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Hatshy [7]
4 years ago
6

Find the after-tax return to a corporation that buys a share of preferred stock at $50, sells it at year-end at $50, and receive

s a $5 year-end dividend. The firm is in the 30% tax bracket. (Round your answer to 2 decimal places.)
Business
1 answer:
enyata [817]4 years ago
5 0

Answer:

After tax Return is $3.50

After tax rate of return is 7.00%

Explanation:

Purchase Price = $50

Price at the end of the year = $50

Dividend Received =$5

Return on share = Dividend + Gain on share price

Return on share = $5 + ( $50 - $50 )

Return on share = $5 + $0

Return on share = $5

After tax return = $5 x ( 1 - 0.3 ) = $5 x 0.7 = $3.5

Rate of return on share = ( Total return / purchase price ) x 100

Rate of return on share = ( $3.5 / $50 ) x 100

Rate of return on share = 7%

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Nachman Industries just paid a dividend of D0 = $1.32. Analysts expect the company's dividend to grow by 30% this year, by 10% i
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Answer:

Stock's current market value = $44.87

Explanation:

We can solve this stock valuation problem using DDM (Dividend Discount Model).

Lets find the dividends for the years:

D0 = $1.32

D1 = $1.32*1.3 = $1.716

D2 = $1.716*1.1 = $1.888

D3 = $1.888*1.05 = $1.982

The formula of stock valuation:

P_n=\frac{D_{n+1}}{k_e-g}

Lets calculate the terminal value after Year 3 afterwards:

P_n=\frac{D_{n+1}}{k_e-g}\\P_n=\frac{1.982}{0.09-0.05}\\P_n=49.55

<u>Note:</u> rate of return, k_e = 0.09 (given) and growth rate (g) is 5% or 0.05

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The present value of the stocks is gotten using formula:

P_n=\frac{D_{n+1}}{(1+r)^n}+\frac{Terminal}{(1+r)^n}

So, we have:

P_0=\frac{1.716}{1.09}+\frac{1.888}{1.09^2}+\frac{49.55}{1.09^2}\\P_0=44.87

Stock's current market value = $44.87

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