# Bep liquidating

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The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of 0,000 by contribution margin per unit of

The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.If a unit has a \$3.00 selling price and variable costs of \$1.80, variable costs as a percent of sales is 60% (\$1.80 ÷ \$3.00).

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The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.

Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.

.20.Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.If a unit has a .00 selling price and variable costs of

The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.If a unit has a \$3.00 selling price and variable costs of \$1.80, variable costs as a percent of sales is 60% (\$1.80 ÷ \$3.00).

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The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.

Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.

.80, variable costs as a percent of sales is 60% (

The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.If a unit has a \$3.00 selling price and variable costs of \$1.80, variable costs as a percent of sales is 60% (\$1.80 ÷ \$3.00).

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The last calculation using the mathematical equation is the same as the break‐even sales formula using the fixed costs and the contribution margin ratio previously discussed in this chapter. The break‐even point in units of 250,000 is calculated by dividing fixed costs of \$300,000 by contribution margin per unit of \$1.20.

Again it should be noted that the last portion of the calculation using the mathematical equation is the same as the first calculation of break‐even units that used the contribution margin per unit.

.80 ÷ .00).    In performing this analysis, there are several assumptions made, including: Key calculations when using CVP analysis are the contribution margin and the contribution margin ratio.

The ,000 of income required is called the targeted income.

The required sales level is 0,000 and the required number of units is 300,000.

Break-Even Point tells about the volume of sales needed to cover all operating expenses.

If sales equals to Break-even point then the company neither earns profit nor suffers from loss.