Question

$y(t) = -4e^{-5t} + 5e^{-4t}$, $t \ge 0$. % Plotting the system response t = [0:0.01:3]; % Create a vector of time instants % Compute the response y = 12exp(-2t)-12exp(-3t)+1; % Graph the output signal clf; plot(t,y,'b-'); axis([0,3,-1,4]); title('General response y(t)'); xlabel('t (sec)'); ylabel('Amplitude'); grid;

          $y(t) = -4e^{-5t} + 5e^{-4t}$, $t \ge 0$.
% Plotting the system response
t = [0:0.01:3]; % Create a vector of time instants
% Compute the response
y = 12*exp(-2*t)-12*exp(-3*t)+1;
% Graph the output signal
clf;
plot(t,y,'b-');
axis([0,3,-1,4]);
title('General response y(t)');
xlabel('t (sec)');
ylabel('Amplitude');
grid;

yt 4e 5t 5e 4t t ge 0 plotting the system response t 00013 create a vector of time instants compute the response y 12exp 2t 12exp 3t1 graph the output signal clf plottyb axis03 14 titlegener 82808

Added by Michael B.

Computer Science and Information Technology

Trishna Knowledge Systems 2018 Edition

Instant Answer

Solved by Expert A M

07/26/2019

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$y(t) = -4e^{-5t} + 5e^{-4t}$, $t \ge 0$. % Plotting the system response t = [0:0.01:3]; % Create a vector of time instants % Compute the response y = 12*exp(-2*t)-12*exp(-3*t)+1; % Graph the output signal clf; plot(t,y,'b-'); axis([0,3,-1,4]); title('General response y(t)'); xlabel('t (sec)'); ylabel('Amplitude'); grid;