ONLY NEED SOLUTION TO QUESTION 4 PLEASE, THANK YOU
(PLEASE MAKE SURE TO PLOT THE SOLUTION IN MATLAB)
#MATLAB CODE#
t=0:0.01:30;
Vr=(((32/3).*exp(-0.25.*t))-((8/3).*exp(-t)));
Vl=((32/15).*((exp(-t))-exp(-0.25.*t)));
subplot(2,1,1)
plot(t,Vr,'k')
xlabel('t')
ylabel('Vr(t)')
legend('Vr(t)')
title('Voltage across register')
subplot(2,1,2)
plot(t,Vl)
xlabel('t')
ylabel('Vl(t)')
legend('Vl(t)')
title('Voltage across capacitor')
ONLY NEED SOLUTION TO QUESTION 4 PLEASE, THANK YOU (PLEASE MAKE SURE TO PLOT THE SOLUTION IN MATLAB) Part A (Based off week 7 Workshop content) Consider the RLC circuit where R = 5, C = 1, L = 4 and...
For MATLAB users. Can you please type the answers for the MATLAB
sections.
Consider the RLC circuit where R - 5, C- 1, L- 4 and Vs - 8 1. Use circuit analysis laws to show that the resistor's voltage and induc- tor's voltage can be modelled as the system of ODEs Vi VL RC 2. Solve the eigenvalues and eigenvectors of the coefficient matrix in the system of ODEs. 3. Verify your answer for question (2) by using the...
I just need help with question 4 only:
Consider the RLC circuit where R = 5, C = 1, L = 4 and Vs = 8. 1. Use circuit analysis laws to show that the resistor's voltage and induc- tor's voltage can be modelled as the system of ODEs VR 0 R RC L 2. Solve the eigenvalues and eigenvectors of the coefficient matrix in the system of ODEs. 3. Verify your answer for question (2) by using the eig...
Consider the RLC circuit where R = 5, C = 1, L = 4 and V = 8. 1. Use circuit analysis laws to show that the resistor's voltage and induc- tor's voltage can be modelled as the system of ODEs し」L 2. Solve the eigenvalues and eigenvectors of the coefficient matrix in the system of ODEs. 3. Verify your answer for question (2) by using the eig function in MAT- LAB (make sure you comment on whether your solutions...
Please help with Part B, Q2 using the euler system
function given above. Just having difficulty with Q2.
Consider the RLC circuit where R = 5, C 1, L-4 and V = 8. ーVs Part B (Based off week 8 workshop content) In Part B, you will be analysing the RLC circuit from Part A using numerical methods 1. Solve the problem from Part A using the ode45 function from 0 to t 30. Plot your answer and compare to...
Can you help with Q5?
Part B (Based off week 4/6 workshop content) The rear suspension of a mountain bike consists of a spring suspended in a fluid and can be modelled as a spring and damper systemm r(t) 1. Draw a free body diagram of the scenario above and show that the resulting ODE is given by dtm dtm 7m where c is the damping constant, k is the spring stiffness, r(t) is the force pressing into the frame...
need all the questions answer
soul .. 令 7:14 PM a blackboard.qut.edu.au @ 14%!i- 3 of 3 Part B (Based off week 4/6 workshop content) The rear suspension of a mountain bike consists of a spring suspended in a fluid and can be modelled as a spring and damper system. r(t) 1. Draw a free body diagram of the scenario above and show that the resulting ODE is given by where c is the damping constant, k is the spring...