Answer (A):
Need more data to select the better adviser
<u>Explanation: </u>
Adviser A averaged 19% return on the investment which is more than that of Adviser B who averaged 16% return on investment. However, adviser A has a beta of 1.5 which is also greater than that of Adviser B who has a beta of 1. This means that adviser A made a more riskier investment and hence a higher average return on investment. We need more data to tell which adviser performed better in relation to each other.
Answer (B):
Investment Adviser B
<u>Explanation:</u>
= T-bill rate = 6%
= Market return = 14%
= Market risk premium = 14% - 6% = 8%
= Average Return by Adviser A =19%
= Beta of Adviser A = 1.5
= Average Return by Adviser B =16%
= Beta of Adviser B = 1
CAPM Equation is 
<u>For Adviser A</u>
= 6 + 1.5 (14 - 6) = 18%
The expected average return for the investment is 18% which means that Adviser A over performed the market by 1 %
<u>For Adviser B</u>
= 6 + 1 (14 - 6) = 14%
The expected average return for the investment is 14% which means that the Adviser B over performed the market by 2 %
Clearly, Adviser B performed better than Adviser A.
Answer (C):
Adviser B
<u>Explanation:</u>
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In this part, the
and 
All else remains the same
We make similar calculation as in part B
A shift to the right of the demand curve signifies a "increase in demand," whereas movement along a particular demand curve signifies a "increase in quantity demanded." The correct response is option (B).
<h3>What is increase in demand?</h3>
A rise in demand will cause a rise in the equilibrium price and an increase in supply, all other things being equal. Reduced demand will result in a decrease in the equilibrium price and an increase in supply.
An rise in the quantity needed results from a decrease in the cost of the good (and vice versa). A demand curve depicts the amount desired and any market price. A change in quantity demanded is represented as a shift along a demand curve.
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Answer:
Initial Cost = $180
Explanation:
Payback period estimates the time an investment projects resulting cash flows take to recover the initial amount o=invested in the project. A traditional payback period doesnot take present value into account and just focuses on the nominal recovery of the initial investment.
If a capital budgeting project provides inflows of $50 per year and the payback period is 3.6 years, the initial investment is:
3.6 = 50 + 50 + 50 + x
Where x = 0.6 of 50
and x = 0.6 * 50 = 30
Initial cost = 50 + 50 + 50 + 30 = $180
Answer:
9 annual payments
Explanation:
The correct annual payment is $2,900 not $1,300 as shown below:
Kevin Morales invests $15,451.93 now for a series of $2,900 annual returns beginning one year from now. Kevin will earn a return of 12% on the initial investment.
(For calculation purposes, use 5 decimal places as displayed in the factor table provided.)
How many annual payments of $2,900 will Kevin receive?
In a bid to determine the number of annual payments of $2,900 that Kevin would receive, we can make use of a financial calculator bearing in mind that the calculator would be set to its default end mode before making the below inputs and that the amount invested today is the present value of annual payments
PMT=2900(amount of each annual payment)
I/Y=12(the rate of interest to be earned annually without the "%" sign)
PV=-15451.93 (amount invested, it is negative since it is an outflow)
FV=0(after all annual payments have been received, number of outstanding annual payments would be nil)
CPT
N=9.00