Answer:
the company should produce 5,200 / 0.5 = 10,400 beds, resulting in a gross profit of $3,692,000
Step-by-step explanation:
The numbers are missing, so i looked them up:
sales price variable costs machine hours
Couches $550 $350 0.333
Beds $750 $395 0.5
total machine hours = 5,200
the constraint here is machine hours, so we must determine the contribution margin per machine hour:
- couches = $200 / 0.333 = $600
- beds = $355 / 0.5 = $710
since the contribution margin per machine hour is higher for beds, then the company should produce 5,200 / 0.5 = 10,400 beds, resulting in a gross profit of $3,692,000