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3 years ago

Assessments of how a diversified company's subsidiaries compare in competitive strength should be based on such factors as:

Business

1 answer:

larisa86 [58]3 years ago

8 0

Complete Question:

Assessments of how a diversified company's subsidiaries compare in competitive strength should be based on such factors as;

A. vulnerability to seasonal and cyclical downturns, vulnerability to driving forces, and vulnerability to fluctuating interest rates and exchange rates.

B. relative market share, the ability to match or beat rivals on key product attributes, brand image and reputation, costs relative to competitors, and the ability to benefit from strategic fits with sister businesses.

C. the appeal of its strategy, the relative number of competitive capabilities, the number of products in each business's product line, which businesses have the highest/lowest market shares, and which businesses earn the highest/lowest profits before taxes.

D. the ability to hurdle barriers to entry, value chain attractiveness, and business risk.

E. cost reduction potential, customer satisfaction potential, and comparisons of annual cash flows from operations.

Answer:

Explanation:

Assessments of how a diversified company's subsidiaries compare in competitive strength should be based on such factors as;

1. Relative market share: this measures the subsidiaries position in a market in relation to its competitors in the same industry. It is a measure of the percentage of the market they control.

2. The ability to match or beat rivals on key product attributes: this is really important in the assessment of competitive strengths because it represents the level of acceptance of their products by consumers in comparison with rivals.

3. Brand image and reputation: if the subsidiary is well accepted by the consumers, it simply suggests that they have a good brand image and reputation in the market. A good brand image and reputation is competitive strength.

4. Costs relative to competitors: the higher the price a company is selling its products relative to rival companies, the lesser its sales would be because consumers would naturally go for cheaper products or lower prices.

5. The ability to benefit from strategic fits with sister businesses: companies should be able to achieve their set goals and objectives from opportunities presented by their sister company.

Hence, the competitive strength of a diversified company and its subsidiaries should be assessed based on the aforementioned factors.

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Answer:

Monopolistic Competition:

4. a firm that faces a downward sloping demand curve.

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3 years ago

Cashier's checks Checks Question 5 0/1 pts If Sid Inc. has net sales of $750,000, sales on account of $600,000, and sales return

IRINA_888 [86]

Answer:

Option A,$72000

Explanation:

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3 years ago

Of all customers purchasing automatic garage door openers, 75% purchase chain-driven model. Let X = the number among the next 15

KIM [24]

Answer:

$P(X=x)=C(15,x)\cdot(0.75)^x\cdot(0.25)^{(15-x)}$

Explanation:

The probability mass function (PMF), or frequency function, is the function that gives the probabilities that a discrete random variable take some values.

In this problem, it is requested the frequency function (PMF) for the number of purchasers, among the next 15, who select a chain-driven model.

Then , you need to find, the function that gives P(X=0), P(X=1), P(X=2), P(X=3), . . . up to P(X=15).

Such as any function, the frequency function can be presented as a formula, as a table, or as a graph.

Note that the statement represents a binomial disbribution in which success is that a customer select a chain-driven model and the fail is that a cusotmer does not select a chain-driven model.

The binomial probability for X = the number among the 15 purchasers who select the chain-driven model is given by the formula:

$P(X=x)=C(n,x)\cdot(p)^x\cdot(1-p)^{(n-x)}$

Where:

$C(n,x)=\dfrac{n!}{x!(n-x)!}$

n is the number of times the experiment is performed: 15 in our problem

p is the probability of succes: 0.75 in our problem

1-p is the probability of fail: 0.25 in our problem

Then, substitute:

$P(X=x)=C(15,x)\cdot(0.75)^x\cdot(0.25)^{(15-x)}$

That is the frequency function.

If you want to give it as a table you must find P(X=1), P(X=2), P(X=3), . . . up to P(X=15) using that function. That is not part of the question.

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