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Ivanshal [37]
3 years ago
11

unland Company has the following data: direct labor $238,000, direct materials used $199,000, total manufacturing overhead $248,

000, and beginning work in process $36,000. (a) Your answer is correct. Compute total manufacturing costs. Total manufacturing costs $ SHOW SOLUTION SHOW ANSWER LINK TO TEXT Attempts: 1 of 2 used (b) Compute total cost of work in process.
Business
1 answer:
labwork [276]3 years ago
7 0

Answer:

(a) Total manufacturing costs = $685,000

(b) Total cost of work in process = $721,000

Explanation:

(a) Compute total manufacturing costs.

Total manufacturing cost can be described as the total cost that a manufacturing company incurred within a reporting period to produce goods.  This can be computed using the information provided in the question as follows:

Total manufacturing cost = Direct materials used + Direct Labor + Total manufacturing overhead = $199,000 + $238,000 + $248,000 = $685,000

(b) Compute total cost of work in process.

Total cost of work in process refers to the aggregate cost of partially completed goods. This can be computed using the information provided in the question as follows:

Total cost of work in process = Beginning work in process + Total manufacturing costs = $36,000 + $685,000 = $721,000

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A book store had a $780,000 in sales revenue in 2000 and $590,000 in 2011. Assuming a constant EXPONENTIAL annual rate of decrea
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Answer:

The predicted sales revenue for 2017=$501,334.008

Explanation:

If something reduces at a constant rate over a specified period of time, then it can be represented using an exponential function as follows;

y=a(1-r)^x, or y=ab^x

where;

y=final sales revenue after the reduction

a=initial sales revenue before the reduction

1-b=reduction factor

x=time interval

In our case;

y=$590,000

a=$780,000

1-r=b=unknown

x=2011-2000=12 years

replacing;

590,000=780,000.b^12

b^11=590,000/780,000=0.756

b=0.756^(1/12)

b=0.977

r=1-0.977=0.023

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y=ab^x

y=sales revenue in 2017

a=sales revenue in 2011=$590,000

b=0.977

x=7 years

replacing;

y=590,000(0.977)^7

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