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Transfer Function Analysis: Finding Poles, Zeros, and Step Response, Exams of Mechanical Engineering

Control SystemsSystem ResponseTransfer FunctionsLaplace Transforms

An engineering assignment focusing on transfer function analysis. Students are required to find the poles and zeros of two given transfer functions, plot them on the s-plane, and write the expression for the general form of the step response without solving for the inverse laplace transform. For the first transfer function, they must also compute the time constant, rise time, and 2% settling time.

What you will learn

  • Where are the poles and zeros located for transfer function T(s) = 10(s+7)/((s+10)(s+20))?
  • Where are the poles and zeros located for transfer function T(s) = 2s + 2?
  • Write the expression for the general form of the step response for transfer function T(s) = 2s + 2.

Typology: Exams

2020/2021

Uploaded on 12/06/2021

jun-park-1
jun-park-1 🇺🇸

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Download Transfer Function Analysis: Finding Poles, Zeros, and Step Response and more Exams Mechanical Engineering in PDF only on Docsity! Assignment 5 For each of the transfer function shown below, find the locations of the poles and zeros, plot them on the s-plane, and then write an expression for the general form of the step response without solving for the inverse Laplace transform. For 1(a) alone, compute the time constant, rise time, and 2% settling time. Use the formula sheet. For full credit, do the following: ¢ Clearly mark the poles with X and zeros with O e Write the expression for the output in the frequency domain e Write an expression for the general form of the step response without solving for the inverse Laplace transform © Compute the required performance specifications using the formula (problem 1(a) alone). 2 Tis\= a. . s+2 __10(s+7) b. Ts = 0)(s#20)
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