Answer:
P0 = $66.6429 rounded off to $66.64
Option c is the correct answer
Explanation:
Using the two stage 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 to calculate the price of the stock today is,
P0 = D0 * (1+g1) / (1+r) + D0 * (1+g1)^2 / (1+r)^2 + ... + D0 * (1+g1)^n / (1+r)^n + [(D0 * (1+g1)^n * (1+g2) / (r - g2)) / (1+r)^n]
Where,
- g1 is the initial growth rate
- g2 is the constant growth rate
- r is the required rate of return
P0 = 2* (1+0.2) / (1+0.1) + 2 * (1+0.2)^2 / (1+0.1)^2 + 2 * (1+0.2)^3 / (1+0.1)^3
+ 2 * (1+0.2)^4 / (1+0.1)^4 + 2 * (1+0.2)^5 / (1+0.1)^5 +
[(2 * (1+0.2)^5 * (1+0.04) / (0.1 - 0.04)) / (1+0.1)^5]
P0 = $66.6429 rounded off to $66.64
Answer:
The amount Swifty debited to the appropriate account in 2017 to write off actual bad debts: $25,800
Explanation:
Allowance for uncollectible accounts at the end of 2017 = Allowance for uncollectible accounts at the end of 2016 + Bad debt expense of 2017 - The amount of write off actual bad debts.
The amount of write off actual bad debts = Allowance for uncollectible accounts at the end of 2016 + Bad debt expense of 2017 - Allowance for uncollectible accounts at the end of 2017 = $180,500 + $32,800 - $187,500 = $25,800
The best answer for this question would be that it will be decreased by $150 billion.
<span>Because since we are following the rules of Budget Surplus which states that the income or receipts have increased the outlays of its expenditures. It is commonly known in the term “savings” and what we refer to the financial states of the government.</span>
Answer:
11.28%
Explanation:
A stock has a beta of 1.15
The expected return on the market is 10.3%
The risk-free rate is 3.8%
Therefore, the expected return on the stock can be calculated as follows
Expected return= Risk-free rate+beta(expected return on the market-risk-free rate)
= 3.8%+1.15(10.3%-3.8%)
= 3.8%+(1.15×6.5)
= 3.8%+7.475
= 11.28%
Hence the expected return on the stock is 11.28%
