Here R=10%,N=3 years, CI=331
CI=P(1+R/100)^N-P
=P(1+10/100)^3-P
=P(110/100)^3-P
=P((110/100)^3-1)
=0.331P
Now CI=331
⇒0.331P=331
⇒P=1000
Now, SI=(P⋅R⋅N)/100
=(1000⋅10⋅3)/100
=300.
hope this helps u
ANSWER -
Given:
Compound interest = 331,
Rate of interest = 10%
Number of year = 3
Calculation:
We know that amount,
A = P(1 + R/100)n
A= P(1+10/100)³
A= P(11/10)³
∵ CI = A – P
CI= [P(11/10)³] - P
CI= P [(11/10)³ - 1]
CI= P[(11×11×11 - 10×10×10)/ 10×10×10]
CI= P(331/1000)
But According to the question, CI = 331
331= P(331/1000)
⇒ P = 1000
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Verified answer
Here R=10%,N=3 years, CI=331
CI=P(1+R/100)^N-P
=P(1+10/100)^3-P
=P(110/100)^3-P
=P((110/100)^3-1)
=0.331P
Now CI=331
⇒0.331P=331
⇒P=1000
Now, SI=(P⋅R⋅N)/100
=(1000⋅10⋅3)/100
=300.
hope this helps u
ANSWER -
Given:
Compound interest = 331,
Rate of interest = 10%
Number of year = 3
Calculation:
We know that amount,
A = P(1 + R/100)n
A= P(1+10/100)³
A= P(11/10)³
∵ CI = A – P
CI= [P(11/10)³] - P
CI= P [(11/10)³ - 1]
CI= P[(11×11×11 - 10×10×10)/ 10×10×10]
CI= P(331/1000)
But According to the question, CI = 331
331= P(331/1000)
⇒ P = 1000