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uysha [10]
3 years ago
13

Franklin Templeton has just invested $8,860 for his son (age one). This money will be used for his son’s education 18 years from

now. He calculates that he will need $57,908 by the time the boy goes to school. What rate of return will Mr. Templeton need in order to achieve this goal? Use Appendix B for an approximate answer, but calculate your final answer using the formula and financial calculator methods. (Do not round intermediate calculations. Round your final answer to 2 decimal places.)
Business
1 answer:
luda_lava [24]3 years ago
8 0

Answer:

Future value (FV) = $57,908

Present value (PV) = $8,860

Number of years (n) = 18 years

Interest rate = ?

FV = PV(1 + r)n

$57,908 = $8,860(1 + r)18

$57,908 = $8,860(1 + r)18

<u>$57,908</u> = (1 + r)18

$8,860

6.535891648 = (1 + r)18

18√6.535891648 = 1 + r  

1.10993 - 1 = r

r = 0.10992 = 10.99%

Explanation:

In this case, we will apply the future value of a lump sum (single investment) formula. The present value, future value and number of years are given with the exception of interest rate. Thus, interest rate is made the subject of the formula.

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Since in the question it is mentioned that the if the tasks are shared that rise the skills and ablities of the person than this would represent the personal related currencies and hence the same is to be considered

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3 years ago
Suppose that the demand for steel in Japan is given by the equation Qd S = 1200 – 4PS + PA + PT, where QS is the quantity of ste
timurjin [86]

Answer: See explanation below for answer.

Explanation:

a) In equilibrium the quantity supplied will equal the quantity demanded in all three markets. Algebraically this implies:

Qd S = Qs S

Qd A = Qs A

Qd T = Qs T

Substituting in the given curves implies:

1200 - 4PS + PA + PT = 4PS

1200 - 4PA + PS + PT = 4PA

1200 - 4PT + PS + PA = 4PT

Solving the first equation for PT and substituting into the second equation implies:

1200 - 4PA + PS + (8PS - PA - 1200) = 4PA

9PS = 9PA

Cancel 9 on both sides, we have:

=> PS = PA

Substituting these results into the third equation implies:

1200 - 4(8PA - PA - 1200) + PA + PA = 4(8PA - PA - 1200)

=> 10800 = 54PA

=> PA = 200

At:

PA = 200

PS = 200

PT = 200

The equilibrium quantities are:

QA = 800

QS = 800

QT = 800

b) Substituting the new supply curve for steel into the equilibrium condition, we have:

1200 - 4PS + PA + PT = PS

1200 - 4PA + PS + PT = 4PA

1200 - 4PT + PS + PA = 4PT

Again solving for PT in the first equation and substituting into the second equation, we have:

1200 - 4PA + PS + (5PS - PA - 1200) = 4PA

=> 6PS = 9PA

=> PS = 1.5PA

Substituting these results into the third equation, we have:

1200 - 4(5(1.5PA) - PA - 1200) + 1.5PA + PA = 4(5(1.5PA) - PA - 1200)

=> 10800 = 49.5PA

=> PA = 218.18

At:

PA = 218.18

PS = 327.27

PT = 218.18

At these prices, the equilibrium quantities are:

QA = 872.72

QS = 327.27

QT = 872.72

The shift in the supply of steel raises the equilibrium price for all three goods, lowering the equilibrium quantity of steel and raising the equilibrium quantities of aluminum and titanium. This last effect comes as a result of the demand curves for aluminum and titanium increasing in response to the shift in the steel supply curve.

c) Returning to the original equilibrium, this shift in the demand for aluminum implies:

1200 - 4PS + PA + PT = 4PS

1500 - 4PA + PS + PT = 4PA

1200 - 4PT + PS + PA = 4PT

Solving the first equation for PT and substituting into the second equation, we have:

1500 - 4PA + PS + (8PS - PA - 1200) = 4PA

=> 9PS + 300 = 9PA

=> PS = PA - 33.33

Substituting these results into the third equation, we have:

1200 - 4(8(PA - 33.33) - PA - 1200) + (PA - 33.33) + PA = 4(8(PA - 33.33) - PA - 1200)

=> 12900 = 54PA

=> PA = 238.89

At:

PA = 238.89

PS = 205.56

PT = 205.56

At these prices, the equilibrium quantities are:

QA = 955.56

QS = 822.24

QT = 822.24

An increase in the demand for aluminum will raise the equilibrium prices and quantities in all three markets. The price and quantity in the steel and aluminum industries increase because as the price of aluminum rises, the demand for steel and titanium increases.

5 0
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