On May 28, 2021, Pesky Corporation acquired all of the outstanding common stock of Harman, Inc., for $430 million. The fair valu
e of Harman's identifiable tangible and intangible assets totaled $519 million, and the fair value of liabilities assumed by Pesky was $150 million. Pesky performed a goodwill impairment test at the end of its fiscal year ended December 31, 2021. Management has provided the following information: Fair value of Harman, Inc.$410millionFair value of Harman's net assets (excluding goodwill) 370millionBook value of Harman's net assets (including goodwill) 422million Required:1. Determine the amount of goodwill that resulted from the Harman acquisition.2. Determine the amount of goodwill impairment loss that Pesky should recognize at the end of 2021, if any.3. If an impairment loss is required, prepare the journal entry to record the loss.
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Answer: Total product cost per unit if 12,500 units = $13.
Explanation:
Given that,
Direct labor = $2
Direct material = $3
Variable overhead = $4
Total variable cost = $9
Fixed overhead ($50,000/10,000 units) = $5
Total product cost per unit = $14
Fixed Overhead at 12500 units = = $4
∴ Total product cost per unit if 12,500 units = Total variable cost per unit + Fixed Overhead at 12500 units
= 9 + 4
= $13
If the government takes this approach, consumer surplus would increase.
A monopoly is when there is only one firm operating in an industry. A natural monopoly occurs when there is a high start-up cost associated with opening a business or a firm enjoys economies of scale.
Consumer surplus is the difference between the willingness to pay of a consumer and the price of the good. As the price of a good declines, consumer surplus increases. P2 is lower than P1, this means that if price is regulated to P2, consumer surplus would increase.
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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 = 1.34 - 0.005 x 3x
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
So,
E(R) = a x Rp + (1 - a) x Rf
1.093% = a x 1.34% + (1 - a) x 0.50%
Solving for "a"
a = 70.56% - weight in risky portfolio
and 1 - a = 29.44% - weight in risk-free asset.
Similarly, if you want a return of 1.10%,
we can follow the above steps and get
1.1% = a x 1.34% + (1 - a) x 0.5%
Weight in risky portfolio,
a = 71.43%
weight in risk-free asset,
1 - a = 28.57%
