We can calculae quarterly deposit amount by using future value annuity formula | |||||||
Future Value of an Ordinary Annuity | |||||||
= C*[(1+i)^n-1]/i] | |||||||
Where, | |||||||
C= Cash Flow per period ,let us assume X | |||||||
i = interest rate per period i.e. 5.9/4 =1.475% | |||||||
n=number of period i.e. 4*5 years = 20 | |||||||
$15000= $X[ (1+0.01475)^20 -1 /0.01475] | |||||||
$15000= $X[ (1.01475)^20 -1 /0.01475] | |||||||
$15000= $X[ (1.3402 -1] /0.01475 | |||||||
X=$650.28 | |||||||
Threrefore quarterly payment would be $650.28 |
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