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VladimirAG [237]
3 years ago
12

An uncle of yours who is about to retire wants to sell some of his stock and buy an annuity that will provide him with income of

$50,000 per year for 30 years, beginning a year from today. The going rate on such annuities is 7.25%. How much would it cost him to buy such an annuity today?
Business
1 answer:
lions [1.4K]3 years ago
8 0

Answer:

It should cost $605,183.13 today.

Explanation:

Giving the following information:

Cash flow= $50,000

Number of years= 30

Interest rate= 7.25%

To calculate the present value, first, we need to calculate the final value using the following formula:

FV= {A*[(1+i)^n-1]}/i

A= cash flow

FV= {50,000*[(1.0725^30)-1]} / 0.0725

FV= $4,940,897.47

Now, we can calculate the present value:

PV= FV/(1+i)^n

PV= 4,940,897.47/ (1.0725^20)

PV= $605,183.13

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5. When increased raw material costs increase prices for consumers, the situation is known as _______ inflation.
Bogdan [553]
5. C. cost push
6. A. Demand
7. A. Law of Demand
8. A. The product isn't a Necessity 
9. C. Demand
7 0
3 years ago
Read 2 more answers
The market demand for wheat is Q = 100 − 2p + 1pb + 2Y . If the price of wheat, p, is $2, and the price of barley, pb, is $3, an
stira [4]

Answer:

0.95

Explanation:

Given that,

Market demand for wheat: Q = 100 − 2p + 1pb + 2Y

price of wheat, p = $2

price of barley, pb = $3

Income, Y = $1000

Q = 100 − 2p + 1pb + 2Y

   = 100 - (2 × 2) + (1 × 3) + (2 × 1,000)

   = 100 - 4 + 3 + 2,000

   = 2,099

Differentiating Q with respect to Y,

dQ/dY = 2

Income elasticity of wheat:

= (dQ/dY) × (Y ÷ Q)

= 2 × (1,000 ÷ 2,099)

= 0.95

4 0
4 years ago
The most expensive benefit is usually
Veronika [31]

Answer:

c

Explanation:

the health care because it is very expensive benefit

6 0
3 years ago
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An increase in the price of cheese crackers from $2.25 to $2.45 per box causes suppliers of cheese crackers to increase their qu
Juliette [100K]

Answer:

The correct answer is C) "elastic, and the price elasticity of supply is 1.74"

Explanation:

Formula:

( (Qf - Qi) ÷ ((Qf + Qi) ÷ 2) )             ÷             ( (Pf - Pi) ÷ ((Pf + Pi) ÷ 2) )

       Quantity                                                                 Price

Lets remplace:

Qi = Initial Quantity = 125 boxes

Qf = Final Quantity = 145 boxes

Pi = Initial Price = $2.25

Pf=  Final Price = $2.45

Quantity                                                                   Price

(145 - 125) ÷ ((145 + 125) ÷ 2)      ÷     (2.45-2.25) ÷ ((2.45+2.25)÷ 2)

= (20) ÷ (270÷ 2)                                           = (0.2) ÷  (4.7 ÷ 2)

= 20 ÷  135                                                    = 0.2 ÷ 2.35

= 0.148                                                          = 0.085

Finally:  we divide the result of quantity into the result of price

= 0.148 ÷ 0.085

= 1.74

To classify into elastic or inelastic:

When Pes > 1, then supply is price elastic

When Pes < 1, then supply is price inelastic

When Pes = 0, supply is perfectly inelastic

Answer:  <em>Elastic, and the price elasticity of supply is 1.74</em>

4 0
3 years ago
Find the future values of these ordinary annuities. Compounding occurs once a year. Round your answers to the nearest cent. $200
PIT_PIT [208]

Answer:

Normal:

$ 3,509.7470

$    563.7093

$ 2,000.00

Due:    

 $3,930.9167

 $   597.5319

 $ 2,000.00

Explanation:

We solve using the formula for common annuity and annuity-due on each case:

C \times \frac{(1+r)^{time} }{rate} = FV\\

C \times \frac{(1+r)^{time} }{rate}(1+rate) = FV\\ (annuity-due)

<u>First:</u>

C 200.00

time 10

rate 0.12

200 \times \frac{11+0.12)^{10} }{0.12} = FV\\

200 \times \frac{11+0.12)^{10} }{0.12}(1+0.12) = FV\\

Normal:  $3,509.7470

Due:       $3,930.9167

<u>Second:</u>

100 \times \frac{(1+0.06)^{5} }{0.06} = FV\\

100 \times \frac{(1+0.06)^{5} }{0.06} (1+0.06)= FV\\

$563.7093

$597.5319

<u>Third:</u>

No interest so no time value of money the future value is the same as the sum of the receipts regardless of time or being paid at the beginning or ending.

1,000  + 1,000 = 2,000

4 0
3 years ago
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