Expected return of the stock is greater than 12%.
Using formula, Risk free rate + beta (market risk rate - risk free rate)\
= 2% + 2.0 (7%-2%)
= 13.6 - 0.4* risk premium
Risk premium of a stock is greater than 12%.
A stock's total return takes into account both capital gains and losses as well as dividend income, as opposed to a stock's nominal return, which only displays its price movement. In addition to considering the actual rate of return, investors should consider their ability to withstand the risk involved with a given investment. An investment's return on investment (ROI) provides a general indication of its profitability. The return on investment (ROI) is calculated by subtracting the investment's initial cost from its final value, dividing the result by the cost of the investment, and finally multiplying the result by 100.
Note that the full question is:
If the market risk premium is 7%, the risk-free rate is 2% and the beta of a stock is 2.0, what is the expected return of the stock?
A. less than 12%.
B. 12%.
C. greater than 12%.
D. cannot be determined.
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Answer:
Option D. We are 95% confident that the mean amount spent on electric service among the 160 households is between $151 and $216.
Explanation:
A confidence interval is a range of values, derived from the sample statistics, which may include the value of an unknown population parameter.
A 95% confidence interval indicates that between 152 of 160 samples (95%) of the same population will produce confidence intervals that will contain the population parameter.
It also means that we have a 95% confidence that the average (average amount) is among the resulting amounts obtained.
Logically, option "D" is missing the final part. This would be: D. We are 95% confident that the mean amount spent on electric service among the 160 households is between $ 15.
This is the only true option, since the test is based on a sample of only 160 households, the entire population of households cannot be included.
Hence, the correct option is:
Option D. We are 95% confident that the mean amount spent on electric service among the 160 households is between $151 and $216.
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