Bank A offers you a loan at 9.61% compounded 5 times a year. Bank B offers to loan you the same amount at 0.10% less than the rate offered by Bank A but compounded twice as often as the Bank A rate is. Which bank's loan should you accept?
Here the rate of interest and compounding both are different for both the banks.
The formula for compounding is:
Investment Value = P x ( 1 + r/n )(Y x n)
P = Principal Value
r = Yearly Interest Rate in decimal form ( example: 5% in
decimal form
is .05 )
Y = Life of the investment in years
n = how many times per year the interest is compounded
So loan of $1000 from Bank A will be 1099.87 after a year @ 9.61% compounded 5 times
and Loan of $1000 from Bank B will be 1099.27 after a year @ 9.51% compunded 10 times
Hence Loan from Bank B should be accepted.
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