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earnstyle [38]
2 years ago
11

What was this product's net operating income (loss) last year? last year minden company introduced a new product and sold 15,000

units of it at a price of $70 per unit. the product's variable expenses are $40 per unit and its fixed expenses are $540,000 per year. required: 1. what was this product's net operating income (loss) last year? 2. what is the product's break-even point in unit sales and dollar sales? 3. assume the company has conducted a marketing study that estimates it can increase annual sales of this product by 5,000 units for each $2 reduction in its selling price. if the company will only consider price reductions in increments of $2 (e.g., $68, $66, etc.), what is the maximum annual profit that it can earn on this product? what sales volume and selling price per unit generate the maximum profit? 4. what would be the break-even point in unit sales and in dollar sales using the selling price that you determined in requirement 3?

Business
1 answer:
mafiozo [28]2 years ago
3 0

Answer:

1. What was the product's operating income(loss) last year = $90,000 loss

2. What is the product's Break even point in unit sales and dollars

• Break even sales in units 18,000

• Break even i n sale dollars $1,260,000

3. Maximum annual profit given an increment of 5,000 units and reduction of sales price per unit by $2.

• Net profit of $20,000

4. What would be the break even point in unit sales and dollars using the selling price that you determined in requirement 3.

• Break even sales units 19,285.7

• Break even in sales dollars $1,311,427.6

Explanation:

Please see attached detailed solution to the above questions and answers.

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$30,604

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Each extra worker produces an extra unit of output up to six workers. After six, no additional output is produced. Draw the tota
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Answer:

attached is the diagram

Explanation:

Each extra worker produces an extra unit of output, is said to be the marginal production of an extra worker employed

marginal production  :

change in total production / change in labor = ΔTp / ΔL

Average production = Tp / L

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8 workers : total product = 8, average product = 0.75 marginal = 0

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