Question

5.24 An additive process model is depicted in the figure below. For $G_1 = \frac{1}{s}$, $G_2 = \frac{4}{2s+1}$, $G_3 = \frac{-3}{s+1}$, $U(s) = 1$ (unit impulse) a. Derive the response Y(s) and describe y(t) quantitatively. b. Simulate the response and identify its major characteristics.

          5.24
An additive process model is depicted in the figure below. For $G_1 = \frac{1}{s}$, $G_2 = \frac{4}{2s+1}$, $G_3 = \frac{-3}{s+1}$, $U(s) = 1$
(unit impulse)
a. Derive the response Y(s) and describe y(t) quantitatively.
b. Simulate the response and identify its major characteristics.

5.24
An additive process model is depicted in the figure below. For G1 = (1)/(s), G2 = (4)/(2s+1), G3 = (-3)/(s+1), U(s) = 1
(unit impulse)
a. Derive the response Y(s) and describe y(t) quantitatively.
b. Simulate the response and identify its major characteristics.

Added by Allen L.

Chemistry: Structure and Properties

Nivaldo Tro 2nd Edition

Instant Answer

Solved by Expert Sima Sarker

Step 1

In a series connection, the overall transfer function $G(s)$ is the product of the individual transfer functions, i.e., $G(s) = G_1(s)G_2(s)G_3(s)$. The input to this system is a unit impulse, which has a Laplace transform of 1. We're tasked with deriving the Show more…

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5.24 (Unit Impulse) a. Derive the response Y(s) and describe y(t) quantitatively. b. Simulate the response and identify its major characteristics. G1 U G2 G3