At what rate percent per annum will a sum of ₹ 15,625 become ₹ 17,576 in 3 years on compound interest when the interest is compounded annually ?
Answers
Answered by
27
Given:
Sum(P) = ₹15625, Amount (A)= ₹17576
time(n) = 3 years
A= P(1+ R/100)^n
17576 = 15625 (1+ R/100)^3
17576/15625 = (1+R/100)^3
(26/25)^3 = (1+ R/100) ^3
26/25 = 1+R/100
26/25 -1 = R/100
(26-25)/25 = R/100
1/25 = R/100
25R= 100
R= 100/25= 4
R= 4%
==================================================================================
Hope this will help you.........
Sum(P) = ₹15625, Amount (A)= ₹17576
time(n) = 3 years
A= P(1+ R/100)^n
17576 = 15625 (1+ R/100)^3
17576/15625 = (1+R/100)^3
(26/25)^3 = (1+ R/100) ^3
26/25 = 1+R/100
26/25 -1 = R/100
(26-25)/25 = R/100
1/25 = R/100
25R= 100
R= 100/25= 4
R= 4%
==================================================================================
Hope this will help you.........
Answered by
15
Hi friend,
Your answer:
We know that,
A= P(1+ R/100)^n
=> 17576 = 15625 (1+ R/100)^3
=>17576/15625 = (1+R/100)^3
=> (26/25)^3 = (1+ R/100) ^3
=> 26/25 = 1+R/100
=> 26/25 -1 = R/100
=> (26-25)/25 = R/100
=> 1/25 = R/100
=> 25 R = 100
=> R= 100/25
=> R= 4
Hence, rate = 4 %
Hope it helps!
Your answer:
We know that,
A= P(1+ R/100)^n
=> 17576 = 15625 (1+ R/100)^3
=>17576/15625 = (1+R/100)^3
=> (26/25)^3 = (1+ R/100) ^3
=> 26/25 = 1+R/100
=> 26/25 -1 = R/100
=> (26-25)/25 = R/100
=> 1/25 = R/100
=> 25 R = 100
=> R= 100/25
=> R= 4
Hence, rate = 4 %
Hope it helps!
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