Difference between revisions of "PPmt"
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+ | == PPmt(rate, per, nper, pv'', fv, type'') == | ||
+ | Returns the principal portion of a payment received on an annuity, assuming constant periodic payments and a fixed interest rate. | ||
+ | |||
+ | Parameters: | ||
+ | ;«Rate»: The interest rate per period. | ||
+ | ;«Per»: The period to compute the principal payment for. {1..«NPer»} | ||
+ | ;«NPer»: The total number of periods in the annity's lifetime. | ||
+ | ;«Pv»: The present value. | ||
+ | :If you receive a loan, this is the loan amount as a positive number. | ||
+ | :If you give someone a loan, this is a negative number. | ||
+ | ;«Fv»: (Optional) Future value of annuity at the end of «NPer» periods. | ||
+ | :If you receive a loan, this is your final balloon payment at the end as a negative number. | ||
+ | :If you get money back at the end, this is a positive number. | ||
+ | ;«Type»: (Optional) Indicates whether payments are at the beginning of the period. | ||
+ | :<code>True</code> = Payments due at beginning of period, with first payment due immediately. | ||
+ | :<code>False</code> = Payments due at end of period. (default) | ||
+ | |||
+ | == Library == | ||
+ | Financial Functions | ||
+ | |||
+ | == Examples == | ||
+ | You have a 30-year fixed-rate mortgage at 6.5% on an initial loan amount of $350K. You have held the mortgage for 5 years -- your next payment will be the 61th payment. How much of your current monthly payment goes towards principle? | ||
+ | |||
+ | :<code>-PPmt(6.5%/12, 61, 30*12, $350K) → $437.53</code> | ||
+ | |||
+ | As a percentage: | ||
+ | :<code>PPmt(6.5%/12, 5*12 + 1, 30*12, $350K)/Pmt(6.5%/12, 30*12, $350k) → 19.8%</code> | ||
+ | |||
+ | == See Also == | ||
+ | * [[IPmt]] | ||
+ | * [[Pmt]] | ||
+ | * [[CumPrinc]] | ||
+ | * [[Rate]] | ||
+ | * [[Pv]] | ||
+ | * [[NPer]] | ||
+ | * [[Financial functions]] |
Latest revision as of 01:11, 30 January 2016
PPmt(rate, per, nper, pv, fv, type)
Returns the principal portion of a payment received on an annuity, assuming constant periodic payments and a fixed interest rate.
Parameters:
- «Rate»
- The interest rate per period.
- «Per»
- The period to compute the principal payment for. {1..«NPer»}
- «NPer»
- The total number of periods in the annity's lifetime.
- «Pv»
- The present value.
- If you receive a loan, this is the loan amount as a positive number.
- If you give someone a loan, this is a negative number.
- «Fv»
- (Optional) Future value of annuity at the end of «NPer» periods.
- If you receive a loan, this is your final balloon payment at the end as a negative number.
- If you get money back at the end, this is a positive number.
- «Type»
- (Optional) Indicates whether payments are at the beginning of the period.
True
= Payments due at beginning of period, with first payment due immediately.False
= Payments due at end of period. (default)
Library
Financial Functions
Examples
You have a 30-year fixed-rate mortgage at 6.5% on an initial loan amount of $350K. You have held the mortgage for 5 years -- your next payment will be the 61th payment. How much of your current monthly payment goes towards principle?
-PPmt(6.5%/12, 61, 30*12, $350K) → $437.53
As a percentage:
PPmt(6.5%/12, 5*12 + 1, 30*12, $350K)/Pmt(6.5%/12, 30*12, $350k) → 19.8%
See Also
Comments
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