What would be the the mathematical equivalent of this excel formula? =PMT()












6














I need to create a JavaScript form that does the same calculation as this =PMT() function.



mortgage = 220000
rate= 4.75%
term = 30


The example formula I have is =PMT(4.75%/12,30*12,220000*-1)



What would be the equation for this function? I tried to look up this function but it doesn't explain it very well.










share|improve this question





























    6














    I need to create a JavaScript form that does the same calculation as this =PMT() function.



    mortgage = 220000
    rate= 4.75%
    term = 30


    The example formula I have is =PMT(4.75%/12,30*12,220000*-1)



    What would be the equation for this function? I tried to look up this function but it doesn't explain it very well.










    share|improve this question



























      6












      6








      6


      3





      I need to create a JavaScript form that does the same calculation as this =PMT() function.



      mortgage = 220000
      rate= 4.75%
      term = 30


      The example formula I have is =PMT(4.75%/12,30*12,220000*-1)



      What would be the equation for this function? I tried to look up this function but it doesn't explain it very well.










      share|improve this question















      I need to create a JavaScript form that does the same calculation as this =PMT() function.



      mortgage = 220000
      rate= 4.75%
      term = 30


      The example formula I have is =PMT(4.75%/12,30*12,220000*-1)



      What would be the equation for this function? I tried to look up this function but it doesn't explain it very well.







      microsoft-excel worksheet-function






      share|improve this question















      share|improve this question













      share|improve this question




      share|improve this question








      edited Dec 23 '18 at 21:48









      MarianD

      1,4231518




      1,4231518










      asked Jan 30 '15 at 2:30









      Jakeray

      131112




      131112






















          1 Answer
          1






          active

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          13














          The equation you want is: P = (Pv*R) / [1 - (1 + R)^(-n)]



          where





          • P = Monthly Payment


          • Pv = Present Value (starting value of the loan)


          • APR = Annual Percentage Rate


          • R = Periodic Interest Rate = APR/number of interest periods per year


          • n = Total number of interest periods (interest periods per year * number of years)


          Using the variables above, the Excel =PMT() function is =PMT(R,n,Pv)



          So, for your example where:




          • rate (APR) = 4.75% (making R=4.75%/12 or 0.0475/12)

          • mortgage (Pv) = 220000

          • term (# of years) = 30 (n=30*12 with monthly payments)


          The equation becomes:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))


          Or, with the original equation shown directly below it for comparison:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))
          P = ( Pv * R ) / (1 - ( 1 + R )^( -n )





          share|improve this answer





















          • Which, if anyone is checking, equals $1,147.62416.
            – Andrew Jens
            Jun 27 '17 at 6:58











          Your Answer








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          1 Answer
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          1 Answer
          1






          active

          oldest

          votes









          active

          oldest

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          active

          oldest

          votes









          13














          The equation you want is: P = (Pv*R) / [1 - (1 + R)^(-n)]



          where





          • P = Monthly Payment


          • Pv = Present Value (starting value of the loan)


          • APR = Annual Percentage Rate


          • R = Periodic Interest Rate = APR/number of interest periods per year


          • n = Total number of interest periods (interest periods per year * number of years)


          Using the variables above, the Excel =PMT() function is =PMT(R,n,Pv)



          So, for your example where:




          • rate (APR) = 4.75% (making R=4.75%/12 or 0.0475/12)

          • mortgage (Pv) = 220000

          • term (# of years) = 30 (n=30*12 with monthly payments)


          The equation becomes:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))


          Or, with the original equation shown directly below it for comparison:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))
          P = ( Pv * R ) / (1 - ( 1 + R )^( -n )





          share|improve this answer





















          • Which, if anyone is checking, equals $1,147.62416.
            – Andrew Jens
            Jun 27 '17 at 6:58
















          13














          The equation you want is: P = (Pv*R) / [1 - (1 + R)^(-n)]



          where





          • P = Monthly Payment


          • Pv = Present Value (starting value of the loan)


          • APR = Annual Percentage Rate


          • R = Periodic Interest Rate = APR/number of interest periods per year


          • n = Total number of interest periods (interest periods per year * number of years)


          Using the variables above, the Excel =PMT() function is =PMT(R,n,Pv)



          So, for your example where:




          • rate (APR) = 4.75% (making R=4.75%/12 or 0.0475/12)

          • mortgage (Pv) = 220000

          • term (# of years) = 30 (n=30*12 with monthly payments)


          The equation becomes:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))


          Or, with the original equation shown directly below it for comparison:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))
          P = ( Pv * R ) / (1 - ( 1 + R )^( -n )





          share|improve this answer





















          • Which, if anyone is checking, equals $1,147.62416.
            – Andrew Jens
            Jun 27 '17 at 6:58














          13












          13








          13






          The equation you want is: P = (Pv*R) / [1 - (1 + R)^(-n)]



          where





          • P = Monthly Payment


          • Pv = Present Value (starting value of the loan)


          • APR = Annual Percentage Rate


          • R = Periodic Interest Rate = APR/number of interest periods per year


          • n = Total number of interest periods (interest periods per year * number of years)


          Using the variables above, the Excel =PMT() function is =PMT(R,n,Pv)



          So, for your example where:




          • rate (APR) = 4.75% (making R=4.75%/12 or 0.0475/12)

          • mortgage (Pv) = 220000

          • term (# of years) = 30 (n=30*12 with monthly payments)


          The equation becomes:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))


          Or, with the original equation shown directly below it for comparison:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))
          P = ( Pv * R ) / (1 - ( 1 + R )^( -n )





          share|improve this answer












          The equation you want is: P = (Pv*R) / [1 - (1 + R)^(-n)]



          where





          • P = Monthly Payment


          • Pv = Present Value (starting value of the loan)


          • APR = Annual Percentage Rate


          • R = Periodic Interest Rate = APR/number of interest periods per year


          • n = Total number of interest periods (interest periods per year * number of years)


          Using the variables above, the Excel =PMT() function is =PMT(R,n,Pv)



          So, for your example where:




          • rate (APR) = 4.75% (making R=4.75%/12 or 0.0475/12)

          • mortgage (Pv) = 220000

          • term (# of years) = 30 (n=30*12 with monthly payments)


          The equation becomes:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))


          Or, with the original equation shown directly below it for comparison:




          P = ((220000 * (0.0475/12)) / (1 - ((1 + (0.0475/12))^(-1 * 30 * 12))))
          P = ( Pv * R ) / (1 - ( 1 + R )^( -n )






          share|improve this answer












          share|improve this answer



          share|improve this answer










          answered Jan 30 '15 at 3:29







          user387876



















          • Which, if anyone is checking, equals $1,147.62416.
            – Andrew Jens
            Jun 27 '17 at 6:58


















          • Which, if anyone is checking, equals $1,147.62416.
            – Andrew Jens
            Jun 27 '17 at 6:58
















          Which, if anyone is checking, equals $1,147.62416.
          – Andrew Jens
          Jun 27 '17 at 6:58




          Which, if anyone is checking, equals $1,147.62416.
          – Andrew Jens
          Jun 27 '17 at 6:58


















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