Question

3. Consider the block diagram below + 1 R(s) \rightarrow \circ \rightarrow \frac{1}{s+1} \rightarrow \frac{13}{s} \rightarrow Y(s) 3 + + The unit impulse response of this system is: a) y(t) = (13/3)e^{-2t}sin(3t) b) y(t) = (13/3)e^{-2t}cos(3t) c) y(t) = 1 - (13/3)e^{-2t}sin(3t) d) y(t) = 1 - (13/3)e^{-2t}cos(3t)

          3. Consider the block diagram below
+
1
R(s) \rightarrow \circ \rightarrow \frac{1}{s+1} \rightarrow \frac{13}{s} \rightarrow Y(s)
3
+
+
The unit impulse response of this system is:
a) y(t) = (13/3)e^{-2t}sin(3t)
b) y(t) = (13/3)e^{-2t}cos(3t)
c) y(t) = 1 - (13/3)e^{-2t}sin(3t)
d) y(t) = 1 - (13/3)e^{-2t}cos(3t)

3. Consider the block diagram below
+
1
R(s) →∘→(1)/(s+1) →(13)/(s) →Y(s)
3
+
+
The unit impulse response of this system is:
a) y(t) = (13/3)e^-2tsin(3t)
b) y(t) = (13/3)e^-2tcos(3t)
c) y(t) = 1 - (13/3)e^-2tsin(3t)
d) y(t) = 1 - (13/3)e^-2tcos(3t)

Added by Courtney M.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Sri K

09/26/2022

Step 1

Step 1: The given block diagram represents a system with an input R(s), output Y(s), and a transfer function S(s) = 13/(s+1). Show more…

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Consider the block diagram below: The unit impulse response of this system is: a) y(t) = (13/3)e^(-2t)sin(3t) b) y(t) = (13/3)e^(-2t)cos(3t) c) y(t) = 1 - (13/3)e^(-2t)sin(3t) d) y(t) = 1 - (13/3)e^(-2t)cos(3t) 3. Consider the block diagram below: R(s) 13 Y(s) s+1 S The unit impulse response of this system is: a) y(t) = (13/3)e^(-2t)sin(3t) b) y(t) = (13/3)e^(-2t)cos(3t) c) y(t) = 1 - (13/3)e^(-2t)sin(3t) d) y(t) = 1 - (13/3)e^(-2t)cos(3t)