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densk [106]
3 years ago
11

Munos Publishing Company uses a job-order costing system to collect costs related to the manufacture of specialty publications f

or corporate training.What journal entry would Munos make to record $9,500 of depreciation on its printing presses?A)Work in Process____________9.500___Applied Manufacturing Overhead___9,500B) Depreciation Expense________9,500___Accumulated Depreciation_______9,500C) Manufacturing Overhead________9,500___Accumulated Depreciation__________9,500D) Manufacturing Overhead________9,500___Depreciation Expense_____________9,500
Business
1 answer:
grandymaker [24]3 years ago
7 0

Answer:

C) Manufacturing Overhead 9,500 DEBIT

           Accumulated Depreciation              9,500 CREDIT

Explanation:

The depreciation will be part of the actual overhead, which later will be compared with the applied overhead to look up for difference in application.

It will denefitive be accumulated to represent the net book value of the printing.

Then t will be debited to factory overhead. So once the period is concluded this account will have a balance equal to the difference in application of overhead (credit) and the actual cost incurred (debit)

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Answer:

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4 years ago
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The assembly line is a classic example of the<u> job rotation</u> job design.

Explanation:

<u>Job design</u> can be defined as the technique that defines the contents of the job,methods that used for carrying the job ,relationship that should exist between the job holder and the supervisor

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<u></u>

<u>Job Rotation: </u>

It is the method of job design which is helps to overcome the problem of boredom. Job rotation means  shifting/moving an  employee from one department  to another. It is through a  job rotation technique  a  employee performs different jobs but, the nature of the job remains the same

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When a process is in control, it results in there being, on average, 16 defects per unit of output. c-chart limits of 8 and 24 w
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Answer:

4.56%

Explanation:

From the given information:

In a c-chart limit

UCL = \bar c+ z \times \sqrt{\bar c }

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Then:

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z = \dfrac{8}{4.89}

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This implies that the probability of making a Type 1 error = 1 - 95.44%

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