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Tcecarenko [31]
2 years ago
14

Under normal conditions (70% probability), Plan A will produce $20,000 higher return than Plan B. Under tight money conditions (

30% probability), Plan A will produce $100,000 less than Plan B. What is the expected value of returns?
A. ($16,000)
B. ($2,000)
C. $28,000
D. $58,000
Business
1 answer:
Lorico [155]2 years ago
3 0

Answer:

A. ($16,000)

Explanation:

The computation of the expected value of return equal to

=  (Higher return × probability rate) - (Less return -  probability rate)

= ($20,000 × 70%) - ($100,000 × 30%)

= $14,000 - $30,000

= - $16,000

For computing the correct value we have to deduct the tighter money conditions from the normal conditions.

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Margaret [11]

Answer:

<em>Incomplete question is "2. What journal entry should Johnson record to recognize bad debt expense for 2021? 3. Assume Johnson made no other adjustment of the allowance for uncollectible accounts during 2021. Determine the amount of accounts receivable written off during 2021 4. If Johnson instead used the direct write-off method, what would bad debt expense be for 2021?"</em>

1. Gross accounts Receivable = Allowance Account balance at beginning / 10%

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= $300,000

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2 years ago
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The correct answer is (C) Diagnosis.

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The marketing plan is the starting point to successfully implement the business strategies of any business. It is a written document that must contain the objectives, strategies and actions to be performed. It must be developed both strategically and tactically; that is, you must consider the conditions surrounding the business and the details of the execution of the plan.

Within the strategic level, there is the diagnosis. This step is fundamental, as it provides the foundation for the development of a good marketing plan. The diagnosis allows to gather crucial information regarding the initial situation of the business and the market, with which it is possible to anticipate the threats or opportunities provided by external factors.

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Answer:

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To find maximum, take derivative and solve for:

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