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STALIN [3.7K]
3 years ago
9

Cragmont has beginning equity of $277,000, net income of $63,000, withdrawals of $25,000 and no additional investments by owners

during the period. Its ending equity is:
Business
1 answer:
MatroZZZ [7]3 years ago
3 0
The ending equity is $315,000 This is just a matter of adding income and subtracting withdraws. So let's do it. "Cragmont has beginning equity of $277,000," x = $277000 "net income of $63,000" x = $277000 + $63000 = $340000 "withdrawals of $25,000" x = $340000 - $25000 = $315000
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Norris Co. has developed an improved version of its most popular product. To get this improvement to the market, will cost $48 m
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Answer:

$1.0725 Million

Explanation:

So now

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Here

Investment is $48 Million

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Here

r is 11.66% (Step1) and n is 5 years

Annuity Factor = (1 - (1 + 11.66%)^-5) / 11.66%

Annuity Factor = 3.635

By putting values in the above equation, we have:

Net Present Value = $13.5 Million * 3.635  -  $48 Million

NPV = $1.0725 Million

Step1: Find r which Weighted average cost of capital (WACC)

Weighted Average Cost of capital  

= Value of Debt / (V of debt + V of equity) * After tax cost of debt      PLUS

(Value of equity (Value of Debt / (V of debt + V of equity)  * cost of equity

Here

Post tax cost of debt = Pre tax cost of debt * (1 + Tax rate)

Post tax cost of debt = 9% * (1- 30%) = 6.3%

The debt to equity ratio is 25% which means equity is 100% and debt is 25%.

So

Value of debt is 25%

value of equity is 100%

and total value of capital structure is 125%

This means

WACC = (25% / 125% * 6.3%) + (100% / 125% * 13%)

= 1.26% + 10.4% = 11.66%

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3 years ago
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Pinewood Company purchased two buildings on four acres of land. The lump-sum purchase price was $1,200,000. According to indepen
bezimeni [28]

Answer:

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Initial valuation of the building A= \frac{Fair\ value\ of\ building\ A}{Total\ Fair\ value} *lump-sum

Initial\ valuation\ of\ the\ building\ A=\frac{\$585,000}{\$ 1,300,000}*\$1,200,000\\Initial\ valuation\ of\ the\ building\ A=\$540000

For building B:

Initial\ valuation\ of\ the\ building\ B=\frac{\$325,000}{\$ 1,300,000}*\$1,200,000\\Initial\ valuation\ of\ the\ building\ B=\$300,000

For Land:

Initial\ valuation\ of\ the\ building\ land=\frac{\$390,000}{\$ 1,300,000}*\$1,200,000\\Initial\ valuation\ of\ the\ building\ land=\$360000

Check of answer;

Sum of all initial Values= Lump-Sum

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