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Nimfa-mama [501]
4 years ago
14

McCall Corporation has a capital structure consisting of 55 percent common equity, 30 percent debt, and 15 percent preferred sto

ck. Any debt issues would have a pre-tax cost of 9.5%. Preferred stock can be issued for a cost of 11.5%. Common equity can be issued, but flotation costs of $4.25 per share of common stock would be paid. McCall common stock is currently selling in the market at $65 per share. McCall recently paid a dividend of $4 per share and company earnings and dividends are expected to grow at an annual rate of 8% indefinitely. McCall has a marginal tax rate of 35% and the firm wants to keep its current capital structure. If the firm needs to raise additional equity, what will be the firm's cost of capital?
Business
1 answer:
zheka24 [161]4 years ago
7 0

Answer:

WACC = 12.14%

Explanation:

Cost of debt = 9.5% x (1 - 35%) = 6.175%

Cost of preferred stock = 11.5%

Cost of equity (Re) = {D₁ / [P₀(1 - F)]} + g

Re = {($4.25 x 1.08) / [$65 x (1 - $4.25/$65)]} + 8% = ($4.59 / $60.75) + 8% = 15.56%

WACC = (15.55% x 0.55) + (6.175% x 0.30) + (11.5% x 0.15) = 8.56% + 1.85% + 1.73% = 12.14%

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Yanka [14]

Answer:

Break-even units = 66.67 units

Explanation:

<em>Break-even point is the level of activity that achieves no profit or loss. At this level profit is zero because the the total revenue is equal to total cost.</em>

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4 0
3 years ago
You are set to receive an annual payment of $12,100 per year for the next 17 years. Assume the interest rate is 7 percent. How m
uranmaximum [27]

Answer:

The difference in value is worth $8,269 more in money.

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Case 1. Payments are made at the end of each year

So here, we will use the annuity formula for computing the present value of payments that we are receiving at the end of each year.

Here

Annual Cash flow is $12,100

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Number of Payments "n" will be 17

Present Value = Cash flow * [1 - 1 / (1+r)^n] / r

By putting values, we have:

Present Value = $12,100 * [1 - 1 / (1 + 7%)^17] / 7%

Present Value = $12,100 * 9.763223

Present Value = $118,135

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Cash 2. Payments are arising at the start of each year

Just like the case above, we will use the annuity formula for computing the present value of payments that we are receiving at the start of each year. The first payment will be at worth the same because it is received in today's price.

So

Present Value = Cash flow     +       Cash flow * [1 - 1 / (1+r)^n] / r

So by putting values, that were used in case 1, we have:

Present Value = $12,100 + $12,100 * (1 - (1/1.07)^16) / 0.07

Present Value = $12,100 + $12,100 * 9.446649

Present Value = $126,404

Difference in Present Value = PV of Case 1      -    PV of Case 2

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The difference in value is worth $8,269 more in money.

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3 years ago
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Since there is reduction in interest rate, investment will increase as investors will borrow from banks.

5 0
3 years ago
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