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dalvyx [7]
3 years ago
14

Which of the following statements is/are true? Multiple Choice A. All else held constant, if a company has a beta of 1.2, then t

he cost of equity for this company will increase if the risk-free rate decreases. B. If you assume a company has debt, then an increase in the tax rate will decrease the weighted average cost of capital for the company. Both A and B are true. Neither A nor B are true.
Business
1 answer:
NikAS [45]3 years ago
6 0

Answer:

Both A and B are true.

  • A. All else held constant, if a company has a beta of 1.2, then the cost of equity for this company will increase if the risk-free rate decreases.
  • B. If you assume a company has debt, then an increase in the tax rate will decrease the weighted average cost of capital for the company.

Explanation:

A)

The formula to calculate the cost of equity is:

cost of equity = risk free rate of return + [Beta × (market rate of return – risk free rate of return)]

e.g. market rate 15%, risk free rate 5%:

cost of equity = 5% + [1.2 x (15% - 5%)] = 5% + 12% = 17%

if the risk free rate decreases to 3%:

cost of equity = 3% + [1.2 x (15% - 3%)] = 3% + 14.4% = 17.4%

B)

the WACC formula = (cost of equity x weight of equity) + [cost of debt x weight of debt x (1- tax rate)]

if the tax rate increases, then the WACC will decrease because (1 - tax rate) will be lower.

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Answer: The internal auditor discovered it when performing a routine audit of expense reimbursements

Explanation:

Marcus Lane, was a geologist who travelled all over North America and South America and this results in several expense reimbursements. Lane engaged in fraudulent activity by double booking his air travel.

He used cheaper ticket for the actual flight and more expensive ticket was returned for credit. But, he submitted the expensive ticket for reimbursement.

The fraud was discovered by the internal auditor while doing a routine audit of expense reimbursements. He was terminated and he agreed to pay the money back.

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An automobile tier II supplier has been offered a contract to supply a gearbox to a car company. The initial price of the gearbo
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Answer:

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The contract is worth $1,622,970,237.98

Explanation:

Given

Number of Years = 12

Initial Price = $389

Initial Units = 500,000

Unit Increment = 2%

Price Decrement = $7.5

At Year 0:

$389 * 500,000 = $194,500,000

The Initial price would continue to decrease by $7.5

And the Initial units would continue to increase by 2%.

So,

At Year 1:

($389 - $7.5) * (500,000 * 2% + 500,000)

= $381.5 * 510,000 = $194,565,000

At Year 2:

($381.5 - $7.5) * (510,000 * 2% + 510,000)

= $374 * 520,200 = $194,554,800

At Year 3:

($374 - $7.5) * (520,200 * 2% + 520,200)

= $366.5 * 530,604 = $194,466,366

At Year 4:

$359 * $541,216 = $194,296,5736

At Year 5:

$351.5 * $552,040 = $194,042,2017

At Year 6:

$344 * $563,081 = $193,699,9368

At Year 7:

$336.5 * $574,343 = $193,266,3649

At Year 8:

$329 * $585,830 = $192,737,96810

At Year 9:

$321.5 * $597,546 = $192,111,13011

At Year 10:

$314 * $609,497 = $191,382,12412

At Year 11:

$306.5 * $621,687 = $190,547,113

Calculating present worth of contract (at 6%)

By adding the result of 0.06 * present value at each year.

Net Present Value = $1,622,970,237.98

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3 years ago
Next year Jenkins Traders will pay a dividend of $3.00. It expects to increase its dividend by $0.25 in each of the following th
allsm [11]

Answer:

Present value = $9.7150 rounded off to $9.72

Explanation:

Using the dividend discount model, we calculate the price of the stock today. It values the stock based on the present value of the expected future dividends from the stock. To calculate the present value of the next four dividends, we will use the following formula,

Present value = D1 / (1+r)  +  D2 / (1+r)^2  +  D3 / (1+r)^3  +  D4 / (1+r)^4

Where,

  • r is the required rate of return

Present value = 3 / (1+0.14)  +  (3+0.25) / (1+0.14)^2  +  

(3+0.25+0.25) / (1+0.14)^3  +  (3+0.25+0.25+0.25) / (1+0.14)^4

Present value = $9.7150 rounded off to $9.72

4 0
3 years ago
Roslyn has decided to purchase a $14,000 car. She plans on putting $2000 down toward the purchase, and financing the rest at a 6
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using the payment function, a $12,000 loan for 4 years at a rate of 6%, your payment would be $281.82

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Answer:

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= Checking deposits + saving deposits

= $20,000 + $40,000

= $60,000

Now put these values to the above formula

So, the ratio would equal to

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