An entity manufactures 4 products:
A |
C |
E |
F |
||
CM/Unit |
$20.28 |
$30.47 |
$26.20 |
$36.91 |
|
Kg of Y used |
1 |
6 |
10 |
2 |
|
KG of X used |
3.00 |
4.00 |
8.71 |
7.51 |
|
Expected demand (units) |
3907 |
1823 |
847 |
3988 |
Material X is very scarce and it is anticipated that only 24026 kg
will be available next year. There is expected to be 200,000 kg of
material Y available. What is the maximum contribution margin that
can be achieved next year?
Select one:
a. $149860
b. $281978
c. $159419
d. $224935
The Porter Company manufactures two products: A100 and A101. Each product uses skilled labour and the total hours of skilled labour available for the following year is limited to 9029 hours. Data for each of the two products is as follows: |
||||
A100 |
A101 |
|||
Contribution margin per unit |
$36 |
$48 |
||
Hours of skilled labour per unit |
1 |
2 |
||
Maximum product demand (units) |
5722 |
10365 |
||
What is the maximum contribution margin that can be achieved next year? |
Select one:
a. $325044
b. $216696
c. $285360
d. $449424
1) Contribution margin per kg of X
A | C | E | F | |
CM/Unit | 20.28 | 30.47 | 26.20 | 36.91 |
Material X per unit | 3 | 4 | 8.71 | 7.51 |
CM/Material X | 6.76 | 7.6175 | 3.00 | 4.91 |
Rank | 2 | 1 | 4 | 3 |
Optimum use :
Kg | Unit | |
Product C | 1823*4 = 7292 | 1823 |
Product A | 3907*3 = 11721 | 3907 |
Proudct F | (24026-19013) = 5013 | 5013/7.51 = 667.50 Units |
Maximum contribution = (1823*30.47+3907*20.28+667.50*36.91) = 159419
So answer is c) $159419
2)
Contribution margin per hour
A100 | A101 | |
Contribution margin | 36 | 48 |
Hour per unit | 1 | 2 |
Contribution margin per hour | 36 | 24 |
Rank | 1 | 2 |
Maximum contribution margin = 5722*36+ (9029-5722/2)*48 = 285360
So answer is c) $285360
Get Answers For Free
Most questions answered within 1 hours.