Answer:
For correlation 1 the standard deviation of portfolio is 0.433.
For correlation 0 the standard deviation of portfolio is 0.3191.
For correlation -1 the standard deviation of portfolio is 0.127.
Explanation:
The standard deviation of a portfolio is computed using the formula:
(1)
For <em>r</em> = + 1 compute the standard deviation of portfolio as follows:
Thus, for correlation 1 the standard deviation of portfolio is 0.433.
(2)
For <em>r</em> = 0 compute the standard deviation of portfolio as follows:
Thus, for correlation 0 the standard deviation of portfolio is 0.3191.
(3)
For <em>r</em> = -1 compute the standard deviation of portfolio as follows:
Thus, for correlation -1 the standard deviation of portfolio is 0.127.
Nonbanks.......................................................
The answer you are looking for is copyright
Answer:
Option "D" is correct.
Explanation:
Option "D" is correct because When a person or member dissociates then the person loses the right to manage, losses the right to act, ceases from their duty of loyalty, ceases from the duty of care immediately if any event occurs after dissociation and the member has the right to find their interest. Therefore, from the given options it can be seen that the duty of care remains intact when only to that event that had occurred before the dissociation.
Answer:
C. 25.5%
Explanation:
Net operating cashflow = (250,000 - 100,000) = 150,000; This is a recurring cashflow; the PMT
Cost of equipment; the PV = 400,000
Next, calculate the rate of return using Net operating cashflow per year and the equipment cost. You can do this with a financial calculator;
N =5
PMT = 150,000
FV = 0
PV = -400,000
then CPT I/Y = 25.41%
Therefore the return is closest to 25.5%
