Assume that Ocean King Products sells three varieties of canned seafood with the following prices and costs.
Selling Price per Case |
Variable Cost per Case |
Fixed Cost per Month |
|||||||
Variety 1 | $ | 4 | $ | 3 | – | ||||
Variety 2 | 6 | 4 | – | ||||||
Variety 3 | 11 | 7 | – | ||||||
Entire firm | – | – | $ | 46,400 | |||||
The sales mix (in cases) is 50 percent Variety 1, 25 percent Variety 2, and 25 percent Variety 3.
Required:
a. At what sales revenue per month does the company break even?
b. Suppose the company is subject to a 35 percent tax rate on income. At what sales revenue per month will the company earn $41,795 after taxes assuming the same sales mix?
a.
working:
first let us know the amount of contribution per unit for each variety:
contribution per unit = selling price per unit - variable cost per unit
variety 1:
=>$4-$3
=>$1 per unit
variety 2:
=>$6- $4
=>$2.
variety 3:
=>$11-$7
=>$4.
weighted average contribution per unit:
sum of (weight * contribution per unit)
=> (0.50*$1) + (0.25*$2) + (0.25*$4)
=>0.50+0.50+1
=>$2.
break even point = fixed costs / weighted contribution per unit
=>$46,400 / $2
=>23,200 cases.
b.required after tax earnings
=>$41,795.
=> required before tax earnings = after tax earnings / (1- tax rate)
=>$41,795 / (1-0.35)
=>$64,300.
to get required before tax earnings we need to sell : (fixed cost + required before tax earnings) / weighted contribution per unit
=> (46,400+64,300) / $2
=>55,350 units.
number of units of variety 1 = 55,350 units * 50% weight =>27,675 units.
number of units of variety 2=55,350 units * 25% weight=>13,837.50 units.
number of units of variety 3 = 55,350 units*25% weight =>13,837.50 units.
sales revenue required:
variety 1 (27,675 units *$4) | $110,700 |
variety 2 (13,837.50*$6) | 83,025 |
variety 3 (13,837.50*$11) | 152,212.50 |
total sale revenue required | $345,937.50 (or) $345,938...(if rounded to nearest whole dollar) |
Assume that Ocean King Products sells three varieties of canned seafood with the following prices and...
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