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Oksana_A [137]
2 years ago
5

BE16.11 (LO 4) Tomba Corporation had 300,000 shares of common stock outstanding on January 1, 2020. On May 1, Tomba issued 30,00

0 shares. (a) Compute the weighted-average number of shares outstanding if the 30,000 shares were issued for cash. (b) Compute the weighted-average number of shares outstanding if the 30,000 shares were issued in a stock dividend.
Business
1 answer:
Butoxors [25]2 years ago
8 0

Answer

1) Issued for Cash

Weighted Average number of shares at year end 330,000

b) Issued for Dividends

weighted Average number is 320,000

Explanation:

The Weighted average number  (assuming year end is 31 December)

300000 * 12/12 = 300000 full year

30000 = 30000

issued for dividends

Weighted average number

300000 * 12/12 = 300000 full year

30000 * 8/12 = 20000

total at year end 320000 shares

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Answer:

a. 1st option

No. of periods = 2*12 = 24 months

Annual interest rate = 7%, compounded monthly

so, monthly interest rate = rm = 7%/12

This is an annuity with a cash flow of $6100 per month for 24 months

C = 6100, no. of periods = n = 24, monthly rate = rm = 7%/12 = 0.00583333333333333

The  value of present annuity can be find out using the given formula:

PVAnnuity = (C/rm)*[1-(1+rm)-n]

PVAnnuity = (6100/(7%/12)) * [1-(1+(7%/12))-24]

PVAnnuity = 1045714.28571429*0.130288079225785 = 136244.105704678

Answer -> Present value of first option = $136244.11

b. 2nd option

In 2nd option, there is an amount that is paid today and also, there is an annuity, with monthly cash flow of $5100 for 24 months. Current value of this option will be the sum of C0 and the current value of the annuity .

Amount paid today as signing bonus = C0 = $25000

Annuity -> C = 5100, rm = 7%/12, n = 24

PVannuity = (5100/(7%/12))*[1-(1+(7%/12))-24] = 874285.714285714*0.130288079225785 = 113909.006408829

The current value of the 2nd option = C0 + PVAnnuity = 25000 + 113909.006408829 = 138909.006408829

Answer -> Present value of the 2nd option = $138909.01

Explanation:

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The Two Dollar Store has a cost of equity of 11.9 percent, the YTM on the company's bonds is 6.2 percent, and the tax rate is 40
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Answer: 9.03%.

Explanation:

Given: The Two Dollar Store has a cost of equity of 11.9 percent, the YTM on the company's bonds is 6.2 percent, and the tax rate is 40 percent.

Debt to equity ratio is .54

i.e. \dfrac{debt}{equity}=\dfrac{0.54}{1}\ ...(i)

Adding denominator to numerator on both the sides, we get,

\dfrac{debt+equity}{equity}=\dfrac{1.54}{1}\\\\\Rightarrow\ \dfrac{equity}{debt+equity}=\dfrac{1}{1.54}  

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From (i)

\dfrac{equity}{debt}=\dfrac1{0.54}\

Adding denominator to numerator on both the sides we get,

\dfrac{equity+debt}{debt}=\dfrac{1+0.54}{0.54}

\dfrac{equity+debt}{debt}=\dfrac{1.54}{0.54}

Thus, weight of debt=\dfrac{1.54}{0.54}

Now,

Weighted average cost of capital=(Weight of equity) × (cost of equity)+(Weight of debt)×(Cost of debt)×(1-tax rate)

\dfrac{1}{1.54}\times (0.119)+\dfrac{0.54}{1.54}\times(0.062)\times(1-0.40)\\\\=0.07727+0.02174(0.60)\\\\=0.07727+0.02174(0.60)\\\\=0.07727+0.013044\\\\=0.090314\approx9.03\%

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