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ira [324]
3 years ago
8

prockets Inc. just eliminated a product that had yearly sales of $120,000, yearly variable expenses of $48,000, and yearly fixed

expenses of $92,000. By dropping the product, Sprockets increased its company-wide yearly net income by $10,800. These data indicate that when Sprockets discontinued the product, it was also able to eliminate _____ of the fixed costs associated with that product.
Business
1 answer:
Serhud [2]3 years ago
3 0

Answer:

Savings in fixed costs= 30,800

Explanation:

Giving the following information:

Prockets Inc. just eliminated a product that had yearly sales of $120,000, yearly variable expenses of $48,000, and yearly fixed expenses of $92,000. By dropping the product, Sprockets increased its company-wide yearly net income by $10,800.

Loss= 120,000 - 48,000 - 92,000= -20,000

By dropping the product:

Savings in fixed costs= 20,000 + 10,800= 30,800

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The balance of an account is determined by the difference between the total amount of debt and the total amount of credit.
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3 years ago
If you have 4.00 gg of H2, how many grams of NH3 can be produced?
n200080 [17]

Answer:

22.49 g of NH3

Explanation:

The balanced equation for this would be:

3H₂+N₂ → 2NH₃

So let's take note of this:

We will need 3 moles of H₂ to produce 2 moles of NH₃.

Now let us convert:

First we determine the molar mass of H2:

Element:

     number of atoms   x     molar mass

H   =          2                 x       1.01 g/mol = 2.02 g/mol

Let's see how many moles of H2 there are in 4.00g

4.00 g\times \dfrac{1\;mole\;of\;H_2}{2.02g} = 1.98\;moles\;of\;H_2

Now we can see how many moles of NH₃ we can make given the ratio and convert it again to grams by getting the molar mass of NH₃:

1.98\;moles\;of\;H_2\times\dfrac{2\;moles\;of\;NH_3}{3\;moles\;of\;H_2} = 1.32\;moles\;of\;NH_3

This means that with 1.98 moles of H₂, we produce 1.32 moles of NH₃

So let's get the molar mass of NH₃ so we can convert it to grams:

N      =   1 x 14.01 = 14.01

H      =  3 x 1.01   = 3.03

                             17.04g/mol

1.32\;moles\;of\;NH_3\times\dfrac{17.04g\;of\;NH_3}{1\;mole\;of\;NH_3} = 22.49g\;of\;NH_3

4 0
3 years ago
Anna Prentice has worked for years fixing broken typewriters. She is laid off from her job as fewer and fewer people use typewri
fenix001 [56]

Answer:

1. structural unemployment 

Explanation:

Structural unemployment is a form of unemployment that occurs when there's a mismatch between labour's skills and the available jobs. It occurs as a result of technological change.

Anna is unemployed because she can't get a job in her field. Therefore she's structurally unemployed.

Frictional unemployment occurs between the time labour leaves his current employment and the time he finds another one.

Cyclical unemployment is when employment level changes with the business cycle. It rises during a downturn and falls during a upturn.

I hope my answer helps you

4 0
3 years ago
Your supermarket is trying to determine how many meatloaf dinners should be produced on Monday. The Monday demand for meatloaf d
Alecsey [184]

Answer:

The recommended production quantity is that which maximizes profit.

<em>Quantity 130</em>

<em />

Explanation:

Quantity to produce is the problem here. Remember that this is one of the fundamental questions in the discipline of Economics.

- What to produce?     - For whom to produce?

- How to produce?      - In what quantity?

Possible Production Quantities:

100,  110,  120, and 130

Mean Demand = 100

Standard Deviation = 20

Lowest possible demand = 100 - 20 = 80units

Highest possible demand = 100 + 20 = 120units

<u>* Solve, using the mean demand for each quantity level. Assume also that on every Monday, the minimum possible quantity is what is purchased. That's the safest assumption anyway.</u>

<u />

FOR QUANTITY 100,

Revenue = 7×100 = $700      Direct cost = 2×100 = $200

Indirect cost = 0.6×20 = $12          Total cost = 200 + 12 = $212

PROFIT = 700 - 212 = $488

FOR QUANTITY 110,

Revenue = 7×110 = $770        Direct cost = 2×110 = $220

Indirect cost = 0.6×30 = $18           Total cost = 220 + 18 = $238

PROFIT = 770 - 238 = $532

FOR QUANTITY 120,

Revenue = 7×120 = $840        Direct cost = 2×120 = $240

Indirect cost = 0.6×40 = $24           Total cost = $264

PROFIT = 840 - 264 = $576

FOR QUANTITY 130,

Revenue = 7×130 = $910          Direct cost = 2×130 = $260

Indirect cost = 0.6×50 = $30            Total cost = $290

PROFIT = 910 - 290 = $620

<em>Remember, the base assumption is that only the minimum quantity of 80units is bought each Monday. This is the only way to account for wastage; which costs 0.6 dollar per unit. So, the more the quantity produced, the greater the likelihood of wastage.</em>

3 0
3 years ago
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