Answer:
D
Explanation:
Profit is Maximize when MR = MC
since MR=40 - 0.5Q
and MC= 4
Therefore:
40-0.5Q = 4
-0.5Q = 4 - 40
-0.5Q= -36
divide through by -0.5
Q = 72
since Q = 72
from Q = 160 - 4p
72 = 160 - 4P
-4p = 72 - 160
-4P = -88
divide through by -4
P = 22
Answer: $9,000
Explanation:
Speedy Runner will need to borrow the amount of cash disbursements that will exceed their cash receipts.
= Opening Cash + Cash Receipts - Cash Disbursements
= Opening Cash + Expected Cash Collections - Direct Labor Cash - Direct Materials Cash Disbursements - Operating Expenses Cash Disbursements - MOH Cash Disbursements - Capital Expenditures Cash Disbursements - Ending cash balance requirement
= 15,300 + 435,000 - 32,000 - 80,000 - 110,000 - 25,000 - 200,000 - 12,000
= $8,700
<em>They can borrow in incremental terms of $1,000 so to cover the cash requirements they should borrow </em><em>$9,000. </em>
Answer:
the 17,941 units should be produced and sold
Explanation:
The computation of the number of units that should be generated and sold is shown below:
Let us assume the number of units be n
Now as we know that
Total labor cost = variable cost + fixed cost
So the equations are
For labor intensive = $33,8000 + 143 n
And
For capital intensive = $1,244,000 + $92.5n
It could be written as
$1,244,000 + $92.5 n < $338,000 + $143 n
After solving it
n> 906,000÷ 50.5
n>17941
And,
$1,244,000 + $92.5 n < 197 n
After solving it
n>$1,244,000 ÷ 104.5
n>11,904
So the highest is 17,941
Therefore the 17,941 units should be produced and sold
Answer:
procedure
Explanation:
According to my research on different human resource responsibilities, I can say that based on the information provided within the question there is a procedure that Henry must follow. Like described in the question a Procedure is a set of step by step instructions that must be followed accordingly in order to achieve a certain goal.
I hope this answered your question. If you have any more questions feel free to ask away at Brainly.
Answer:
B.
Explanation:
Due to the rainy season when considering to buy a umbrella the largest risk or concern is how well it will work or its performance.
