Laplace transform of the transfer function

Related BrainMass Solutions

• transfer function and unit setp response

  Using the knowledge that the Laplace transform for C is 1/(sC) and that the Laplace Transform of R is simply R, re-derive the transfer function for the above circuit, Vout(s)/Vin(s), with the differential equation found as the starting point.

• Solving Transfer Function and Differential Equation in S Domain

  domain transfer function, finding the inverse Laplace transform of the delta input transfer function and convolution integral to find the exact solution due to a ramp 4t input.

• Circuit analysis branch

  What is the inverse Laplace transform of 1/s^3? 6. Find the Laplace transform of e^(-3t)cos4t. 7. Determine the inverse Laplace Transform of H(s) = s/(s^2 - 1). 8. The transfer function for a circuit is H(s) = 1/(s+4).

• Transfer Functions, Inverse Laplace and State-Space Transforms

  150625 Transfer Functions, Inverse Laplace Transforms and State-Space Representations Consider the system (see attached file). Determine the transfer function of the system in terms of Laplace transform.

• Impulse Response for Circuits

  Since Laplace transform of the is And if then laplace transform of Thus response function of the circuit is R = h(s)f(s) 2. The transfer function for a circuit is .

• Laplace Transforms & Transfer Functions

  200756 Laplace Transforms & Transfer Functions Compute the transfer function H(s) of the continuous-time system below given by the input/output differential equation. ________________________________________ By using the Laplace transform, compute

• Differential Equations : Equations of Motion, Laplace Transforms and Transfer Functions

  The output due to a unit inpulse function is the inverse Laplace transform of the transfer function. This may not be so easy to find.

• 5 problems regarding Laplace transform

  245943 The Laplace Transform and the Transfer Function Representation 1. Calculate the Laplace transform of exp(-10t) x u(t) 2. Calculate the convolution of exp(-t) and sin(t) using (a) the Laplace transform (b) direct integration 3.

• Calculate the steady-state error.

  The transfer function of the plant is G(s)=(50(s+1))/(s(s+6)(s+9)) for the closed-loop system shown in the attachment. Calculate the steady state-error First we have to find the laplace transform of the input function.

• Using Laplace transforms to analyse diff circuits responses

  What is the transfer function?