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Answer:
The break even point is 1,800 units.
Explanation:
Smithson Cutting is opening a new line of scissors for supermarket distribution.
The fixed cost is estimated to be $450.00 and its variable cost to be $0.50 per unit.
Selling price is expected to average $0.75 per unit.
Contribution margin per unit
= Sales - Variable cost
= $0.75 - $0.50
= $0.25
Break even point
= [tex]\frac{Fixed\ costs}{Contribution\ margin}[/tex]
= [tex]\frac{450}{0.25}[/tex]
= 1,800
The break-even point is 1,800 units.
What is the break-even point?
The break-even point refers to the point at which the total cost and total revenue are equal, which means there is neither profit nor loss.
The break-even point can be calculated as follows:
[tex]\rm Break-even\: point =\dfrac{Fixed\:cost}{Contribution\:per\:unit}[/tex]
The contribution per unit can be calculated as:
[tex]\rm Contribution = Selling \:price - Variable \:cost[/tex]
Given:
The selling price is $0.75 per unit
The variable cost is $0.20 per unit
The fixed cost is $450.00
The contribution per unit will be:
[tex]\rm Contribution = Selling \:price - Variable \:cost\\\\\rm Contribution = \$0.75-\$.050\\\\\rm Contribution = \$.025[/tex]
Therefore the break-even point will be:
[tex]\rm Break-even\: point =\dfrac{Fixed\:cost}{Contribution\:per\:unit}\\\\\rm Break-even\: point =\dfrac{450}{0.25}\\\\\rm Break-even\: point =1,800\:units[/tex]
Therefore the break-even point is 1,800 units.
Learn more about the break-even point here:
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