The answer to your question is False
Answer:
The optimal order quantity is 316 pounds
Explanation:
In order to calculate What daily order quantity is optimal, we have to calculate first The cost of underestimating the demand Cu and cost of overestimating demand Co
Cu = ($0.60 - $0.50)*4 = $0.40
Co = $1 - $0.80 = $0.20
Next we have to calculate the Service Level = Cu / (Cu + Co)
= 0.40 / (0.40 + 0.20)
= 0.40/0.60
= 0.6667
So, Z Value at above service level = 0.430727
Therefore, in order to calculate the Optimal Order quantity, we would have to use the following formula
Optimal Order quantity= Mean + Z Value × Std Deviation
= 301 + 37 * 0.430727
= 301 + 15.36899
= 316 pounds
Answer:
a) $337,615.38
b-1) $360,910.85
b-2) $415,266.92
c-1) $362,637.36
c-2) $438,461.54
Explanation:
a) To find the current value of the company, we have:
=
= $337,615.38
b-1) If the company takes on debt equal to 30 percent of its unlevered value.
337,615.38 + (0.23 * 337,615.38 * 0.30)
= $360,910.85
b-2) When the company can borrow at 10 percent. The value of the firm if the company takes on debt equal to 100 percent of its unlevered value will be:
337,615.38 + (0.23 * 337,615.38 * 1)
= $415,266.92
c-1) The value of the firm if the company takes on debt equal to 30 percent of its levered value:
= $362,637.36
c-2) The value of the firm if the company takes on debt equal to 100 percent of its levered value:
= $438,461.54
Answer is 2,000,000 . I need to add a little more sorry for this sentence