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krek1111 [17]
3 years ago
11

6. Twins Barbara and Mary are both age 27. Beginning at age 27, Barbara invests $2,000 per year for 10 years and then never sets

aside another penny. Mary waits 10 years and then invests $2,000 per year for the next 30 years. Assuming they both earn 7%, how much will each twin have at age 67? What is the difference between how much each will have, and how do you explain the difference?
Business
1 answer:
Dmitriy789 [7]3 years ago
4 0

Answer:

Barbara will have $210,349

Mary will have $188,922

Explanation:

Total time of investment is 40 years = age 67 - age 27

After 10 years, Barbara will have  $27,633 (this figure used "FV" calculation in excel = FV(7%,10,2000)

Then Barbara put all $27,633 in next 30 years then she will have $210,349 = 27,633 x (1+7%)^30

Mary didn't now invest in first 10 years, but then  invests $2,000 per year for the next 30 years, so she will have $188,922 = FV(7%,30,2000)

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Answer:

21

Explanation:

Given that:

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The budget line income is:

105=4x +3y

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\dfrac{MU_x}{MU_y } =\dfrac{ Px}{Py}

where;

MU_x(x,y) = 0.8 \times x^{0.8-1}\times y^{0.2} \\ \\ \implies 0.8 \times x^{-0.2}\times y^{0.2}

MU_y(x,y) = 0.2 \times x^{0.8}\times y^{0.2-1} \\ \\ \implies 0.8 \times x^{0.8}\times y^{-0.8}

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P_y= 3

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∴

Using the equation MRTS:

\dfrac{MU_x}{MU_y } =\dfrac{ Px}{Py}

\dfrac{ 0.8 \times x^{-0.2}\times y^{0.2} }{0.8 \times x^{0.8}\times y^{-0.8}} = \dfrac{4}{3}

\dfrac{4y }{x} = \dfrac{4}{3}

4x = 12y

x = 12y/4

x = 3y

Replacing the value of x into the budget line income, we have:

105 = 4x + 3y

105 = 4(3y) + 3y

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y = 7

Then, from x = 3y

x = 3(7)

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Answer and Explanation:

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Decrease in accrued and other current liabilities    : Decrease

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Increase in accounts payable  : Added

Increase in accrued and other current liabilities  : Added

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Increase in prepaid expenses    : Decrease

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