A sum of money doubles in 12 years. In how many years it will treble at s.I
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, SI ∝ T when rate(R) and principal (P) are constants
Let x be the sum of money and which will treble in n years
(Please note that when the money doubles, simple interest is 2x - x = x
and when the money trebles, simple interest is 3x - x = 2x)
(2x-x) ∝ 12
=> x ∝ 12 -------------(1)
(3x-x) ∝ n
=> 2x ∝ n -------------(2)
From (1) and (2),
x2x=12n12=12n⇒n = 24 yearsx2x=12n12=12n⇒n = 24 years
i.e, in 24 years, the money will treble.
Let x be the sum of money and which will treble in n years
(Please note that when the money doubles, simple interest is 2x - x = x
and when the money trebles, simple interest is 3x - x = 2x)
(2x-x) ∝ 12
=> x ∝ 12 -------------(1)
(3x-x) ∝ n
=> 2x ∝ n -------------(2)
From (1) and (2),
x2x=12n12=12n⇒n = 24 yearsx2x=12n12=12n⇒n = 24 years
i.e, in 24 years, the money will treble.
Anonymous:
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