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Ivan
3 years ago
12

A company's total expected overhead for the year is $500,000. Two activity cost pools have been identified: Customer Service wit

h a total cost of $200,000 and a total activity of 25,000 customer service calls; and Product Development with a total cost of $300,000 and total activity of 20,000 development hours. Using activity-based costing, calculate the appropriate activity rate(s). Multiple choice question. $8 per customer call and $15 per development hour $20 per customer call and $25 per development hour $11.11 per customer call or per development hour
Business
1 answer:
taurus [48]3 years ago
4 0

Answer:

$8 per customer call and $15 per development hour

Explanation:

The computation of the activity rates is shown below:

For customer service

= $200,000 ÷ 25,000

= $8 per customer call

and for product development, the activity rate is

= $300,000 ÷ 20,000

= $15 per development hour

Hence, the first option is correct

ANd, the same is to be considered and relevant

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So the option is C.<u>$39,000 unfavorable.</u>

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4 years ago
Isabelle has $84.00 in her account on Sunday. Over the next week, she makes the following changes to her balance via deposits an
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Answer: I. Thursday and III.  Saturday

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The changes made throughout the week affected her account in the following way:

Day                Debit(-)    Credit (+)     Balance

Openin bal:                                           84.00

Monday         -22.35                            61.65

Tuesday         -47.60      +10.29         24.34

Wednesday   -15.44                            8.90

Thursday       -11.25                           -2.35

Friday             -9.78        +22.69         10.56

Saturday      -30.54        +18.86         -1.12      

∴closing bal:                                   = -1.12

From this it shows that Isabelle is charged an overdraft fee on Thursday (I) and Saturday (III) as she spent more than what she had in her account on those days.

4 0
3 years ago
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3 years ago
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Answer:

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The three possible types of returns to scale are as follows:

1. Increasing returns to scale: This occurs when the proportionate change in output is greater than the proportionate change in capital and labor inputs.

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3. Constant returns to scale: This occurs when the proportionate change in output is the same as the proportionate change in capital and labor inputs.

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