Cox Electric makes electronic components and has estimated the following for a new design of one of its products:
1 answer:
Answer:
a) attached below
b) P( profit ) = TR(q) - TC(q)
c) attached below
d) -$5000 ( loss )
Explanation:
Given data:
Fixed Cost = $10,000
Material cost per unit = $0.15
Labor cost per unit = $0.10
Revenue per unit = $0.65
<u>a) Influence diagram to calculate profit </u>
attached below
<u>b) derive a mathematical model for calculating profit.</u>
VC = variable cost per unit , LC = per unit labor cost , MC = per unit marginal cost, TC = Total cost of manufacturing , FC = Fixed cost, q = quantity, TR = Total revenue, R = revenue per unit
VC = LC + MC
TC (q) = FC + ( VC * q )
TR (q) = R * q
P( profit ) = TR(q) - TC(q) ------------ ( 1 )
c) attached below
<u>d) If Cox Electrics makes 12,000 units of the new product </u>
The resulting profit = -$5000
q = 12
P = TR ( q ) - TC ( q )
= ( R * q ) - ( Fc + ( Vc * q ) )
= ( 0.65 * 12000 ) - ( 10,000 + ( 0.25 * 12000 )
= -$5200
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Answer:
$38,400
Explanation:
<em>1. Cash Purchases:</em>
The total purchases in the month of March is of $35,000.
It is given that 70% of Purchases are for cash.
Hence, 70% of $35,000 would be;
$39,000 x 0.70
$27,300
<em>2. Credit Purchases: </em>
Remaining Balance of Purchases from the month of February:
For the month of February Cash Purchases can be calculated as follows;
$37,000 x 0.70
$25,900
Remaining Balance to be paid in March for the month of February can be calculated as follows;
$37,000 - $25,900
$11,100
<em>3. CASH PAYMENT for PURCHASES in MARCH:</em>
Cash Purchases = $27,300
Credit Purchases = $11,100
Hence;
<em>Cash Payment for purchases in March = Cash Purchases + Credit Purchases </em>
Cash Payment for purchases in March = $27,300 + $11,100
Cash Payment for purchases in March = $38,400
