Topic

Solving differential equations with step functions

My Progress

Pug Score

0%

Study Points

+0

Unlock Full Access
Adaptive practice
Video lessons

Watch

Solving a second-order ODE with a Heaviside step function using Laplace transforms

Solving a second-order ODE with a Heaviside step function using Laplace transforms

📝 My Notes

Auto-saves the current timestamp

Solving a second-order ODE with a Heaviside step function using Laplace transforms

86:23

About this lesson

Solving Differential Equations with Step Functions Using the Laplace Transform

Solve the following differential equation:

\(3y'' - 2y' + 2y = 2 - 2u_{2}(t)\)

Using initial conditions \(y\)(0) = 3, \(y\)'(0) = 2

Key Moments

No key moments available.

Video 1 of 1

Solving a second-order ODE with a Heaviside step function using Laplace transforms

86 min

• Selected