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Marina86 [1]
2 years ago
8

ABC Electronics introduced the first large flat screen TV. Shoppers were amazed by the sharp, colorful images, and consumers flo

cked to the stores to purchase one. ABC priced the product high while there were few competitors in order to recover research and development costs and maximize profits. This strategy is called
Business
1 answer:
Orlov [11]2 years ago
4 0

The strategy in which there is high price charged and there are a very few competitors available this suggests that there is a monopolistic competition. The strategy is premium strategy.

<h3>What is Monopoly?</h3>

Monopoly is the seller in a market where there is no competition, the sole seller of the products or services is the organization and thus this way the organization can charge the amount it wants.

In a monopolistic competition there are a few competitors available in the market and therefore they can charge high prices, as in the scenario ABC electronics have incurred a high amount of research and development cost and so that is why they are charging a high price.

The high price will be paid by the consumers because it is a cutting edge technology and thus ABC will generate greater profits.

Learn more about Monopoly at brainly.com/question/27201403

#SPJ1

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The most effective audit procedure for determining the collectibility of an account receivable is the
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3 years ago
11. If you want to have a return for your Final Portfolio (that is invested between Optimal Risky portfolio and Risk Free Securi
melamori03 [73]

Answer:

Answer is explained in the explanation section.

Explanation:

Note: First of all, this question is incomplete and lacks necessary data to calculate this question. However, I have found the similar question on the internet with complete data given. Additionally, I have shared that data as well in the attachment below for your convenience, Thanks.

Solution:

SD = Standard Deviation

Using utility function, E(R) = Rp - 0.005 x A x SD^{2} = 1.34 - 0.005 x 3x 4.06^{2}

Using utility function, E(R) = 1.093%

If the weight in the risky portfolio is let's say, "a" then,

weight in the risk-free asset = 1 - a

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E(R) = a x Rp + (1 - a) x Rf

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Solving for "a"

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Similarly, if you want a return of 1.10%,

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