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Vaselesa [24]
2 years ago
9

A consumer must spend all of her income on two goods (X and Y). In each of the following scenarios, indicate whether the equilib

rium consumption of goods X and Y will increase or decrease. Assume good X is a normal good and good Y is an inferior good.
a. Income doubles.
b. Income quadruples and all prices double.
c. Income and all prices quadruple.
d. Income is halved and all prices double.
Business
1 answer:
Dmitriy789 [7]2 years ago
3 0

Answer:

a. Income doubles

  • consumption of good X will increase (normal good) will consumption of good Y will decrease (inferior good)

b. Income quadruples and all prices double.

  • consumption of good X will increase (normal good) will consumption of good Y will decrease (inferior good)

c. Income and all prices quadruple.

  • consumption of both goods will remain at the same level

d. Income is halved and all prices double.

  • consumption of good X will decrease (normal good) will consumption of good Y will increase (inferior good)

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Answer:

Given:

Demand = 15,000

Initial investment = $256,000

Variable cost = $15

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Here, we'll first compute break-even quantity :

i.e. Initial \: investment + variable \: cost \times Quantity_{break\:even} = Quantity_{break\:even} \times selling price

256,000 + 15 \times Quantity_{break\:even} = Quantity_{break\:even} \times 30

Quantity_{break\:even} = 17,067 units

From above we can state that the demand is less than break-even quantity i.e. in this case the organization will not be able to recover the investment made.

<u><em>Therefore, the company's total margin will be less than its investment.  </em></u>

<u><em>The correct option is (b)</em></u>

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2 years ago
Suppose that as a result of a housing price decline, the value of the bank's securitized assets falls by an uncertain amount, so
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Answer: is D
reason: because
5 0
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A foreign company (whose sales will not affect cornish's market) offers to buy 3,000 units at $17.00 per unit. in addition to va
Marianna [84]

Trescott company had the following results of operations for the past year:

Sales (20,000 units at $22) $440,000

Direct materials and direct labor $200,000

Overhead (40% variable) 100,000

Selling and Administrative expenses (all fixed) 92,000 (392,000)

Operating income $ 48,000

A foreign company (whose sales will not affect Trescott's market) offers to buy 3,000 units at $17.00 per unit. In addition to the variable manufacturing costs, selling these units would increase fixed overhead by $500 and selling and administrative costs by $1,000. If Trescott accepts the offer, its profits will increase (decrease) by:

Answer : If Cornish accepts this order, its profits will increase by $13,500.

<u>Calculation of Variable Costs per unit :</u>

Direct Material and labor per unit = Total Direct Material and labor / No. of units sold

Direct Material and labor per unit =200000/20000 = $10

Variable Overhead per unit = Total Variable Overhead / No. of units sold

Variable Overhead per unit = (100000*0.4)/20000 = $2

Variable Cost per unit = $12 (Direct Material and labor per unit + Variable Overhead per unit)

Selling price of new order = $17 per unit

No. of units = 3,000

Increase in Fixed Costs = Inc in fixed overhead + inc in S&A Expenses

Increase in Fixed Costs = $1500 (500 + 1000)

Total Cost of new order = (Variable Cost per unit * No. of units) + Increased Fixed Cost

Total Cost of new order = (12*3000) + 1500 = $37,500

Total Revenues from new order = Selling price per unit * No. of units sold

Total Revenues = $51,000 (17 *3,000)

Profit from new order = Total Revenues from new order - Total Cost of new order

Profit from new order = 51000 - 37500 = $13,500

6 0
2 years ago
Dayna deposited $2700 into a savings account that pays a simple annual interest rate of 1.6%. how much interest will she earn af
d1i1m1o1n [39]
For this you're going to use the I=PRT formula!  so i=interest, p=principal, r=rate, and t=time (in years). so basically here we are going to plug in the equation, I=(2700)*(0.016)*(0.5) and we get 21.60!  I=PRT is a simple interest formula, which is used for the simple plug and chug equations like this.  Just remember to convert months to years and move over your decimals!
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