Question

1. Derive (by hand calculation) the unit step and unit impulse response expressions of the following transfer functions. Use Matlab 'step' and 'impulse' commands to plot the unit step and impulse response of the given transfer functions. Attach a hardcopy of the Matlab results to your assignment. $g_1(s) = \frac{0.7}{(3s+1)}$ $g_2(s) = \frac{0.5}{(9s^2+3s+4)}$

          1. Derive (by hand calculation) the unit step and unit impulse response expressions of the
following transfer functions.
Use Matlab 'step' and 'impulse' commands to plot the unit step and impulse response of
the given transfer functions. Attach a hardcopy of the Matlab results to your assignment.
$g_1(s) = \frac{0.7}{(3s+1)}$
$g_2(s) = \frac{0.5}{(9s^2+3s+4)}$

1. Derive (by hand calculation) the unit step and unit impulse response expressions of the
following transfer functions.
Use Matlab 'step' and 'impulse' commands to plot the unit step and impulse response of
the given transfer functions. Attach a hardcopy of the Matlab results to your assignment.
g1(s) = (0.7)/((3s+1))
g2(s) = (0.5)/((9s^2+3s+4))

Added by Christopher D.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Nicholas Mogoi

Step 1

For the transfer function g(s) = 0.7/(3s+1), we can find the unit step response by taking the inverse Laplace transform of the transfer function. First, let's rewrite the transfer function in the form G(s) = Y(s)/U(s), where Y(s) is the Laplace transform of the Show more…

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Derive (by hand calculation) the unit step and unit impulse response expressions of the following transfer functions. Use the 'Matlab step' and 'impulse' commands to plot the unit step and impulse response of the given transfer functions. Attach a hardcopy of the Matlab results to your assignment. 1. g(s) = 0.7/(3s+1) 2. g(s) = 0.5/(9s^2+3s+4)