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prisoha [69]
3 years ago
6

As indicated in the chapter, return on investment (ROI) is well entrenched in business practice. However, its use can have negat

ive incentive effects on managerial behavior. For example, assume you are the manager of an investment center and that your annual bonus is a function of achieved ROI for your division. You have the opportunity to invest in a project that would cost $550,000 and that would increase annual operating income of your division by $50,000. (This level of return is considered acceptable from top management’s standpoint.) Currently, your division generates annual operating profits of approximately $625,000, on an asset base (i.e., level of investment) of $4,150,000.
Required:

1. What is the current return on investment (ROI) being realized by your division (i.e., before considering the new investment)?

2. What would happen to the near-term ROI of your division after adding the effect of the new investment?

3. As manager of this division, given your incentive compensation plan, would you be motivated to make the new investment?
Business
1 answer:
Juliette [100K]3 years ago
6 0

Answer:

ROI = net profit / total investment

1. What is the current return on investment (ROI) being realized by your division

  • ROI = $625,000 / $4,150,000 =  15.06%

2. What would happen to the near-term ROI of your division after adding the effect of the new investment?

  • ROI = ($625,000 + $50,000) / ($4,150,000 + $550,000) =  14.36%

If you carry out the new project the ROI of your division will decrease.

3. As manager of this division, given your incentive compensation plan, would you be motivated to make the new investment?

  • Even though the new project's return (9.1%) is considered acceptable by upper management, you will probably reject it since it will decrease your division's total ROI. When managers are assigned bonuses based on certain achievements, reducing your profitability ratio will probably result in no bonus.
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The mean ls the average of a distribution obtained by taking the ratio of the sum and the frequency. The mean and standard deviation values of the distribution are 3.30 and 1.26 respectively.

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To calculate mean and variance :-

X = 2,3,2,3,3,4,2,4,3,2,2,7,3,4,5,3,3,3,3,5

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66 / 20 = 3.3

Mean = 3.3

The variance = [Σ(X - μ)²] ÷ (n - 1)

Variance = [Σ(X - μ)²] ÷ (n - 1)

= (30.2) / 19 = 1.589

The standard deviation = √variance

= √1.589

= 1.26

Standard deviation =  1.26

Therefore,

The mean and standard deviation values are 3.3 and 1.26.

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Correct Question - Scrapper Elevator Company has 20 sales representatives who sell its product throughout the United States and Canada. The number of units sold last month by each representative is listed below. Assume these sales figures to be the population values. 2,3,2,3,3,4,2,4,3,2,2,7,3,4,5,3,3,3,3,51. Compute the mean of the population.2. Compute the standard deviation.3. what would be the mean of the sample means?4. what would be the standard deviation of the sample means?

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Park Co is considering an investment that requires immediate payment of $28.245 and provides expected cash inflows of 59,300 ann
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Answer:

The net present value of this investment is $3,256.06.

Explanation:

Note: There two errors in the figures provided in this question. They are they therefore fixed before answering this question as follows:

Park Co is considering an investment that requires immediate payment of $28,245 and provides expected cash inflows of $9,300 annually for four years. Assume Park Co requires a 7% return on its investments.

What is the net present value of this investment?

The explanation of the answer is now provided as follows:

The present value (PV) of the annual expected cash inflows of $9,300 can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV of the annual expected cash inflows = Annual expected cash inflows * ((1 - (1 / (1 + rate of returns))^number of years) / rate of returns) = $9,300 * ((1 - (1 / (1 + 0.07))^4) / 0.07) = $31,501.06

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Therefore, the net present value of this investment is $3,256.06.

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