Question
Epsilon produces two types of exercise treadmills: regular and deluxe. The exercise craze is such that Epsilon could use all its available machine hours to
Epsilon produces two types of exercise treadmills: regular and deluxe. The exercise craze is such that Epsilon could use all its available machine hours to produce either model. The two models are processed through the same production departments. Data for both models are as follows:
Per Unit
Deluxe Regular
Sales price | $ 1,050 | $ 530 |
Costs: | ||
Direct materials | 320 | 90 |
Direct labor | 88 | 178 |
variable manufacturing overhead | 234 | 78 |
fixed manufacturing overhead | 144 | 48 |
variable operating expenses | 121 | 71 |
Total cost | 907 | 465 |
operating income | 143 | 65 |
**allocated on the basis of machine hours |
Requirement 1. What is the constraint?
Epsilon's constraint is _______a______.
Requirement 2. Which model should Epsilon produce?
Epsilon should produce the product with the ___________b_______________ .
Now prepare the product mix analysis by starting with the contribution margin per unit.
Deluxe treadmill Regular treadmill
sales price per unit __________________ _______________
variable costs per unit ___________________ _______________
contribution margin per unit ___________________ _______________
Next, calculate the proportion of machine hours used.
Fixed overhead / Total overhead = Proportion of machine hours used
Deluxe treadmill ______________ / _____________ = _____________________
Regular treadmill _______________ / _____________ = _____________________
Finally, calculate the contribution margin per machine hour.
Deluxe treadmill Regular treadmill
Units that can be produced
each machine hour _______________ _____________
Contribution margin
per machine hour ________________ ______________
Requirement 3. If Epsilon should produce both models, compute the mix that will maximize operating income.
Epsilon should produce _________________c________________ because ____________d______________ .
a. direct materials or labor hours or machine hours
b. highest contribution margin per unit or highest contribution margin per unit of the constraint or highest sales price or lowest cost or lowest sales price.
c. half standard models and half deluxe models or only the deluxe model or only the regular model.
d. each model contributes an equal amount to operating income for the period or this model produces the highest contribution margin per unit or this model produces the most contribution margin per machine hour.
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