Q31E
Question
Determine how each change effects the elements of the cost-volume-profit graph by placing an X in the appropriate column(s).
| EFFECT | ||||||||
| Sales Line | Fixed Cost Line | Total cost line | Breakeven point | |||||
Change | Slope Increases | Slope decreases | Shifts up | Shifts Down | Slope Increases | Slope Decreases | Increases | Decreases |
Sales price per unit Increases |
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Sales price per unit Decreases |
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Variable cost per unit Increases |
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Variable cost per unit decreases |
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Total fixed cost increases |
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Total fixed cost decreases |
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Step-by-Step Solution
VerifiedThe effects of the sales line, fixed cost line, total cost line, and break-even point is shown with the cross.
The break-even point is defined as the level of production at which the cost of production becomes equal to the revenues of the product.
| EFFECT | ||||||||
| Sales Line | Fixed Cost Line | Total cost line | Breakeven point | |||||
Change | Slope Increases | Slope decreases | Shifts up | Shifts Down | Slope Increases | Slope Decreases | Increases | Decreases |
Sales price per unit Increases | X |
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| X |
Sales price per unit Decreases |
| X |
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| X |
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Variable cost per unit Increases |
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| X |
| X |
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Variable cost per unit decreases |
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| X |
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| X |
Total fixed cost increases |
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| X |
| X |
| X |
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Total fixed cost decreases |
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| X |
| X |
| X |
Sales price per unit increases: The slop of the sales line will increase as the sales price per unit is increasing as it will increase the sales revenue. The break-even point decreases as the sales revenue increases because contribution per unit increases, which is inverse to the break-even point.
Sales price per unit decreases: The slop of the sales line will decrease as the sales price per unit decreases—the break-even point increase with the decrease in sales revenue. Contribution per unit decreases as sales price decreases, which is inverse to the break-even point.
Variable Cost per unit increases: The total cost line will increase as the total Cost includes fixed and Variable Costs. The break-even point will increase as the sales reach break-even will increase.
Variable Cost per unit decreases: The total cost line will decrease, as total Cost includes fixed Costs and variable Costs. As production increases, fixed cost per unit decreases, leading to a lower total cost relative to total production. The break-even point will decrease as variable costs decrease because the decrease in variable Costs leads to a high contribution per unit. As contribution increases break-even point decreases.
Total fixed cost increases: The fixed cost line will increase as the fixed cost increases, and the total cost line will increase as the total Cost includes fixed Costs and variable Costs. The break-even point will increase as the sales required to cover the total fixed cost increase with an increase in fixed costs.
Total fixed cost decreases: The fixed cost line will increase as the fixed cost decrease, and the total cost line will decrease as the total Cost includes fixed Costs and variable Costs. The break-even point will decrease as the sales required to cover total fixed cost decrease with fixed cost decreases.