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alexandr1967 [171]
3 years ago
7

When a business sells more than one product at varying selling prices, the business's break-even point can be determined as long

as a.the number of products does not exceed fifteen b.the number of products does not exceed two c.there is no limit d.the number of products does not exceed three
Business
2 answers:
blsea [12.9K]3 years ago
8 0

Answer:

The correct answer is letter "C": there is no limit.

Explanation:

The break-even point represents the stage in which a company does not earn revenue either incur losses after its sales. Falling behind the break-even point implies incurring losses while staying beyond the break-even point represents the firm is being profitable.

The break-even point serves as an indicator for organizations to determine how far they are from their selling objectives. <em>The number of product lines and products the firm offers does not influence the determination of what the break-even point is. Then, there is no number limit.</em>

makvit [3.9K]3 years ago
6 0

Answer: c. there is no limit

Explanation: There is no limit to the number of products sold at varying prices when determining the business's break-even point. The break even point is defined as that volume of production where total costs (fixed and variable costs) equals total sales (revenue) resulting into a no-profit no-loss situation.  As a result, when output falls below that point there is loss; and if output exceeds that point there is profit.

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Financial data for Stirling Inc. for last year are as follows:
Tom [10]

Answer:

profit margin: 6.04%

Assets turnover: 2.08

ROI 25.89%

Residual Income 137,330

Explanation:

<u><em>profit margin:</em></u>

income/sales = 326,480/5,404,000 = 0.060414507 = 6.0414507%

<u><em>Assets turnover:</em></u>

\frac{net \: sales}{average \: assets} \\\\where:\\average \: assets = \frac{ending + beginning}{2}

(2,561,000 + 2,629,000)/2 = 2,595,000 average assets

5,404,000/2,595,000 = 2.082466281 Assets TO

<u><em>ROI</em></u>

\frac{net \: income}{average \: equity} \\\\where:\\average \: equity= \frac{ending + beginning}{2}

(1,206,000+1,316,000)/2 = 1,261,000 average equity

326,480/1,261,000 = 25.890563%

<u>Residual Income:</u>

current income - income at desired RoR

That means calculate which income generates a ROI of 15% which is the minimum required return:

ROI = income / equity = 0.15

X/1,261,000 = 0.15

X=1,261,000 x 0.15 = 189,150

Now we calculate the diference between this number and the current income.

326,480 - 189,150 = 137,330 Residual Income

8 0
3 years ago
If neuron L is repeatedly stimulated very rapidly, what change would you expect in the postsynaptic neuron
lara31 [8.8K]

If neuron L is repeatedly stimulated very rapidly, The expected changes in the postsynaptic neuron are: "(Option D). See the attached for the full question.

<h3>What is the postsynaptic neuron?</h3>

Postsynaptic neurons are the neurons that take receipt of the triggers from the synapse. The synapse is responsible for generating and transmitting electrical signals.

Thus, it is right to state that if neuron L is repeatedly stimulated very rapidly, The expected changes in the postsynaptic neuron are:

  • Several simultaneous action potentials
  • Movement farther away from the threshold.

Learn more about the postsynaptic neuron at:

brainly.com/question/26387085

#SPJ11

8 0
2 years ago
American​ Exploration, Inc., a natural gas​ producer, is trying to decide whether to revise its target capital structure. Curren
Marat540 [252]

Answer:

a) 9.00 %

b) 7.80 %

c) yes the weight of the debt increases here is more risk in the investment as the debt payment are mandatory and failing to do so result in bankruptcy while the stock can wait to receive dividends if the income statement are good enough

d) 9.00  %

e) The increase in debt may lñead to an increase in return of the stockholders if they consider the stock riskier than before and will raise their return until the WACC equalize at the initial point beforethe trade-off occurs

Explanation:

a)

WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})

Ke 0.12

Equity weight 0.5

Kd(1-t) = after tax cost of debt = 0.06

Debt Weight = 0.5

WACC = 0.12(0.5) + 0.06(0.5)

WACC 9.00000%

c)

WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})

Ke 0.12

Equity weight 0.3

Kd(1-t) = after tax cost of debt = 0.06

Debt Weight 0.7

WACC = 0.12(0.3) + 0.06(0.7)

WACC 7.80000%

d)

WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})

<em>Ke 0.16</em>

Equity weight 0.3

Kd(1-t) = after tax cost of debt = 0.06

Debt Weight 0.7

WACC = 0.16(0.3) + 0.06(0.7)

WACC 9.00000%

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