At what rate percent per annum compound interest will 2304 amounts to 2500 in 2 years?

Correct Option: C

Let the rate percent per annum be r.
Given that , P = ₹ 2304 , A = ₹ 2500 , n = 2 years
Using the given formula ,

A = P
1 + r
n
100

2500 = 2304
1 + r
2
100

⇒ 
1 + r
2 = 2500 =
50
2
100 2304 48

⇒  1 + r = 50 = 25
100 48 24

⇒  r = 25 − 1 = 1
100 24 24

⇒  r = 100 = 25 = 4 1 %
24 6 6

Principal = Rs. 2304,

Amount = Rs. 2500

Time = 2 years,

Let Rate % = R %

By using formula,

\( \Large 2500=2304 \left(1+\frac{R}{100}\right)^{2}\)

\( \Large \frac{2500}{2304}= \left(1+\frac{R}{100}\right)^{2}\)

\( \Large \frac{625}{576}= \left(1+\frac{R}{100}\right)^{2}\)

\( \Large\left(\frac{25}{24}\right)^{2} = \left(1+\frac{R}{100}\right)^{2}\)

By taking square root of both sides,

\( \Large \frac{25}{24}= 1+\frac{R}{100} \)

\( \Large \frac{R}{100}=\frac{25}{24}-1 \)

\( \Large R=\frac{100}{24}=\frac{25}{6} \% \)

Rate = \( \Large 4\frac{1}{6} \) %


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At what rate per cent per annu...

Updated On: 27-06-2022

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Text Solution

`4(1)/(2)%``4(1)/(5)%``4(1)/(6)%``4(1)/(3)%`

Answer : C

Answer

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