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const2013 [10]
3 years ago
15

On January 1, 2017, Sandhill Inc. purchased land that had an assessed value of $322,000 at the time of purchase. A $517,000, zer

o-interest-bearing note due January 1, 2020, was given in exchange. There was no established exchange price for the land, nor a ready fair value for the note. The interest rate charged on a note of this type is 12%. Determine at what amount the land should be recorded at January 1, 2017, and the interest expense to be reported in 2017 related to this transaction.
Business
1 answer:
Mnenie [13.5K]3 years ago
3 0

Answer:

Land amount= 367,990

Interest amount= 149,010

Explanation:

this question can be solve applying the concept of future value, as it is a zero interest or zero coupon it only, it means the bond does not pay money in the time, so

FV=PV*(1+i)^{n}

where FV is future value, PV is the present value, i is the periodic interest rate and n is the number of periods. So applying to this particular problem we have:

517,000=PV*(1+0.12)^{3}

solving we have PV=367,990

so the land value is 367,990 and the interest expenses are 517,000 - 367,990=149,010

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4 years ago
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:

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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

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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

                                                              = 0.9364        

And, the cost of equity = risk free rate of return + Beta × market risk premium

= 5% + 1.25 × 7%

= 5% + 8.75%

= 13.75%      

Now put these values to the above formula  

So, the value would equal to

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

= 0.4953 + 12.88%

= 13.372%

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