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miskamm [114]
3 years ago
14

Indirect materials and indirect labor are​ ________ for a manufactured product. A. overhead and product costs B. operating and p

eriod costs C. operating and product costs D. overhead and period costs g
Business
1 answer:
Aleksandr [31]3 years ago
6 0

Answer:

The correct option is D. overhead and period costs.

Explanation:

Indirect materials and indirect labor can be described as the materials and labor that employed or consumed in the manufacturing process but cannot be traced to a particular product.

Overheads refer to cost that cannot be traced to a particular product or any particular cost unit.

Period costs refer to expenditures that are not directly tied to the production process. Period costs are overhead or sales, general, and administrative costs.

Therefore, indirect materials and indirect labor are​ overhead and period costs for a manufactured product.

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Babuca Corporation has provided the following production and total cost data for two levels of monthly production volume. The co
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Answer:

Total cost= $2,008,608

Explanation:

Giving the following information:

Production 11,800 units 13,000 units

Direct materials: $761,100 -  $838,500

Direct labor: $241,900 -  $266,500

Manufacturing overhead: $1,010,800 - $1,035,280

First, we need to calculate the unitary cost for each level of production and choose the lower cost for each:

11,800 units:

Direct material= 761,100/11,800= $64.5

Direct labor= 241,900/11,800= $20.5

Variable overhead= 1,010,800/11,800= $85.66

Total unitary cost= 170.66

13,000 units:

Direct material= 838,500/13,000= 64.5

Direct labor= 266,500/13,000= $20.5

Variable overhead= 1,035,280 /13,000= $79.64

Total unitary cost= 164.64

<u>Total cost for 12,200 units:</u>

Total cost= 12,200*164.64= $2,008,608

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. D. print U.S. Treasury securities and distribute them to banks

Explanation:

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Hooper Printing, Inc. has a bond issue outstanding with 14 years left to maturity. The bond issue has a 7% annual coupon rate an
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Answer:

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Expected current yield = Annual coupon amount ÷ Current market price per bond = $70 ÷ $749.04 = 0.0935, or 9.35%.

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