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Komok [63]
3 years ago
9

An individual retirement account, or IRA, earns tax-deferred interest and allows the owner to invest up to $5000 each year. Joe

and Jill both will make IRA deposits for 30 years (from age 35 to 65) into stock mutual funds yielding 9.8%. Joe deposits $5000 once each year, while Jill has $96.15 (which is 5000/52) withheld from her weekly paycheck and deposited automatically. How much will each have at age 65? (Round your answer to the nearest cent.)
Business
1 answer:
gavmur [86]3 years ago
7 0

Answer:

Instructions are below.

Explanation:

Giving the following information:

Jill:

Weekly deposit= $96.15

The number of weeks= 30*52= 1,560

Interest rate= 0.098/52= 0.00189

Joe:

Annual deposit= $5,000

Number of years= 30 years

Interest rate= 9.8%

To calculate the final value of Jill and Joe, we need to use the following formula:

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

A= weekly/annual deposit

<u>Jill:</u>

FV= {96.15* [(1.00189^1,560)-1]} / 0.00189

FV= $916,853.88

<u>Joe:</u>

FV= {5,000*[(1.098^30)-1]} / 0.098

FV= $791,953.50

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g Suppose the Federal Reserve begins to increase the supply of money at an increasing rate. What impact would that have on GDP,
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8 0
1 year ago
After a major earthquake, the San Francisco Opera Company is offering zero coupon bonds to fund the needed structural repairs to
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Answer:

Buster Norton and the Bonds of San Francisco Opera Company

If Mr. Norton purchases three of these bonds today, in 10 years from today at maturity, he will receive:

= $6,000.

Explanation:

a) Data and Calculations:

Face value of each zero coupon bond purchased = $2,000

Number of bonds purchased by Norton = 3

Value of bond investments at maturity = $6,000 ($2,000 * 3)

Maturity period of the San Francisco Opera Company bonds = 10 years

Annual Yield to Maturity of similar bonds in the market = 12%

From an online financial calculator:

Present value of bonds = $1,932 (with each as $644 ($1,932/3))

N (# of periods)  10

I/Y (Interest per year)  12

PMT (Periodic Payment)  0

FV (Future Value)  -6000

 

Results

PV = $1,931.84

Total Interest $4,068.16

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