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Question 2: Quebec Builders Inc. produces three products: A, B, and C. The following information is presented for the three p
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1 contribution margin per unit = selling price - variable cost per unit

Contribution margin per unit of product A

= 120 - 60 = $60

Contribution margin in total of product A

= 80 × 60 = $4,800

Contribution margin per unit of Product B

= 600 - 360 = $240

Contribution margin in total of product B

= 120 × 240 = $28,800

Contribution margin per unit of product C

= 800 - 400 = $400

Contribution margin in total of product C

= 400 × 200 =$80,000

2 Sales mix

Total units produced = 80 + 120 + 200 = 400 units

Sales mix of product A = 80 / 400 = .2

Sales mix of Product B = 120 / 400 = .3

Sales mix of product C = 200 / 400 = .5

Break even point in unit of Quebec Builders

= fixed cost / weighted average contribution margin

Weighted average contribution margin

= (contribution margin per unit of product A × sales mix of product A) + (contribution margin per unit of product B × sales mix of product B) + (contribution margin per unit of product C × sales mix of product C)

Weighted average contribution margin

= (60 × .2) + (240 × .3) + (400 × .5) = $284

Fixed cost = $142,000

Break even point in unit of Quebec builders

= 142,000 / 284 = 500 units

Break even point in unit of Product A

= 500 × .2 = 100 units

Break even point in unit of product B

= 500 × .3 = 150 units

Break even point in unit of product C

= 500 × .5 = 250 units

Break even point in unit of Quebec builders is 500 units.

Break even point in unit of product A is 100 units

Break even point in unit of product B is 150 units

Break even point in unit of product C is 250 units

3 based on the cost volume profit analysis the company can increase its profit by producing product with highest contribution margin per unit. In the above case Product C provide the highest contribution margin per unit $400.

If there is any contrained resources the company can increase the profit by producing product with highest contribution margin per constrained resources.

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