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hram777 [196]
4 years ago
6

The manager of a manufacturing company knows that they will need a new machine in one of their factories. The new machine will c

ost them $12,500. The manager has determined that they can afford to pay 20% of the cost of the machine in cash. They can then finance the rest through a credit union. The credit union will charge 1% per year compounded monthly.
Required:
1. How much are their monthly payments for 4 years?
Business
1 answer:
Colt1911 [192]4 years ago
6 0

Answer:

 = $212.61  per month

Explanation:

When a loan is to be paid over a period of time using a series of periodic equal installments, it is called loan amortization. Each equal installment is meant to liquidate the principal and the accrued interest.

<em>The amount to be financed by way of loan=</em>

= cost of machine - (20%× cost of machine)

= $12,500 - (20%  × $12,500 )

= $10,000

The monthly equal installment is calculated as follows:

<em>Monthly equal installment-= Loan amount/Monthly annuity factor</em>

<em>Monthly annuity factor </em>

<em>=( 1-(1+r)^(-n))/r</em>

Monthly interest rate (r)

= 1%/12= 0.0833%

Number of months ( n)  in 4 years

= 12* 12 = 144

Annuity factor

= ( 1- (1.000833)^(-12×4)/0.000833

= 47.033

Monthly installment =  $10,000/47.03

= $212.61  per month

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ABC Corporation has 2.8 million shares of stock outstanding. The stock currently sells for $50 per share. The firm’s debt is pub
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Answer:

13.38%

Explanation:

The formula to compute WACC is shown below:

= Weightage of debt × cost of debt × ( 1- tax rate) + (Weightage of  common stock) × (cost of common stock)

where,  

Market value of equity = 2,800,000 × $50 = $140,000,000

Market value of debt = 10,000,000 × 95% = $9,500,000

Weighted of debt = Debt ÷ total firm

The total firm includes debt, preferred stock, and the equity which equals to

=  $140,000,000 + $9,500,000

= $149,500,000

So, Weighted of debt = ($9.5 million ÷ $149.50 million) = 0.0635

And, the weighted of common stock = (Common stock ÷ total firm)

                                                              = $140 million ÷ $149.50 million

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= ( 0.0635 × 12%) × ( 1 - 35%) +  (0.9364 × 13.75%)

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