In this video explaining second problem of Linear differential equation using Laplace transform and using initial conditions. The Laplace transform can be used to solve linear differential equations with constant coefficients. The basic idea is to take the Laplace transform of both sides of the differential equation solve for the Laplace transform of the dependent variable and then take the inverse Laplace transform to recover the solution in the time domain.
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LAPLACE TRANSFORM : 18MAT31
• LAPLACE TRANSFORM
Fourier Transforms,Z-transform : 18MAT31 & 17MAT31
• Fourier Transforms,Z-t...
Fourier Series: 18MAT31 & 17MAT31
• Fourier Series: 21MAT3...
Calculus of Variation & Numerical Methods 18MAT31
• Numerical Solution of ...
Numerical Methods ODE's: 18MAT31 & 17MAT41
• Numerical Solution of ...
COMPLEX NUMBER: 18MATDIP31
• COMPLEX NUMBER: 18MATD...
Differential Calculus:18MATDIP31
• Differential Calculus:...
Ordinary differential equation 18MATDIP31 & 17MATDIP31
• Ordinary differential ...
Integral Calculus 18MATDIP31 & 17MATDIP31
• Integral Calculus 18MA...
Vector differentiation 18MATDIP31 & 17MATDIP31
• Vector differentiation...
Differential Calculus & Partial Differential 18MATDIP31 & 17MATDIP31
• Differential Calculus ...
Joint Probability & Sampling Theory: 18MAT41 & 17MAT41
• Joint Probability & Sa...
Probability Distributions: 18MAT41 & 17MAT41
• Probability Distributions
Calculus of Complex Functions: 18MAT41 & 17MAT41
• Complex Analysis & Com...
Curve fitting & Statistical Method 18MAT41 17MAT31
• Statistical Method & ...
18MATDIP41 Linear Algebra
• 18MATDIP41 Linear Algebra
18MATDIP41 Numerical Methods
• 18MATDIP41 Numerical M...
18MATDIP41 Higher order ODEs
• 18MATDIP41 Higher orde...
18MATDIP41 Partial Differential Equations
• 18MATDIP41 Partial Dif...