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gtnhenbr [62]
3 years ago
13

Rosario Company, which is located in Buenos Aires, Argentina, manufactures a component used in farm machinery. The firm’s fixed

costs are 4,000,000 p per year. The variable cost of each component is 2,000 p, and the components are sold for 3,000 p each. The company sold 5,000 components during the prior year. (p denotes the peso, Argentina’s national currency. Several countries use the peso as their monetary unit. On the day this exercise was written, Argentina’s peso was worth 0.104 U.S. dollar. In the following requirements, ignore income taxes.) Required: Compute the break-even point in units. What will the new break-even point be if fixed costs increase by 10 percent? What was the company’s net income for the prior year? The sales manager believes that a reduction in the sales price to 2,500 p will result in orders for 1,200 more components each year. What will the break-even point be if the price is changed? Should the price change discussed in requirement (4) be made?
Business
1 answer:
julia-pushkina [17]3 years ago
4 0

Answer:

- BEP in unit: 4,000 units;

- In case fixed cost increases by 10%, New BEP in unit: 4,400 units.

- Net income: 1,000,000p.

- BEP in units if sale price to decrease : 8,000 units => Price change should not take place as it moves the company from making 1 million peso profit to a loss as sales in units (1,200 + 5,000 =6,200) is lower than break-even point ( 8,000 units).

Explanation:

Please find detailed calculations as below:

- BEP in unit is calculated as Fixed cost/ Margin earned by one product = 4,000,000/(3,000 - 2,000) = 4,000.

- New BEP in unit is calculated as  New Fixed cost/ Margin earned by one product = (4,000,000 x 1.1)/(3,000 - 2,000) = 4,400.

- Net income: Sales - fixed cost - variable cost = 3,000 x 5,000 - 4,000,000 - 2,000 x 5,000 = 1,000,000 p

- BEP in units if sale price to decrease: Fixed cost/ Margin earned by one product = 4,000,000/(2,500 - 2,000) = 8,000.

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Answer:

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Since nothing was mentioned regarding her time availability, the capacity of each oven will not be taken into account.

The income equation for ovens A and B, respectively, are:

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a) The break-even occurs when income is zero:

A=0=(14-2)x-20,000\\x_A=1,666.66\\B=(14-1.25)x-30,000\\x_B=2,352.94

Rounding up to the next whole pizza, the break-even for oven A is 1,667 pizzas and for oven B it is 2,353 pizzas.

b) For x = 9,000:

A=(14-2)*9,000-20,000\\A=\$88,000\\B=(14-1.25)*9,000-30,000\\B=\$84,750

Income is greater with oven A, so Janelle should use oven A.

c) For x = 12,000

A=(14-2)*12,000-20,000\\A=\$124,000\\B=(14-1.25)*12,000-30,000\\B=\$123,000

Income is greater with oven A, so Janelle should use oven A.

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A

Rounding up to the next whole pizza, she should switch ovens at a volume of 13,334 pizzas.

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Quantity demanded has effect of two other major factors:

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Example: Price of tea and coffee.

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