To calculate the Amount,
A=P[1+(r/1000]^n
To calculate the interest,
CI=P[1+(r/100)]^n - P
or
CI=A-P
Where, P=principal, A=amount, CI=compound interest, n=time (in years), r=rate of interest
For P=75000, r=12%, n=28 months=2.33 years
Using the formula,
A=97,701.96
CI=22,701.96
2007-02-23 19:44:56
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answer #1
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answered by *♥* Preethi :-) *♥* 2
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The formula for Compound Interest is
CI = P[{1 + r/100}^n - 1]
= 75000 [{1 + 12/100}^28/12 - 1]
= 75000 [{112/100}^28/12 - 1]
= 75000 [1.303 - 1]
= 75000 * 0.303
= 22725
Therefore Compound Interest would be equal to Rs. 22725
2007-02-24 20:58:54
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answer #2
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answered by Akhil Jain 2
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A= P(1+R/100)^n
A = Amount
P=Principal
R= Rate
N= Time ( if months than N/12 )
Compound Interest = A-P
2007-02-23 19:36:08
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answer #3
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answered by Anonymous
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P(1 + r)n
2007-02-23 19:29:00
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answer #4
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answered by nav 2
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P(1+R/100)^n
2007-02-24 01:42:14
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answer #5
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answered by Anonymous
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A = P(1+R/100)^N
I = A - P
Here calculation can be highly simplified if they are done on 7 month (taken as base)
where:
A =Amount
P=Principal = 75000
R=Rate of Interest = 12*7/12% per seven months = 7% per seven months
N=28/7 = 4 seven months
on substituting
A= 98,309.70
I = 23,309.70
2007-02-24 00:04:08
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answer #6
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answered by akshay 2
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p=75000 Rs
n=28 months = 7/3 years
r=12%
CI=p{(1+r/100)^(power)n)-p}
CI=7500{(1+12/100)^(power)7/3)-75000} Rs
2007-02-23 20:05:04
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answer #7
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answered by V.Sundaresan V 1
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p(1+r)n
2007-02-23 19:36:23
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answer #8
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answered by amritha 2
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the formula is
p(1+r/100)^n -p
p - principal
r- rate of interest
n - period in years
therefore in your sum
p=75000
r=12
n=28/12 (since we have to convert it in years)
Compound interest= (75000)*(1+12/100)^(28/12) - 75000
=97500-75000
= 22500
2007-02-24 00:32:10
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answer #9
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answered by Balaram 1
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A= P(1+R/100)^n
a=amount
p-priciple
R-rate
2007-02-23 20:04:59
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answer #10
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answered by chandra sekaran.p 2
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