SIMPLE INTEREST
SIMPLE INTEREST
SIMPLE INTEREST
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P is the principal that is invested<br />
r is the rate of interest in % p.a<br />
And n is the number of years for which the principal has been invested.<br />
In this case, it would turn out to be A =<br />
= 2592.<br />
10. If a sum of money grows to 144/121 times when invested for two years in a scheme<br />
where interest is compounded annually, how long will the same sum of money take to treble<br />
if invested at the same rate of interest in a scheme where interest is computed using simple<br />
interest method?<br />
(A) 9 years (B) 22 years (C) 18 years (D) 33 years<br />
Answer - Option(B)<br />
Solution<br />
The sum of money grows to<br />
times in 2 years.<br />
If P is the principal invested, then it has grown to<br />
interest.<br />
P in two years when invested in compound<br />
In compound interest, if a sum is invested for two years, the amount is found using the following<br />
formula<br />
= P in this case.<br />
=> => => =><br />
If r =<br />
as follows:<br />
, then in simple interest the time it will take for a sum of money to treble is found out<br />
Let P be the principal invested. Therefore, if the principal trebles = 3P, the remaining 2P has<br />
come on account of simple interest.<br />
Simple Interest = , where P is the simple interest, r is the rate of interest and ‘n’ is the<br />
number of years the principal was invested.<br />
Therefore, 2P = => 2 = or n = 22 years.