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labwork [276]
3 years ago
11

A granary allocates the cost of unprocessed wheat to the production of feed, flour, and starch. For the current period, unproces

sed wheat was purchased for $240,000, and the following quantities of product and sales revenues were produced.
Product Pounds Price per Pound
Feed 100,000 $0.70
Flour 50,000 2.20
Starch 20,000 1.00

How much of the $240,000 cost should be allocated to feed?

a. $24,500.
b. $84,000.
c. $90,000.
d. $70,000.
e. $200,000.
Business
1 answer:
Alla [95]3 years ago
7 0

Answer:

$84,000

Explanation:

A granny allocates the costs of unprocessed wheat to production of feed, flour and starch

The unprocessed wheat was bought at the price of $240,000

The first step is to calculate the total amount of the products(feed, flour and starch)

Feed= 100,000×0.70= 70,000

Flour= 50,000×2.0= 110,000

Starch= 20,000×1.0= 20,000

Total cost= 70,000+110,000+20,000

= $200,000

Therefore, the amount that should be allocated to the feed can be calculated as follows

= $70,000/$200,000×$240,000

= 0.35×$240,000

= $84,000

Hence the cost that should be allocated to the feed is $84,000

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Private groups and the news media play important roles in shaping opinions in the marketplace of ideas.

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Apex Fitness Club uses straight-line depreciation for a machine costing $23,860, with an estimated four-year life and a $2,400 s
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Answer:

1. Book value at end of year 2 = $13,130

2. Depreciation from year 3 for last 3 years = $3,710 each year, that is $11,130 for three years.

Explanation:

As for the provided details, we have:

Cost of machinery = $23,860

Expected life = 4 years

Salvage value = $2,400

Straight line depreciation = \frac{23,860 - 2,400}{4} = 5,365

Under straight line method depreciation remains constant for life of asset.

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Thereafter in the beginning of year 3 the estimate is made to realize that the total remaining life expected is 3 years, with salvage value $2,000

Thus, depreciation from year 3 = \frac{13,130 - 2,000}{3} = 3,710

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Does wealth make you happy? Yes, No - explain the reason for your response
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What elements of the marketplace in which megatech operates led the firm to believe that project management would improve its op
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1 year ago
9) A firm is selling two products, chairs and bar stools, each at $50 per unit. Chairs have a variable cost of $25, and bar stoo
Ksivusya [100]

Answer:

Ans.

a) BEP (units) =727; BEP($)= $36,350

b) BEP (units) =690; BEP($)=$34,500

Explanation:

Hi, in order to find the break even point in units, we have to use the following equation in both cases.

BEP(Units)=\frac{Fixed Costs}{(AveragePrice-Average VariableCost)}

Since the sales mix is different in both scenarios, let´s find the average variable cost for a) (notice that there is no need to find the average price because both, the stool and the chair have the same price)

AverageVariableCost=25*\frac{1}{2} +20*\frac{1}{2} =22.5

Now, the fraction aside each of the price is 1/2 in both cases, because the sale mix 1:1 means that the company makes 1 stool for every chair it makes, in fraction that is, for every 2 items that the company makes, 1 is a stool (1/2) and 1 is a chair (1/2).

So, our BEP in units is:

BEP(Units)=\frac{20,000}{(50-22.5)} =727

BEP(Dollars)=727*50=36,350

That means that the company has to make 727 units, which 363 are chairs and 364 are stools (you could say 364 chairs and 363 stools too, because we are heavily rouding numbers). This is represented in $36,350 in sales.

Now, for b), our average cost is:

AverageVariableCost=25*\frac{1}{5} +20*\frac{4}{5} =21

As you can see, the fraction changed, that is because of the new sales mix of 1:4, that is: the company makes 4 stool for every chair it makes, in fraction that is, for every 5 items that the company makes, 4 are a stools (4/5) and 1 is a chair (1/5).

Now, let´s find our new BEP in units and dollars.

BEP(Units)=\frac{20,000}{(50-21)} =690

BEP(Dollars)=690*50=34,500

That means that the company has to make 690 products, which 138 are chairs and 552 are stools. This is represented in $34,500 in sales.

Best of luck.

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3 years ago
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