Assuming the firm has 100 shares outstanding and debt with a face value of $50 due at the end of the period. The share price of the firm is $0.95.
<h3>Share price</h3>
First step is to calculate the expected payoff to equity
Expected equity=[($80 ×0.5) + ($210 × 0.5)]-$50
Expected equity=($40+$105)-$50
Expected equity = $145-$50
Expected equity=$95
Now let calculate the share price
Share price=$96/100 shares
Share price=$0.95
Inconclusion the share price of the firm is $0.95.
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Answer:
False
Explanation:
According to federal regulations each IRB shall have at-least 5 members, further, there shall be at-least one member with scientific expertise and one member with no expertise in science.
Total number shall not fall below 5 members.
Here it states, to have at-least two members are require to fulfill the requirement of membership. Thus, the above statement is false.
In case it is talking about only about the character being scientific expertise or not then it is true.
But total members are 5 and not 2 thus statement is false.
Answer:
a. Amount of operating expenses recognized during the accounting period = Account payable closing balance + Cash payment - Opening balance
= $25,000 + $40,000 - $2,000
= $63,000
b. Net income earned during the accounting period = Cash revenue - Amount of operating expenses recognized
= $85,000 - $63,000
= $22,000
C. Amount of cash flow from operating activities = Net income + Increase in current liability
= $22,000 + ($25,000 - $2,000)
= $45,000
Answer:
the options are missing:
- Always accept Project A.
-
Accept Project B if the required return is less than 13.1 percent.
- Be indifferent to the projects at any discount rate above 13.1 percent.
- Accept Project B only when the required return is equal to the crossover rate.
- Always accept Project A if the required return exceeds the crossover rate.
the answer is:
5. Always accept Project A if the required return exceeds the crossover rate.
The crossover point tells us that one project must be chosen if the IRR is higher than the cross over point, but if the IRR is lower, then the other alternative should be selected.
In this case, the cross over point is 12.3% and we are told that project A should be selected if the required IRR is 13.1%. That tells us that the alternative that we must choose above 12.3% is project A. Project B should be selected if the IRR is less than 12.3%.
