Answer
#1: We need to know how many machine
hours one unit of each model consumes.
#2: We calculate contribution margin per unit for each model
#3: We then find contribution margin per unit of machine hours for
each model.
#4; The model that has the maximum contribution margin per machine
hour will be MOST PROFITABLE to produce.
Working |
X |
Y |
Z |
|
A |
Variable Suport cost per unit |
$ 4 |
$ 8 |
$ 8 |
B |
Rate per machine hours |
$ 4 |
$ 4 |
$ 4 |
C = A / B |
No. of machine hours required per unit |
1 |
2 |
2 |
Working |
X |
Y |
Z |
|
A |
Sale price per unit |
$ 50 |
$ 60 |
$ 70 |
Direct material per unit |
$ 6 |
$ 6 |
$ 6 |
|
Direct Labor per unit |
$ 12 |
$ 12 |
$ 24 |
|
Variable Support Costs |
$ 4 |
$ 8 |
$ 8 |
|
B |
Total Variable cost per unit |
$ 22 |
$ 26 |
$ 38 |
C = A - B |
Contribution margin per unit |
$ 28 |
$ 34 |
$ 32 |
Working |
X |
Y |
Z |
|
A |
Contribution margin per unit [as per Step #2] |
$ 28 |
$ 34 |
$ 32 |
B |
No. of machine hours required per unit [as per Step #1] |
1 |
2 |
2 |
C = A/B |
Contribution margin per machine hour |
$ 28 [maximum] |
$ 17 |
$ 16 |
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