The transfer function of a system is Y(s) 15(s+1) R(s) s² +9s +14° Determine y(t) when r(t) is a unit step input. Answer: y(t) = 1.07 +1.5e-2 -2.57e-71, 120

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This is a part of a review I'm studying, NOT a graded assignment, please do not reject.

May someone verify the given answer to this review problem in MATLAB please and explain how you scripted it? I know how to solve this regularly on paper but I'm totally lost on writing a script. Thank you in advance for your help!

The transfer function of a system is
Y(s) 15(s + 1)
R(s) s² +9s +14
Determine y(t) when r(t) is a unit step input.
Answer: y(t) = 1.07 +1.5e-2 -2.57e-7t, t≥0
Transcribed Image Text:The transfer function of a system is Y(s) 15(s + 1) R(s) s² +9s +14 Determine y(t) when r(t) is a unit step input. Answer: y(t) = 1.07 +1.5e-2 -2.57e-7t, t≥0
Expert Solution
Step 1: Explanation:
  • In this piece of code we create the variables "s" and "t."
  • We define the Laplace transform of a unit step function called "R(s)".
  • The transfer function is referred to as "G(s)." By applying the Laplace convolution theorem we calculate the product of "Y(s)" in the Laplace domain.
  • Then we convert it back, to the time domain by performing the Laplace transform to obtain "y(t)."
  • Lastly using the function we display "y(t)" in an equation form that represents how the system responds to a unit step input.
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