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Molodets [167]
2 years ago
7

Due to mismanagement, Pakistan Steel Mills is currently over levered with a debt to capital ratio of 80% and a pre-tax cost of d

ebt of 8%. Management of Pakistan Steel Mills is considering a restructuring that will reduce the company's debt to capital ratio to 40% and its pre-tax cost of debt to 6%.
Current:
Debt/(Debt+Equity) = 80%
Cost of Debt (pre-tax) = 8%
Cost of Equity = 24.10%

Recapitalised:
Debt/(Debt+Equity) = 40%
Cost of Debt (pre-tax) = 6%
Cost of Equity = ?

If the marginal tax rate is 25%, the risk-free rate is 2.5%, and the equity risk premium is 6%, estimate the cost of capital after the restructuring.
Business
1 answer:
AlladinOne [14]2 years ago
7 0

The estimated cost of capital after the restructuring is 10.82%.

Using the MM Proposition II with taxes, we need to first calculate the Cost of unlevered equity;

Cost of unlevered equity = (Cost of levered equity+cost of debt*D/E*(1-tax rate))/(1+D/E*(1-tax rate))

Cost of unlevered equity = (24.10% + 8%*80%/20%*(1-25%)) / (1+80%/20%*(1-25%))

Cost of unlevered equity = 12.03

Cost of levered equity = Cost of unlevered equity + (Cost of unlevered equity-Cost of debt)*D/E*(1-tax rate)

Cost of levered equity = 12.03% + (12.0250%-6%)*40%/60%*(1-25%)

Cost of levered equity = 15.04%

Cost of capital (WACC) =40%*6%*(1-25%)+60%*15.0375%

Cost of capital (WACC) = 0.018 + 0.090225

Cost of capital (WACC) = 0.108225

Cost of capital (WACC) = 10.82%

In conclusion, the estimated cost of capital after the restructuring is 10.82%.

Read more about cost of capital

<em>brainly.com/question/25566972</em>

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(a) What amount should be deposited in a fund at the end of each quarter at 7% compounded quarterly so that there will be enough
gizmo_the_mogwai [7]

Answer:

(a) The deposit should be <u>$168.06 </u>quarterly.

(a) The deposit should be <u>$145.32 </u>quarterly.

Explanation:

Note: This question is not complete. The complete question is therefore provided before answering the question as follows:

An investor needs $11,000 in 19 years.

(a) What amount should be deposited in a fund at the end of each quarter at 7% compounded quarterly so that there will be enough money in the fund?

(b) Find the investors quarterly deposit if the money is deposited at 9.4% compounded quarterly.

The explanations to the answers are now given as follows:

(a) What amount should be deposited in a fund at the end of each quarter at 7% compounded quarterly so that there will be enough money in the fund?

Since the amount should be deposited in a fund at the end of each quarter, the formula for calculating the Future Value (FV) of an Ordinary Annuity is used as follows:

FV = M * {[(1 + r)^n - 1] / r} ................................. (1)

Where,

FV = Future value of the amount needed in 19 years = $11,000

M = Quarterly deposit = ?

r = Quarterly interest rate = 7% / 4 = 0.07 / 4 = 0.0175

n = number of quarters the deposits will be made = 11 * 4 = 44

Substituting the values into equation (1) and solve for M, we have:

11,000 = M * {[(1 + 0.0175)^44 - 1] / 0.0175}

11,000 = M * 65.4531536741798

M = 11,000 / 65.4531536741798

M = $168.06

(b) Find the investors quarterly deposit if the money is deposited at 9.4% compounded quarterly.

We make use of equation (1) in part (a) as follows:

Where,

FV = Future value of the amount needed in 19 years = $11,000

M = Quarterly deposit = ?

r = Quarterly interest rate = 9.4% / 4 = 0.094 / 4 = 0.0235

n = number of quarters the deposits will be made = 11 * 4 = 44

Substituting the values into equation (1) and solve for M, we have:

11,000 = M * {[(1 + 0.0235)^44 - 1] / 0.0235}

11,000 = M * 75.6957891651599

M = 11,000 / 75.6957891651599

M = $145.32

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