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Softa [21]
2 years ago
9

a personal account earmarked as a retirement supplement contains $292,200. suppose $250,000 is used to establish an annuity that

earns 6%, compounded quarterly, and pays $6000 at the end of each quarter. how long will it be until the account balance is $0? (round your answer up to the nearest quarter.)
Business
1 answer:
Hoochie [10]2 years ago
3 0

Suppose $250,000 is used to establish an annuity that earns 6%, compounded quarterly, and pays $6000 at the end of each quarter. It will take about 120 quarters until the account balance reaches $0.

Amount invested (Present value) = $250000

Quarterly payment (At the end of each quarter) (P) = $4500

Interest Rate (Quarterly) (r) =  6% /4

= 1.5% = 0.015

A number of quarters (n) = ?

Future value at the end  = 0

Present value of Annuity formula:

Present value  = P × (1-(1+r))^{(-n)}  / r

250000 =  4500 × (1-((1+0.015))^{(-n)}  / 0.015

250000 =  300000 × (1-((1+0.015)}}^{(-n)}

250000 / 300000 = 1-(1+0.015)^{(-n)}

0.83333 = 1-(1.015)^{(-n)

n = 120

Hence is shall take 120 Quarters until the account balance is $0.

To learn more about account balance

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If the required reserve ratio is equal to 10 percent, a single bank can increase its loans up to a maximum amount equal to 10 percent of its excess reserves.

<h3>What is the required reserve ratio?</h3>

The required reserve ratio is the percentage of deposits that commercial banks are required to keep with the Central Bank as reserve. The maximum amount a single bank can increase is a loan is equal to the inverse of the required reserve ratio.

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