Xmax = -44545.45 / -363.63 = 122.50
^ are there any options or you have to type in the answer?
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:
Expected value of X = -11.09
Explanation:
Expected profit:
= Probability of winning × Amount she wins
= 0.03 × $180
= 5.4
Expected loss:
= Probability of loosing × Amount she paid
= 0.97 × $17
= 16.49
Let X be amount of money Mary wins or loses.
E(X) = Expected profit - Expected loss
= 5.4 - 16.49
= -11.09
Expected value of X = -11.09
That is expected value of loss of $11.09
I believe the answer is:
a. cost curves to shift upward
I assumed you typo 821 by $21 per unit, then the answer will be
1- financial disadvantage of accepting the special order is loss of $60,000
2- a minimum selling price for these units should be $14.00
Explanation:
Loss of $60,000 = 15,000 x (14,000 – (5.1+3.8+1+4.2+1.5+2.4))
a minimum selling price for these units is $14.00 per unit because it’s the price the company can earn if accept a special order, though lower than cost of producing and selling at $18.00