ACC 342 Lecture Notes - Lecture 11: Fixed Cost, Income Statement, Variable Cost

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18 May 2018
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Cost-Volume-Profit (CVP) Analysis
Studies the relations among revenues, costs, and volume and their effect on profit to help managers
make decisions
Assumptions of CVP analysis (1)
Selling price is constant. Price does not change with volume change
Assumptions of CVP analysis (2)
Costs are linear to Output level (units produced and sold) and can be accurately split into fixed and
variable elements in the relevant range. The total fixed cost is constant and the variable cost per unit is
constant
Assumptions of CVP analysis (3)
The sales mix is constant in multi-product firms
Assumptions of CVP analysis (4)
In manufacturing companies, inventories do not change (number of units produced equals the number
of units sold)
Assumptions of CVP analysis (5)
All revenues and costs can be added and compared without taking into account the time value of
money.
Assumption of CVP analysis: Income Statement
Total Revenues
(Total Costs)
------------------
Operating Profit
Assumption of CVP analysis: Income Statement Detailed
Total Revenues SP(x)
(Total Variable Costs) [VCu(x)]
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Document Summary

Studies the relations among revenues, costs, and volume and their effect on profit to help managers make decisions. Costs are linear to output level (units produced and sold) and can be accurately split into fixed and variable elements in the relevant range. The total fixed cost is constant and the variable cost per unit is constant. The sales mix is constant in multi-product firms. In manufacturing companies, inventories do not change (number of units produced equals the number of units sold) All revenues and costs can be added and compared without taking into account the time value of money. Total revenues sp(x) (total variable costs) [vcu(x)] (total fixed costs) [fc] Sp = selling price x = units sold. Contribution margin (cm) formula: cm per unit (cmu) Contribution margin (mc) formula: cm ratio or % of sale. Sp(x) - vcu(x) - fc = 0 or. S - cm%(s) - fc = 0 or.

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