Answer:
The expected rate of return on the market portfolio is 14%.
Explanation:
The expected rate of return on the market portfolio can be calculated using the following capital asset pricing model (CAPM) formula:
Er = Rf + B[E(Rm) - Rf] ...................... (1)
Where:
Er = Expected rate of return on the market portfolio = ?
Rf = Risk-free rate = 5%
B = Beta = 1
E(Rm) = Market expected rate of return = 14%
Substituting the values into equation (1), we have:
Er = 5 + 1[14 - 5]
Er = 5 + 1[9]
Er = 5 + 9
Er = 14%
Therefore, the expected rate of return on the market portfolio is 14%.
Answer:
The correct answer is: identifying the problem or opportunity.
Explanation:
Identifying the problem or opportunity is the first step in the rational decision-making process. To know which direction the firm is going to take, the main issue must be pointed out so based on the possible solutions the company can provide, the first steps can be taken towards achieving the solution.
Answer:
The market rate of return on the stock is 12.55%
Explanation:
Computing the market rate of return on the stock is as:
Selling price of common stock = Expected price per share / (Rate of return [R] - Dividend)
where
Selling price of common stock is $26.46
Expected price per share is $2.00 per share
Dividend is 5.0%
Putting the values above:
$26.46 = $2.0 / (R - 5%)
$26.46 = $2.0 / (R - 0.05)
R - 0.05 = $2.0 / $26.46
R - 0.05 = 0.0755
R = 0.0755 + 0.05
Rate of return = 0.1255 or 12.55%
Answer:
The correct option is D,cannot be determined from the data provided
Explanation:
Break-even points in units=fixed costs/contribution margin per unit
Contribution margin per unit =selling price -variable cost
In other words, from the scenario, it is clear that the numerator fixed costs has increased and also a reduction in variable cost per unit implies an increase in contribution margin per unit since a lesser variable cost is being deducted from selling price.
The impact of both increases in fixed costs and contribution margin cannot be determined except if more details is provided which will give further guidance regarding which of the two increased at a higher rate compared to the other.
Answer:
The annuity will cost him $963,212.95.-
Explanation:
Giving the following information:
Cash flow= $75,000
Interest rate= 0.0525
n= 20
First, we need to calculate the final value. We will use the following formula:
FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}
A= annual cash flow
FV= {75,000*[(1.0525^20) - 1]/0.0525} + {[75,000*(1.0525^20)] - 75,000}
FV= 2,546,491.88 + 133,690.82= $2,680,182.70
Now, the present value:
PV= FV/(1+i)^n
PV= 2,680,182.70/(1.0525^20)
PV= $963,212.95
