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natita [175]
2 years ago
13

Suppose you invest $250,000 in an annuity that returns 5 annual payments, with the first payment one year from now and each subs

equent payment growing by 6%. At an interest rate of 7%, how much is the first annual payment you receive
Business
1 answer:
Leokris [45]2 years ago
5 0

Answer:

$54,508.98

Explanation:

Formula of present value of growing annuity: PVGA = A*[(1 - (1+g)^n/(1+i)^n)) / (i-g)

$250,000 = A*[(1 - (1+0.06)^5/(1+0.07)^5)] / (0.07 - 0.06)

$250,000*(0.01) = A*(1 - (1.06)^5/(1.07)^5)

$250,000*(0.01) = A*(1 - 0.9541363)

$2500 = A * 0.045864

A = $2,500 / 0.045864

A = 54508.983080412

A = $54,508.98

So, the amount of the first annual payment i will receive $54,508.98.

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Exchanged all of the securities for shares of preferred stock, which were not mandatorily redeemable. Market values at the date
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Answer:

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            Preferred stock A/c                                   $100,000

             (5000*$20)          

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             (30000 * 1/ 4)          

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2. Investing activities: It records those activities which include purchase and sale of the fixed assets

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(B) Investing activities:  Cash paid to purchase equipment $ 11,000

(C) Financing activities: Cash dividends paid 6,100, and Cash received from issuing common stock

Now the preparation of the cash flow statement is shown below:

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Net cash flow from investing activities (B)             -$11,000

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Net cash increase (A+B+C)                                   $32,800

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Ending cash balance                                            $40,300

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