What is Compound Interest? Can you explain each term in the formula used to calculate compound interest?
Answers
Answered by
1
Hi ,
In simple interest the principal remains the
same throughout the period.
Some times the interest is added to principal
and the total amount is takes as principal
for the next year. Thus both principal and
interest on successive years keep on
increasing . This kind of calculation is named
as Compound Interest.
************************************************
A = P( 1 + R/100 )ⁿ
where ,
P = Principal ,
A = amount
R = rate of interest for the period of one
computation
n = Number of times that interest has to be
computed
Formula for Compound Interest
C.I = A - P
= P( 1 + R/100 )ⁿ - P
****************************************************
I hope this helps you.
: )
In simple interest the principal remains the
same throughout the period.
Some times the interest is added to principal
and the total amount is takes as principal
for the next year. Thus both principal and
interest on successive years keep on
increasing . This kind of calculation is named
as Compound Interest.
************************************************
A = P( 1 + R/100 )ⁿ
where ,
P = Principal ,
A = amount
R = rate of interest for the period of one
computation
n = Number of times that interest has to be
computed
Formula for Compound Interest
C.I = A - P
= P( 1 + R/100 )ⁿ - P
****************************************************
I hope this helps you.
: )
Answered by
2
Compound interest is calculated by multiplying the initial principal amount by one plus the annual interest rate raised to the number of compound periods minus one.
According to formula,
An = P( 1 +r/100)
Where A is total amount after n years, r is the rate. P is the amount initially
An =10, 000( 1 + 10/100)
=10,000( 1+0.1)"
=10,000(1.1)
An =10,000(1.1)
now, put n = 1 A1 =10, 000(1.1), put n =2, A2 =10,000(1.1)2
in the same way, A3 =10, 00(1.1)
you can see that A2/A1 = A3/A2
so, {An} is in Geometric progression.
now,
amount payable after 5years
A5 =10,000(1.1)^5
=16, 105.1 Rs
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