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Vika [28.1K]
4 years ago
14

Jonathan Mfg. adopted a job-costing system. For the current year, budgeted cost driver activity levels for direct labor hours an

d direct labor costs were 20,000 and $100,000, respectively. In addition, budgeted variable and fixed factory overhead were $50,000 and $25,000, respectively. Actual costs and hours for the year were as follows:Direct labor hours 21,000Direct labor costs $110,000Machine hours 35,000For a particular job,1,500 direct labor hours were used. Using direct labor hours as the cost driver, what amount of overhead should be applied to this job?A. $5,625B. $5,357C. $7,500D. $3,214
Business
1 answer:
Hitman42 [59]4 years ago
4 0

Answer:

C. $ 7,500

Explanation:

Estimated direct labor cost                                                       $ 100,000

Estimated direct labor hours                                                          20,000 hours

Predetermined rate per direct labor hours                  $ 5 per direct labor hour

Actual hours used on a job                                                             1,500 hours

Applied overhead based on the predetermined overhead

rate per direct labor hours

$ 5 per direct labor hours * 1,500 hours                                         $ 7,500

The information regarding machine hours is not relevant to the requirements of the question.  

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Option A is correct because the income of the consumer and the demand for normal goods are positively related. So when consumer's income increases then the demand for normal goods also increases. If the income falls then the demand for normal goods also falls. Therefore, the movement in the same direction shows that there is a direct relationship between normal goods and the income of the consumer.

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Phoenix, a popular coffee shop chain in North America, recently opened 400 stores to cater to its rapidly increasing number of p
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4 years ago
The amount of the good that buyers are willing and able to purchase at a given price is<br> called
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7 0
3 years ago
A metallurgist has one alloy containing 26%26% copper and another containing 69%69% copper. How many pounds of each alloy must h
Brilliant_brown [7]

Answer:

Ans. He must use 2,987.76 pounds of alloy X (Cu=69%) and 2,365.24 pounds of alloy Y (26%=Cu)

Explanation:

Hi, let´s call alloy X the alloy that contains 69% of Cu and alloy Y the one containing 26% of Cu. Since he needs to produce 5,353 pounds of alloy, the first equation that we need to use is the following.

X+Y=5,353

Now, we need this 5,353 pounds of the new alloy to be 50% Cu, therefore, we have to use a portion of alloy X and alloy Y. This is as follows.

0.69X+0.26Y=0.5(X+Y)

And we have already established that X+Y is equal to 5,353, therefore this equation should look like this.

0.69X+0.26Y=5,353*0.5

0.69X+0.26Y=2,676.5

And we solve for X this equation, this as follows.

0.69X=2,676.5-0.26Y

X=\frac{2,676.5-0.26Y}{0.69}

X=3,878.98-0.3768Y

Now, we use this result and substitute this for X in the first equation like this.

3,878.98-0.3768Y+Y=5,353

and then, we solve for Y

0.6232Y=5,353-3,878.98

Y=\frac{1,474.02}{0.6232} =2,365.24

So, he needs to use 2,365.24 pounds of alloy that contains 26% of Cu, this means that the rest (2,987.76 pounds) must come from the alloy that contains 69% of Cu.

We can check this result by finding the overall Cu obtained by this amounts of alloy, that is

Coppper FromX=2,987.76*0.69=2,061.55

Coppper FromY=2,365.24*0.26=614.96

That adds up to 2,676.51 pounds of pure Cu, and since the total weight of the new alloy is 5,353, this amount of copper makes up for:

PercentCu=\frac{2,676.51}{5,353} =0.5

50% of the total weight.

Best of luck.

7 0
3 years ago
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