Answer:
Comment for statement A - The firm must still compare the IRR with the opportunity cost of capital when using the IRR rule. Therefore, even with the IRR method, the appropriate discount rate must still be specified.
Comment for statement B - There should be a higher discount rate on risky cash flows than the rate used to discount less risky cash flows.
Making use of the payback rule is equivalent to using the NPV rule with a zero discount rate for cash flows before the payback period and an infinite discount rate for cash flows thereafter.
Explanation:
a)
“I like the IRR rule. I can use it to rank projects without having to specify a discount rate”
The firm must still compare the IRR with the opportunity cost of capital when using the IRR rule. Therefore, even with the IRR method, the appropriate discount rate must still be specified.
b.
“I like the payback rule. As long as the minimum payback period is short, the rule makes sure that the company takes no borderline projects. That reduces risk”
There should be a higher discount rate on risky cash flows than the rate used to discount less risky cash flows.
Making use of the payback rule is equivalent to using the NPV rule with a zero discount rate for cash flows before the payback period and an infinite discount rate for cash flows thereafter.
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Answer:
D) $500 loss
Explanation:
The computation of the realized value on the investment is shown below:
= Number of shares × premium
= 100 shares × $5
= $500 loss
Since the call is for 125 shares for $125 and the selling price per share is $123 due to which the contract is not implemented. So the premium amount would be recorded as a loss of $500
Answer:
a: 12.8%
Explanation:
Standard Deviation would be calculated with the probability approach since there is probability given in the question.
- Formula of Standard Deviation and the solution is given in the pictures below.
- Although ERR the required part to calculate Standard Deviation is calculated in the text.
Calculating ERR:
ERR= Sum of Probabilities × Rate of returns.
In our question = ERR= 0.2 × 30% + 0.5 × 10% + 0.3 × (-6%) = 0.128 = 12.8%
Thus, by putting all the values in the formula you will get the answer 12.8%.