Please Solve all the 6 parts of question as quick as you can with full steps . . .
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determine whether the following systems are memoryless , linear , causal, tl and stable? (a) y(t)=x(t+3)-x(1-t)
Please solve the all 6 parts of Question as quick as you can ...
Q1. True / False Memoryless Causal Stable Time-invariant Linear y(t) = x(2t) – 1 rt-1 J-00 y(t) = Sx() dt y[n] = 2 x[m] m =0
(Find the general solution of the following systems of ODES n(32 0 1 3. y (t) A y(t), Aj 0/ 4 4. y (t)A y(t)+g(t) (0-1. qlt) Aij 2cost - 8sint/ 4 Please show all steps with explanations. Thank you
(Find the general solution of the following systems of ODES n(32
0 1 3. y (t) A y(t), Aj 0/ 4
4. y (t)A y(t)+g(t) (0-1. qlt) Aij 2cost - 8sint/ 4
Please show all steps with explanations. Thank you
1) Determine if the discrete-time system,y[k] =x[k] +r·y[k−1]is linear / time-invariant / causal / memoryless. Show your work and explain each property. Start by assuming,x1[k]→y1[k], x2[k]→y2[k]. 2) Determine if the discrete-time system,y[k] =x[k] +rk·y[k−1]is linear / time-invariant / causal / memoryless. Show your work and explain each property. 3) For the system in part 1), if x[k] = 100·u[k−1] and y[k] = 0 for k<0, what is the range of values for r that makes this system BIBO stable? Show...
You may need to use matlab to solve systems of linear equations
for variables. if you can just get the system of equations and show
work, that is all I need. also, please label the circuit so I can
see how you work through the formulas. Thank you!
1) [5 points] For the circuit below, find V(t). Explain the steps you take to arrive at the final answers. 11 422 W 2 cos 4+ 2H3 H 20 { v(f)
Documents are not authorized. Show all the steps to get full credit. Determine whether the system is consistent. If so, then solve the system by the matrix method, showing the steps and operations. 3x1 + x2 + 6 - - 10 2x) + x3- Sx; -8 -3x2 +6x: +3x3 - 0
linear algebra// only the top question
1. Find the Fourier series of f(x) = x + 2 over the interval (0,25). To receive full credit, you must show all work when integrating. 3. (12 points) Prove each of the following parts. a) Prove that the characteristic equation of a 2 x 2 matrix A can be expressed as
QUESTIONS 1. Determine whether or not the LTI systems with the following impulse responses are causal and stable. Note that simply writing causal /noncausal, or stable /unstable is not enough, the verification of your answers are required to gain points from this question (15 puan) a. hon)-(0.5 u(n) +(1.01) u(n-1) b. h(n)-(0.5) u(n)+(1.01) u(1-n)
please answer all parts
Please answer all parts, thank you Problem 3: Linear system for linear BVPs& Consider the linear BVP y(0) = -1 y(1)1 You will define a set of linear equations for yi, i-o, (y.* y(m), i = 0, ,n) and the Net of n(xk, is , n, where yi İs the approximate solution on node i with x-ih,i-0,n and h n is a fixed positive integer. (a) Write the forward difference approximation for y' on the nodes....
Write down, but do not solve,
the equation for the amounts x(t), y(t) lbs. of salt in the two
tanks respectively as shown below. All valves A, B, C, D are opened
at t=0 minutes.
Question 3 (3 points) Saved Write down, but do not solve, the equation for the amounts x(t), y(t) lbs. of salt in the two tanks respectively as shown below. All valves A, B, C, ID are opened at t 0minutes D 2 gal/min Initial Vol.:...