of-year payments. Stanley can also lease the equipment for 5 end-of-year payments of $1,790,000 each. How much larger or smaller is the bank loan payment than the lease payment? (Hint: remember back to our bond pricing concepts and calculate the payment of the bond vs. the lease payment; loan payment - lease payment )
Business
1 answer:
slega [8]3 years ago
8 0

Answer:

$207,215

Explanation:

Loan Payment :

5 years, Loan = $6,000,000, Interest rate = 10%, Each payment = $1,790,000

using a financial calculator, N = 5, 1/Y = 10%, PV = - 6,000,000, FV = 0,

Calculating, PMT = $1,582,725

Therefore, difference = $1,790,000 - $1,582,725 = $207,215

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3 years ago
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Answer:

The Journal entry at the beginning of the year is as follows:

Estimated revenue A/c                      Dr. $1,342,500

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To Appropriations control                                                                     $960,000

To Appropriations-Other financing uses-operating transfer outs     $532,500

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The correct answer is "$ 30.34".

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⇒  \frac{Dividend \ in \ year \ 3}{(1 + Required \ return \ rate)2}  + \frac{Dividend \ in \ year \ 4}{(1 + Required \ return \ rate)3}  + \frac{Dividend \ in \ year \ 5}{(1 + Required \ return \ rate) 4 } + \frac{1}{(1 + Required \ return \ rate)4 }\times [\frac{( Dividend \ in \ year \ 5 (1 + Growth \ rate)} {( Required \ return \ rate - Growth \ rate)}]

On putting the values, we get

⇒  \frac{1.50}{1.08^2}  + \frac{1.60}{1.08^3}  + \frac{1.75}{1.08^4 } + \frac{1}{1.08^4} \times [  \frac{( 1.75\times 1.03)}{(0.08 - 0.03)}]

⇒  \frac{1.50}{1.08^2 } + \frac{1.60}{ 1.08^3 } + \frac{37.80}{ 1.08^4  }

⇒  30.34 ($)

8 0
3 years ago
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