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FinnZ [79.3K]
3 years ago
9

A firm has the capacity to produce 1,000,000 units of a product each year. At present, it is operating at 70 percent of capacity

. The firm’s annual revenue is $700,000. Annual fixed costs are $300,000, and the variable costs are $0.50 per unit
a. What is the firm's annual profit or loss?
b. What is the price for each unit?
c. At what volume of sales (quantity) does the firm break even?
Business
1 answer:
umka21 [38]3 years ago
7 0

Answer:

a. The firm's annual profit is $50,000

b. The price for each unit is $1 per unit

c. The volume of sales (quantity) the firm breaks even: $600,000 (600,000 units)

Explanation:

The firm operates at 70 percent of capacity. The number of units the firm produces: 1,000,000 x 70% = 700,000 units

Total variable costs = Variable costs per unit x 700,000 units = $0.50 x 700,000 = $350,000

Net income = Revenue - Total variable costs - Total fixed costs = $700,000 - $350,000 - $300,000 = $50,000 >0

The firm's annual profit is $50,000

The price for each unit =  Revenue/ number of units sold (produced) = $700,000/700,000 = $1 per unit

The break-even point is calculated by using following formula:

Break-even point in units = Fixed cost/(Selling price per unit-Variable costs per unit) =  $300,000/($1-$0.50) = 600,000 units

Sales at the firm breaks even = 600,000 x $1 = $600,000

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2 years ago
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c. -$435.00

The answer and procedures of the exercise are attached in a microsoft excel document.

Explanation:

Please consider the data provided by the exercise. If you have any question please write me back. All the exercises are solved in a single sheet with the formulas indications.  

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3 years ago
Seventy new jobs are opening up at an automobile manufacturing plant, and 1000 applicants show up for the 70 positions. To selec
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Answer:

  • <em>As explained below, given that the score of the person is among the 0.03125 fraction of the best applicants, </em><u><em>he can count on getting one of the jobs.</em></u>

<em></em>

Explanation:

The hint is to use <em>Chebyshev’s Theorem.</em>

Chebyshev’s Theorem applies to any data set, even if it is not bell-shaped.

Chebyshev’s Theorem states that at least 1−1/k² of the data lie within k standard deviations of the mean.

For this sample you have:

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The number of standard deviations that 84 is from the mean is:

  • k = (score - mean) / standar deviation
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Thus, the score of the person is 4 standard deviations above the mean.

How good is that?

Chebyshev’s Theorem states that at least 1−1/k² of the data lie within k standard deviations of the mean. For k = 4, that is:

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  • That means that half of 1 - 0.9375 are above k = 4: 0.03125

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Given that the score of the person is among the 0.03125 upper fraction of the applicants, this person can count of geting one of the jobs.

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I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

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