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pychu [463]
3 years ago
10

. A rich relative has bequeathed you a growing perpetuity. The first payment will occur in a year and will be $1000. Each year a

fter that, you will receive a payment on the anniversary of the last payment that is 8% larger than the last payment. This pattern of payments will go on forever. If the interest rate is 12% per year. What is today’s value of the bequest?
Business
1 answer:
icang [17]3 years ago
8 0

Answer:

$25,000

Explanation:

Data provided in the question

First payment will occur in a year = $1,000

Growing rate = 8%

Interest rate = 12%

So, the today value of the bequest is

= (First payment will occur in a year) ÷ (Interest rate - growing rate)

= ($1,000) ÷ (12% - 8%)

= ($1,000) ÷ (4%)

= $25,000

Hence, the today value of the bequest is $25,000

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Financial data for Stirling Inc. for last year are as follows:
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profit margin: 6.04%

Assets turnover: 2.08

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Explanation:

<u><em>profit margin:</em></u>

income/sales = 326,480/5,404,000 = 0.060414507 = 6.0414507%

<u><em>Assets turnover:</em></u>

\frac{net \: sales}{average \: assets} \\\\where:\\average \: assets = \frac{ending + beginning}{2}

(2,561,000 + 2,629,000)/2 = 2,595,000 average assets

5,404,000/2,595,000 = 2.082466281 Assets TO

<u><em>ROI</em></u>

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(1,206,000+1,316,000)/2 = 1,261,000 average equity

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That means calculate which income generates a ROI of 15% which is the minimum required return:

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X/1,261,000 = 0.15

X=1,261,000 x 0.15 = 189,150

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326,480 - 189,150 = 137,330 Residual Income

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