Answer:
The price of the stock today is $54.61
Explanation:
The stock of this company pays a constant dividend for a defined period of time after equal intervals. Thus, it is just like an annuity. To calculate the price of such a stock, we will use the present value of annuity formula:
Assuming that the dividend is paid at the end of the period.
Present Value of Annuity = Dividend * [(1 - (1+r)^-n) / r]
Where,
- r is the required rate of return
- n is the number of years of annuity
The price of the stock today is,
P0 = 8.45 * [(1 - (1+0.13)^-15) / 0.13]
P0 = $54.607 rounded off to $54.61
Answer:
12.5%
Explanation:
A portfolio has $2,800 invested in stock A
$3,900 is invested in stock B
The expected return of stock A is 9%
= 9/100
= 0.09
The expected return of stock B is 15%
= 15/100
= 0.15
The first step is to calculate the total value
= $2,800+$3,900
= $6,700
Therefore, the expected return on the portfolio can be calculated as follows
= (2,800/6,700)×0.09 + (3,900/6,700)×0.15
= 0.4179×0.09 + 0.5820×0.15
= 0.03761 + 0.0873
= 0.1249×100
= 12.5%
Hence the expected return on the portfolio is 12.5%
The answer is: "job enrichment" .
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<span> "Frederick Herzberg believed the best way to motivate employees with through his model of <u> job enrichment </u><u /> , which expands job content to create more opportunities for job satisfaction."
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Answer:
it is type and price range.
Answer:
a. Barney's monthly explicit costs: $161;
b. Barney's monthly implicit costs: $11,816;
c. Barney's monthly economic costs: $11,977
Explanation:
a.
Barney's monthly explicit costs include any costs that he actually paid extra every month as the result from running his business including: cost of office supplies + cost of electricity bill = $71 + $90 = $161
b.
Barney's monthly implicit costs include any cost that he does not actually pay extra, yet he has to sacrifice these income as the results of running his business which includes: Cost related to his salary sacrifice + Cost related to his apartment rental = 10,890 + 926 = $11,816
c. Barney's monthly economic costs = Barney's monthly explicit costs + Barney's monthly implicit costs = $11,977
