Alvarez Company's break-even point in units is 1,650. The sales price per unit is $12 and variable cost per unit is $10. If the company sells 3,800 unit what will net income be? Multiple Choice $4,300 $7,600 $3,000. $65,400 $36,300

FINANCIAL ACCOUNTING
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ISBN:9781259964947
Author:Libby
Publisher:Libby
Chapter1: Financial Statements And Business Decisions
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**Alvarez Company's Net Income Calculation**

*Problem Statement:*
Alvarez Company's break-even point in units is 1,650. The sales price per unit is $12 and the variable cost per unit is $10. If the company sells 3,800 units, what will the net income be?

*Multiple Choice Options:*

- $4,300
- $7,600
- $3,000
- $65,400
- $36,300

*Explanation:*

To calculate the net income, we first need to determine the contribution margin per unit, which is the sales price per unit minus the variable cost per unit.

\[ \text{Contribution Margin per Unit} = \$12 - \$10 = \$2 \]

Next, calculate the total contribution margin for 3,800 units:

\[ \text{Total Contribution Margin} = 3,800 \times \$2 = \$7,600 \]

Net income is the total contribution margin minus the fixed costs. Since the break-even point is where total contribution equals fixed costs, the fixed costs can be calculated as:

\[ \text{Fixed Costs} = 1,650 \times \$2 = \$3,300 \]

Finally, net income is:

\[ \text{Net Income} = \$7,600 - \$3,300 = \$4,300 \]

*Correct Answer: $4,300*
Transcribed Image Text:**Alvarez Company's Net Income Calculation** *Problem Statement:* Alvarez Company's break-even point in units is 1,650. The sales price per unit is $12 and the variable cost per unit is $10. If the company sells 3,800 units, what will the net income be? *Multiple Choice Options:* - $4,300 - $7,600 - $3,000 - $65,400 - $36,300 *Explanation:* To calculate the net income, we first need to determine the contribution margin per unit, which is the sales price per unit minus the variable cost per unit. \[ \text{Contribution Margin per Unit} = \$12 - \$10 = \$2 \] Next, calculate the total contribution margin for 3,800 units: \[ \text{Total Contribution Margin} = 3,800 \times \$2 = \$7,600 \] Net income is the total contribution margin minus the fixed costs. Since the break-even point is where total contribution equals fixed costs, the fixed costs can be calculated as: \[ \text{Fixed Costs} = 1,650 \times \$2 = \$3,300 \] Finally, net income is: \[ \text{Net Income} = \$7,600 - \$3,300 = \$4,300 \] *Correct Answer: $4,300*
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