Find the compound interest if the amount of a certain principal after two years is ₹4036.80 at the rate of 16 p.c.p.a.
Answers
Answered by
66
Given Principal Amount= P= ?
Rates of interest Per annum= i =16%
Time= n =2years
Compound amount= P(1+i)^n
4036.80 = P [ (1+16/100)^2
4036.80 = P [(1 + 0.16)^2
4036.80 =P (1.16)^2
4036.80 =P[1.3456]
4036.80/1.3456 =P
=3000 is the Principal amount..
Then Compounded interest = Compounded amount - Principal Amount
=4036.80 - 3000 =1036.80 is the Compound Interest.
Rates of interest Per annum= i =16%
Time= n =2years
Compound amount= P(1+i)^n
4036.80 = P [ (1+16/100)^2
4036.80 = P [(1 + 0.16)^2
4036.80 =P (1.16)^2
4036.80 =P[1.3456]
4036.80/1.3456 =P
=3000 is the Principal amount..
Then Compounded interest = Compounded amount - Principal Amount
=4036.80 - 3000 =1036.80 is the Compound Interest.
Answered by
35
:
1036.8
:
,
A = 4036.80, Time = 2 years, R = 16%.
∴ A = P(1 + r/100)ⁿ
⇒ 4036.80 = P(1 + 16/100)²
⇒ 4036.80 = P(116/100)²
⇒ 4036.80 = P(1.16)²
⇒ P = 3000.
C.I = A - P
= 4036.80 - 3000
= 1036.8
Hope it helps!
1036.8
:
,
A = 4036.80, Time = 2 years, R = 16%.
∴ A = P(1 + r/100)ⁿ
⇒ 4036.80 = P(1 + 16/100)²
⇒ 4036.80 = P(116/100)²
⇒ 4036.80 = P(1.16)²
⇒ P = 3000.
C.I = A - P
= 4036.80 - 3000
= 1036.8
Hope it helps!
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