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Alekssandra [29.7K]
3 years ago
7

The following situations refer only to the preceding data; there is no connectionbetween the situations. Unless stated otherwise

, assume a regular selling price of $6 per unit. Choose the best answer to each question. Show your calculations.1.The pen is usually produced and sold at the rate of 240,000 units per year (an average of 20,000 per month). The selling price is $6 per unit, which yields total annual revenuesof $1,440,000. Total costs are $1,416,000, and operating income is $24,000, or $0.10 per unit. Market research estimates that unit sales could be increased by 10% if prices were cut to $5.80. Assuming the implied cost-behavior patterns continue, this action, if taken, would
Business
1 answer:
jek_recluse [69]3 years ago
6 0

Answer:

If prices are cut by $0.2 then the operating income will increase by $91,200.

Explanation:

Current Gross Profit is :

Revenue [240,000 * $6] = $1,440,000

Cost of Sales = $1,416,000

Gross Profit = $24,000

If selling price is reduced to $5.80

Revenue $5.80 * [ 240,000 * 1.10 % ] = $1,531,200

Cost of Sales $1,416,000

Gross Profit = $115,200

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A volume-cycled ventilator is in the control mode and the I/E ratio alarm is sounding. Which control adjustment would correct th
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Option "D" is the correct answer for the following.

Increase the flow rate.

Explanation:

The quantity the ventilator provides differs with adjustments in airway pressure, lung performance and ventilation system integrity.

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A monopolist is a price maker because
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sorry just answering to get points

Explanation:

sorry just answering to get points

6 0
4 years ago
Nstead of polling all faculty members in the business​ department, Michael wants to simply use a list of testing methodologies u
Svetllana [295]

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satisficing

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An investment earned the following returns over a four-year period: 28 percent, 21 percent, 1 percent, and -36 percent. What is
riadik2000 [5.3K]

Answer:

A) 0.0618

Explanation:

Variance is given by:

V = \frac{\sum(Xi - \mu)^2}{n}

Where 'Xi' is the value for each term 'i' in the sample of size 'n' and μ is the sample mean.

The mean investment return is:

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The variance is:

V = \frac{\sum(Xi - \mu)^2}{n}\\V = \frac{(0.28- 0.035)^2+(0.21- 0.035)^2+(0.01- 0.035)^2+(-0.36- 0.035)^2}{4}\\V= 0.0618

The variance of the returns on this investment is A) 0.0618.

4 0
3 years ago
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