Answer:
Average real risk free rate = (1 + Nominal risk free rate / 1 + Inflation rate ) - 1
= (1 + 5% / 1 + 1.5%) - 1
= 1.0345 - 1
= 0.0345
= 3.45%
Average return on stock = Sum of annual returns / Number of years
= 13% + (-8%) + 16% + 16% + 10% / 5
= 0.47 / 5
= 0.094
= 9.40%
Average real returns = (1 + Average return on stock / 1 + Inflation rate) - 1
= (1 + 9.40% / 1 + 1.5%) - 1
= 1 + 0.0940 / 1 + 0.015) - 1
= 1.077832512 - 1
= 0.077832512
= 7.78%
Average real risk premium = Average real return - Average real risk free rate
Average real risk premium = 7.78% - 3.45%
Average real risk premium =4.33%
Answer:
Increasing dividends may not always increase the stock price, because less earnings may be invested back into the firm and that impedes growth.
Explanation:
if increasing dividends results in the company not having enough funds for reinvestment, then value of the company may go down, since value of a stock is the present value of all expected cash-flows from holding the stock. But, if the company is paying dividend from free cash flows, then the payment of the dividend will not negatively affect the value of the stock.
In summary, paying a dividend will not always increase the stock price, and will not always decrease the stock price.
Answer:
The required probability is 0.066807
Explanation:
Given,
σ = 220
μ = 1200
The probability that a random selection of computer which will have the price of at least $1,530 is computed as:
P (X ≥ 1530 ) = 1 - P (X ≤ 1530)
= 1 - P ( X - μ / σ)
= 1 - P ( 1530 - 1200 / 220)
= 1 - P ( z ≤ 1.5)
= 1 - 0.933193
= 0.066807
Note: This 0.933193 value is taken from the z table.
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