Answer:
A. Promotional strategy
Answer:
The unlevered value of the firm is $869325.15
Explanation:
For computing the value of unlevered firm, the following formula should be used which is shown below:
Value of levered firm = Earning before interest and taxes × (1 - tax rate) ÷ cost of equity
where,
Earnings before income and taxes are $218,000
Cost of equity is 16.3%
And, the tax rate is 35%
Now put these values on the above formula
So, the value would be equals to
= $218,000 × (1 - 0.35) ÷ 16.3%
= $141,700 ÷ 16.3%
= $869325.15
The other terms like bonds and the annual coupon should not be considered in the computation part because we have to calculate for unlevered firm which only includes equity and the bond is a debt security. Thus, it is irrelevant.
Hence, the unlevered value of the firm is $869325.15
Answer: A.There is sufficient evidence to conclude that the mean price of a single-family home has increased from its level two years ago of $299,500
Explanation:
From the question, we are informed that according to the Federal Housing Finance Board, the mean price of a single-family home two years ago was $299,500 and that a real estate broker believes that due to recent credit crunch, the mean price has increased since then and the result is that the null hypothesis is not rejected.
The conclusion based on the results of the test is that since the null hypothesis has been rejected, it simply means that there are sufficient evidence that there has been an increase in the mean price since two years ago.
Therefore, option A is the correct answer.
Answer:
$519,799.59
Explanation:
Discount rate = R = 14.50%
Year Cash flows Discount factor PV of cash flows
1 218,000.00 0.873362 190,393.0131
2 224,000.00 0.762762 170,858.6793
3 238,000.00 0.666168 <u>158,547.9011</u>
Total of PV = NPV = <u> $519,799.59</u>
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Note:
Df = 1/(1+R)^Year
PV of cash flows = Cash flows x Df
Answer:
Monthly deposit= $840.74
Explanation:
Giving the following information:
Number of periods= 26*12= 312 months
Future Value= $1,500,000
Interste rate= 0.11/12= 0.0092
<u>To calculate the monthly deposit, we need to use the following formula:</u>
FV= {A*[(1+i)^n-1]}/i
A= monthly deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (1,500,000*0.0092) / [(1.0092^312) - 1]
A= $840.74
