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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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What are the benifits of electric kitchens
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3 years ago
A stock has an expected return of 11 percent, its beta is 1.20, and the risk-free rate is 4.4 percent. What must the expected re
Drupady [299]

Answer:

Expected market return = 9.8%

Explanation:

The expected return on the market can be worked out using the Capital Asset Pricing Model.

<em>The capital asset pricing model is a risk-based model. Here, the return on equity is dependent on the level of reaction of the the equity to changes in the return on a market portfolio. These changes are captured as systematic risk. The magnitude by which a stock is affected by systematic risk is measured by beta. </em>

Under CAPM, Ke= Rf + β(Rm-Rf)

Rf-risk-free rate (treasury bill rate)- 4.4%

β= Beta - 1.20

Rm= Return on market.- ?

Applying this model, we have

11%= 4.4%+ (R-4.4%)×1.20

0.11-0.044= 1.20×(R-0.04)

0.07 = 1.20R-0.048

Collect like terms

0.07+0.048 = 1.2R

Divide both sides by 1.20

R= (0.07+0.048)/1.20

R=9.83%

Expected market return = 9.8%

3 0
3 years ago
A differentiation strategy is based on creating a product that customers perceive as being: a. cheaper, but inferior to the avai
inna [77]

Answer:

c. superior to other available products.

Explanation:

When using the differentiation strategy, a business aims to distinguish itself from the competition by offering a product or service that is perceived as unique or better when compared to what is currently available on the market. Therefore, the alternative that best fits this description is alternative c. superior to other available products.

8 0
3 years ago
Ricky is 35 years old. He plans to retire when he is 63. He has opened a retirement account that pays 3.2% interest compounded m
Anna11 [10]

Answer:

Amount received = 217,043.56 (Approx)

Explanation:

Given:

Monthly deposit = $400

Interest rate = 3.2% / 12 = 0.002667 per month

Number of year = 63 year - 35 year = 28 year

Number of period = 28 × 12 month = 336 month

Computation:

Amount \ received = PMT[\frac{(1+r)^n-1}{r} ]\\\\Amount \ received = 400[\frac{(1+0.002667)^{336}-1}{0.002667} ]\\\\Amount \ received =400[\frac{(1.002667)^{336}-1}{0.002667} ]\\\\Amount \ received =400[\frac{2.44713794-1}{0.002667} ]\\\\Amount \ received =400[\frac{1.44713794}{0.002667} ]\\\\Amount \ received =400[542.608901]\\\\Amount \ received =217,043.56\\\\

Amount received = 217,043.56 (Approx)

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