Answer:
Option D is the correct option
Explanation:
To find the optimal fund to combine with risk free rate of return, we will use Coefficient of variation,
Coefficient of variation(CoV) = Standard Deviation/Expected Return
CoV of Buckeye = 14%/20% = 0.7
CoV of Wolverine = 11%/12% = 0.9167
So, higher the CoV higher the risk, we will take Buckeye to combine with Risk Free Return.
Hence, Option A
- Required target return of portfolio = 22%
Risk Free return = 8%
Buckeye Return = 20%
Let the weight of Buckeye be X ,& weight of risk free be (1-X)
Required return = (WRF)*(RRF) + (WB)*(RB)
22 = (1-X)(8) + (X)(20)
22 = 8-8X + 20X
14 = 12X
X = 1.17
SO, weight of Buckeye is 1.17 or 117%
while weight of Risk free is -0.17 (1-1.17) or -17%
Hence, ans is OPTION D
Answer:
The correct answer is letter "A": The amount that would be paid today to receive a single amount at a specified date in the future.
Explanation:
The present value (PV) of a single sum tells us how much a future sum of money is worth today given a specified rate of return. This is an important financial concept based on the principle that money received in a specific time in the future is not worth as much as an equal sum received today.
Answer:
$58,740
Explanation:
The computation of the cash paid is shown below:
For March month
= March purchase × remaining percentage
= $53,000 × 80%
= $42,400
For April month
= April purchase × given percentage × after applying cash discount
= $86,000 × 20% × 95%
= $16,340
So, the total amount of cash paid would be
= $42,400 + $16,340
= $58,740
Simply we multiply the monthly percentage with their percentage criteria
Answer:
C) 92 percent of its deposits.
Explanation:
Since, the reserve ratio represents the portion of deposit that a commercial bank must hold onto, rather than lend out or invest.
i.e. if reserve ratio = a%,
Then the percentage of amount that bank can land out = (100-a)%,
Here,
Reserve ratio = 0.08 = 8%,
Thus, the percentage of amount that bank can land out = (100-8)% = 92%.
i.e. bank can land 92 percent of its deposits.