Application of Differential Equations , Electrical Circuit (RLC Circuit)

Liner Differential Equation of Higher Order Constant Coefficients:
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Determination of Complementary Function:
   • Determination of Complementary Function I ...  

Particular Integral if Q=e^(ax+b):
   • Particular Integral if Q=e^(ax+b)  

Particular Integral if Q=sin(ax+b) or cos(ax+b):
   • Particular Integral if Q=sin(ax+b) or cos(...  

Particular Integral if Q=x^m (polynomial function):
   • Particular Integral if Q=x^m (polynomial f...  

Particular if Q=e^(ax).f(x)articular if Q=e^(ax).f(x):
   • Particular Integral if Q=e^(ax).V(x)  

Particular Integral if Q=(x^m) cosax or (x^m)sinax:
   • Particular Integral if Q=(x^m) cosax or (x...  

Particular Integral: Q is any function of x:
   • Particular Integral: Q is any function of x  

Cauchy Euler Homogeneous Linear Differential Equation:
   • Cauchy Euler Homogeneous Linear Differenti...  

Method of Variation of Parametersfor solving linear differential equation of second order:
   • Method of Variation of Parametersfor solvi...  

Complete Solution of L.D.E. of Second Order by method of changing the independent variable:
   • Complete Solution of L.D.E. of Second Orde...  

Solution of Simultaneous Linear Differential Equation:
   • Solution of Simultaneous Linear Differenti...  


Solution of Simultaneous Linear Differential Equation

Particular Integral if Q=sin(ax+b) or cos(ax+b)
Determination of complementary function ( C.F. )

Linear differential equation of second order with variable coefficient

Method of Variation of Parameters
for solving linear differential equation of second order
Particular Integral if Q=x^m (polynomial function)Particular Integral if Q=polynomial function
Linear Differential Equation oParticular Integral if Q=x^m (polynomial function)f nth order with constant coefficients, General or Complete Solution, Auxiliary Solution, Particular Integral Complete Solution of L.D.E. of Second Order by method of changing the independent variable

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Application of Differential Equations , Electrical Circuit (RLC Circuit)

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Dr. Sanjay Singh