Difference between revisions of "Manuals/calci/IPMT"

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==Examples==
 
==Examples==
  
*Calculate the interest payment during half yearly 1 and 2 of a loan for 50,000, that is to be reduced to 10,000 over a period of 3 years, by a series of constant half-yearly payments.  
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*#Calculate the interest payment during half yearly 1 and 2 of a loan for 50,000, that is to be reduced to 10,000 over a period of 3 years, by a series of constant half-yearly payments.  
 
*Interest is charged at a rate of 4.5% per year and the payment is made at the beginning of each half year.
 
*Interest is charged at a rate of 4.5% per year and the payment is made at the beginning of each half year.
*IPMT(4.5%/2,3,2*2,50000,10000,1)= -480.666(CALCI)
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*IPMT(4.5%/2,3,2*2,50000,10000,1)= -480.666
2.The interest payment for a $55000 investment that earns 7.50% annually  for 15 years.  
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*#The interest payment for a $55000 investment that earns 7.50% annually  for 15 years.  
 
*The interest payment is calculated for the 5th year and payments are due at the end of each year.
 
*The interest payment is calculated for the 5th year and payments are due at the end of each year.
 
IPMT(7.5%/1, 5, 15*1, 55000)=-3418.570
 
IPMT(7.5%/1, 5, 15*1, 55000)=-3418.570
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==See Also==
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*[[Manuals/calci/PMT| PMT]]
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*[[Manuals/calci/PPMT| PPMT]]
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*[[Manuals/calci/IPMT| IPMT]]
  
 
==References==
 
==References==
 
[http://en.wikipedia.org/wiki/Binary_logarithm  Binary Logarithm]
 
[http://en.wikipedia.org/wiki/Binary_logarithm  Binary Logarithm]

Revision as of 00:54, 6 March 2014

IPMT(r,pr,np,pv,fv,type)


  • is the annual rate of interest.
  • is the period of to find the interest rate.
  • is the number of installments.
  • is the present value.
  • is the future value.
  • is either 1 or 0.

Description

  • This function gives amount of interest for a particular time, according to the periodic, fixed payments and fixed interest rate.
  • This function can be used to calculate the payments for a loan or the future value of an investment.
  • In , where is the rate of interest for a year
  • is the period for which the interest payment is to be calculated. It must be a value between and .
  • is the total number of periods over which the loan or investment is to be paid.
  • is the present value of the loan.
  • is the future value of the loan, at the end of payment.
  • is the number or .
  • When type value is means the payment is made at the end of the period and type value is means the payment is made at the beginning of the period
  • Here the arguments and are optional.
  • Suppose we omit the value of , then it will consider the value as .
  • Also when we are not giving the value, the default value is .
  • Suppose we calculate the monthly payments instead of annual payment, for the argument we have to divide by and the value we have multiply with .
  • For e.g. The monthly payments on a 5 year loan at 10% annual interest, we have to give the arguments and as 10%/12 for and 5*12 for .
  • This function will give result as error when
Any one of the argument is non-numeric
 or 

Examples

    1. Calculate the interest payment during half yearly 1 and 2 of a loan for 50,000, that is to be reduced to 10,000 over a period of 3 years, by a series of constant half-yearly payments.
  • Interest is charged at a rate of 4.5% per year and the payment is made at the beginning of each half year.
  • IPMT(4.5%/2,3,2*2,50000,10000,1)= -480.666
    1. The interest payment for a $55000 investment that earns 7.50% annually for 15 years.
  • The interest payment is calculated for the 5th year and payments are due at the end of each year.

IPMT(7.5%/1, 5, 15*1, 55000)=-3418.570

See Also

References

Binary Logarithm