Answer:
Stock Y is undervalued because the reward-to-risk ratio for Stock Y is higher than the SML
Stock Z is overvalued because the reward-to-risk ratio for Stock Z is lower than the SML
Explanation:
From the question,
It is given:
FOR STOCK Y
Stock expected return = 14.7%
Stock beta = 1.4
risk-free rate is 5.2%
The Reward-to-risk ratio is given by the difference between the stock expected return and risk free rate divided by the stock beta.
Therefore
Reward-to-risk ratio for stock Y = (14.7% - 5.2%)/1.4
= 6.79%
FOR STOCK Z
Stock expected return = 8.7%
Stock beta = 0.7
risk-free rate is 5.2%
Therefore
Reward-to-risk ratio for stock Z = (8.7% - 5.2%)/0.7
= 5%
FOR SML
market risk premium = 6.2%
Risk rate = 5.2
Therefore
Reward-to-risk ratio for SML = (6.2%)/6.2 - 5.2
= 6.20%
Stock Y is undervalued because the reward-to-risk ratio for Stock Y is higher than the SML
Stock Z is overvalued because the reward-to-risk ratio for Stock Z is lower than the SML
When a consumer attempts to decide which bundle to use, he or she is determining the Breakeven point.
The break-even point threshold is reached when overall costs and total revenues are equal, leaving your small firm with no net benefit or loss.
This is a crucial calculation to include in your business plan for every new venture. This is due to the fact that some businesses may take years before becoming profitable, frequently losing money in the initial months or years before achieving break-even. The Break-even point is crucial in any company plan given to a potential investor because of this.
This might be a useful tool for existing organizations to verify their potential recovery from disaster scenarios in addition to cost analysis and profit evaluation at various sales volumes.
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Answer:
The answer is below
Explanation:
a) The dividend growth rate is given as D2/D1 - 1
Year Dividend Growth rate
1 $1.25
2 $1.33 ($1.33/ $1.25 - 1) 6.4%
3 $1.4 ($1.4/$1.33 - 1) 5.26%
4 $1.51 ($1.51/$1.4 -1) 7.86%
The arithmetic average growth rate is the average of all the growth rates.
Arithmetic average growth rate = (6.4% + 5.26% + 7.86%) / 3 = 6.51%
The cost of annuity = (cost of common stock / Selling stock price) * 100% + Average growth rate
The cost of annuity = ($1.59 / $40) * 100% + 6.51% = 10.49%
b) The geometric growth rate is given as:
geometric average growth rate =
The cost of annuity = ($1.59 / $40) * 100% + 6.5% = 10.48%
Answer:
Option (B) is correct.
Explanation:
Amount of which adjusting entry required:
= Amount of uncollectible accounts - Balance in Allowance for uncollectible accounts
= (Balance in accounts receivable × Estimated percentage of accounts receivable to be uncollectible) - Balance in Allowance for uncollectible accounts
= ($200,000 × 4%) - $2,000
= $8,000 - $2,000
= $6,000
Therefore, the adjusting entry is as follows:
Bad debt expense A/c Dr. $6,000
To Allowance for uncollectible accounts $6,000
(To record the bad debt expense)
Answer:
g = 0.0738255 or 7.38255% rounded off to 7.38%
Explanation:
Using the constant growth model of dividend discount model, we can calculate the price of the stock today. The DDM values a stock based on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D0 * (1+g) / (r - g)
Where,
- D0 * (1+g) is dividend expected for the next period /year
- r is the required rate of return or cost of equity
Plugging in the values of P0, D0 and r in the formula, we can calculate the value of g to be,
32 = 2.27 * (1+g) / (0.15 - g)
32 * (0.15 - g) = 2.27 + 2.27g
4.8 - 32g = 2.27 + 2.27g
4.8 - 2.27 = 2.27g + 32g
2.53 = 34.27g
g = 2.53 / 34.27
g = 0.0738255 or 7.38255% rounded off to 7.38%
