time = zeros(100,1);
for i=1:100 %time at intervals of 0.1 seconds
time(i,1) = i*0.1;
end
velocity = zeros(100,1);
acceleration = zeros(100,1);
distance = zeros(100,1);
%calculating velocity at the intervals
for i=1:100
t = time(i,1);
velocity(i,1) = -0.011*t*t*t - 0.2*t*t + 2.4*t +
2;
acceleration(i,1) = -0.033*t*t - 0.4*t +
2.4;
distance(i,1) = 18 - 0.011*(t^4)*0.25 -
(0.2*(t^3))/3 + 1.2*(t^2)+2*t;
end
figure
subplot(3,1,1);
plot(velocity(:,1), time(:,1));
xlabel('time (s)');
ylabel('velocity (m/s)');
subplot(3,1,2);
plot(acceleration(:,1), time(:,1));
xlabel('time (s)');
ylabel('acceleration (m/s2)');
subplot(3,1,3);
plot(distance(:,1), time(:,1));
xlabel('time (s)');
ylabel('distance (m)');
Use only matlab to do this nothing else. Please attach picture of all the steps. Thanks.
All i want is the whole MATLAB code for this nothing else H(s) where, Q-5, and 40-2000, rad./sec. a) Use MATLAB to determine magnitude response and phase response of the filter. b) What type of filter is it? c) What will be the output of this filter if input x,() SCos(1001). Show all calculations step by step as shown in Lecture-20 d) Verify your answer of part (c) by using Simulink model. Attach the snapshot of Simulink model and output....
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(Please give all the solutions and steps, if you give the answer by picture please post a clear picture. Please don't answer the question if you can't do all the questions, THANKS). 8) Consider a toroidal core with a coil wound in a circuit as shown below. If the current is I, cross-sectional area of the core is A, and number of turns is N, evaluate the effective impedance of the circuit. (10 Points) N/2. Loadd rJ) N/2
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