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Naddik [55]
3 years ago
11

Concam Inc. manufactures television sets. Last month direct materials (electronic components, etc.) costing $500,000 were put in

to production. Direct labor of $800,000 was incurred, overhead equaled $450,000, and selling and administrative costs totaled $360,000. The company manufactured 8,000 television sets during the month. Assume that there were no beginning or ending work in process balances. The total product costs for last month were:
Business
1 answer:
eimsori [14]3 years ago
3 0

Answer: $1,750,000

Explanation:

Given that,

Direct materials = $500,000

Direct labor = $800,000

Overhead = $450,000

Selling and administrative costs = $360,000

Television manufactured = 8,000

Total Product Cost = Direct material + Direct labor + Direct overhead

                               = $500,000 + $800,000 + $450,000

                               = $1,750,000

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Explanation:

From the information given, first and foremost, we need to realise that only the building in this case will be depreciated due to the fact that land is considered to be a non depreciable asset.

Therefore, the MACRS depreciation charge for year 1 will then be:

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One of your employees mentions to you that there is an active grapevine in your organization. Which of the following assumptions
astraxan [27]

Answer:

c. develop a relationship with the person at the center of the grapevine so you can quickly spread and receive information throughout the organization

d. paying attention to what is said on the grapevine will give you a good serve of what employees are really thinking and feeling about the company.

Explanation:

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3 years ago
Ricky is 35 years old. He plans to retire when he is 63. He has opened a retirement account that pays 3.2% interest compounded m
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Answer:

Amount received = 217,043.56 (Approx)

Explanation:

Given:

Monthly deposit = $400

Interest rate = 3.2% / 12 = 0.002667 per month

Number of year = 63 year - 35 year = 28 year

Number of period = 28 × 12 month = 336 month

Computation:

Amount \ received = PMT[\frac{(1+r)^n-1}{r} ]\\\\Amount \ received = 400[\frac{(1+0.002667)^{336}-1}{0.002667} ]\\\\Amount \ received =400[\frac{(1.002667)^{336}-1}{0.002667} ]\\\\Amount \ received =400[\frac{2.44713794-1}{0.002667} ]\\\\Amount \ received =400[\frac{1.44713794}{0.002667} ]\\\\Amount \ received =400[542.608901]\\\\Amount \ received =217,043.56\\\\

Amount received = 217,043.56 (Approx)

7 0
3 years ago
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