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Question#11 on C.F. & P.I. or Higher Order Linear Differential Equations With Constant Coefficients.
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Working Procedure to Solve The Higher Order Linear Differential Equation with Constant Coefficients. Complete Solution to Question: 11 on C.F. & P.I. ( Complimentary Function & Particular Integral). Writing Given Equation in Symbolic Form and Equating symbolic form to Zero to get Auxilary Equation. Then Finding Roots of the Auxilary equation and Writing C.F. ( Complimentary Function) based on nature of Roots. Then Finding P.I. ( Particular Integral) Using Case IV. Lastly Writing Together C.F. & P.I. ( Complimentary Function & Particular Integral) to get Complete Solution or General Solution of Higher Order Linear Differential Equation with Constant Coefficients.
Boon Maths Classes by Dr. Chand Ram.
Follow the link below for Question: 1 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 2 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 3 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 4 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 5 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 6 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 7 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 8 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 9 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 10 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Rules for Finding the Complimentary Function (C.F.)
Follow the below link for Question: 1, 2 & 3 on Complimentary Function (C.F.)
Follow the below link for Question: 4 & 5 on Complimentary Function (C.F.)
Follow the below link for Question: 6 on Complimentary Function (C.F.)
Follow the below link for Question: 7 on Complimentary Function (C.F.)
Follow the below link for Particular Integral (P.I.) Case: I
Follow the below link for Particular Integral (P.I.) Case: II
Follow the below link for Particular Integral (P.I.) Case: III
Follow the below link for Particular Integral (P.I.) Case: IV
Boon Maths Classes by Dr. Chand Ram.
Follow the link below for Question: 1 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 2 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 3 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 4 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 5 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 6 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 7 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 8 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 9 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Question: 10 on C.F. & P.I. or Complimentary Function & Particular Integral.
Follow the link below for Rules for Finding the Complimentary Function (C.F.)
Follow the below link for Question: 1, 2 & 3 on Complimentary Function (C.F.)
Follow the below link for Question: 4 & 5 on Complimentary Function (C.F.)
Follow the below link for Question: 6 on Complimentary Function (C.F.)
Follow the below link for Question: 7 on Complimentary Function (C.F.)
Follow the below link for Particular Integral (P.I.) Case: I
Follow the below link for Particular Integral (P.I.) Case: II
Follow the below link for Particular Integral (P.I.) Case: III
Follow the below link for Particular Integral (P.I.) Case: IV
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