Please provide an answer with a clear
typing( especially if it is a handwriting please be careful to make
it readable) and step by step solutions for both part a and part b.
Thanks in advance
Homework Answers
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Please provide an answer with a clear
typing( especially if it is a handwriting please be...
ODE, please answer this Q with clear handwriting and explanation Consider linear systems dz dt = ...
ODE, please answer this Q with clear handwriting and explanation Consider linear systems dz dt = A(t)2,Fo E Rd with continuous A(t) E IRdxd satisfying where <.,. >d is the Euclidean scalar product, Euclidean norm ll (a) Show that unique global solutions z exist for all to E IR (b) Prove that all solutions a satisfy ve 20: lOll epOl
ODE, please answer this Q with clear handwriting and explanation Consider linear systems dz dt = A(t)2,Fo E Rd with...
**please provide a full and clear handwriting answer ** Double check your answer to make sure...
**please provide a full and clear handwriting
answer
** Double check your answer to make sure it's %100
correct
8. [10] For the circuit shown, find y(t) using Laplace transform techniques. Assume the initial conditions to be: vel (0-) = 1V, V.2 (0-)=-3V, 112 (0-) = 1mA C1 HI 1uF R6 R4 W 1kΩ Hy(t) 1kΩ x(t) L2 1mH C2 :10F —12V
Please answer questions step by step solution in details with clear handwriting, please. 2 Using the...
Please answer questions step by step solution in
details with clear handwriting, please.
2 Using the time shifting properties, prove the following: g(t) sin - wo) - G(w+w.)] Ig(t +T) - g(1 - 1)]=G(w)sin Tw Using the letter result, find the Fourier transform of the following signal: 2 3 3 4 Determine the maximum bandwidth of signal that can be transmitted through low pass RC filter as shown in figure where R=1000, and C= 109, If over this bandwidth, the...
**please provide a full and clear handwriting answer ** Double check your answer to make sure...
**please provide a full and clear handwriting
answer
** Double check your answer to make sure it's %100
correct
R(S) C(s) F(S) G(S) P(S) HS) Problem 3. In Figure 1, P(s) = and H(s) = 1, T(s) = C(s) R(S) 200K (s+1)(8+3)(82+28+20) and ST:P = PST Τ δP $2+28 (32+28+20) a) Find F(s) and G(s). b. Find the value of K that will result in zero steady-state error for a unit step input.
Please answer the A,b, and C in clear handwriting. Consider the following cases involving sinusoids: (a)...
Please answer the A,b, and C in clear handwriting.
Consider the following cases involving sinusoids: (a) 3.3 Find the Laplace transform of r(t) = sin(2n)[u(I)-a(1-1)I and its region of convergence. Carefully plot yt). Determine the region of convergence of Y(s) (b) A very smooth pulse, called the raised cosine, is x(t) = 1-cos( 2π 1), O 1 1, and zero elsewhere. Find its Laplace transform and its corresponding region of convergence. (c) Indicate three possible approaches to finding the Laplace...
This is PDE problem. Please show all steps in detail with neat handwriting. Problem . Consider...
This is PDE problem. Please show all steps in detail with neat
handwriting.
Problem . Consider the function a) Find the full Fourier Series of F(x) a(0, y, t) = u(a, y, t) 0 u(z, 0, t ) = u(z, b, l) = 0 u(z,y,0) = f(z,y), u(x, y,0)-g(x,y), 0<y< b,t0 a) b) Solve the initial-boundary value problem for 2D wave equation. What is the physical interpretation of these boundary conditions
please can the answer can be visible to read and explain each step Thanks Since b,...
please can the answer can be visible to read and explain each
step
Thanks
Since b, a, k are fixed positive real numbers, consider the equation of heat with prewritten boundary conditions: ut(x, t) = kuzz(x, t) – a u(x,t) 0 < x <b, t> 0, u(x,0) = f(x), u(0,t) = 0 u(b, t) = 0, Assuming that u (x, t) = v(x)w(t), solve the problem of self-value for the system of ordinary differential equations obtained by means of separation...
Please i need to get help for the First and Thired questions, and a clear handwriting...
Please i need to get help for the First and Thired questions, and a
clear handwriting please.
Thanks
1. A thin disk of radius R and uniform surface charge density (charge per unit area) s is centered on the origi in the y,z-plane. (a) Use calculus to find the electric field at an arbitrary point along the X-axis. (b) What is the electric field when x <<R? (b) When x >> R? 2. Draw approximate electric field lines for the...
Please do #16 AND #17 parts in clear legible handwriting. Explain answers in clear work and detail. The final answers ar...
Please do #16 AND #17 parts in clear legible handwriting.
Explain answers in clear work and detail. The final answers are
provided for each part/problem to use as a reference to check work.
If both problems are not completely done, I WILL mark you down and
give a thumbs down. Thank you
16) Sketch the region of integration and evaluate by changing to eV2x-x 1 dy dx 2-In(1+ 2) polar coordinates. 17) Let E be the region above the sphere...
clear writing please and thank you Problem 2. Given the PDE ut + uy = u?...
clear writing please and thank you
Problem 2. Given the PDE ut + uy = u? u(3,0) = g(x) for IER, >0, for ER. (a) Sketch the characteristic curve that passes through P(2,3) in the xt-plane. Find u(2,3) without using the exact solution ulit, t). (b) Use the method of characteristics to find the solution u(, t).
ODE, please answer this Q with clear handwriting and explanation Consider linear systems dz dt = A(t)2,Fo E Rd with continuous A(t) E IRdxd satisfying where <.,. >d is the Euclidean scalar product, Euclidean norm ll (a) Show that unique global solutions z exist for all to E IR (b) Prove that all solutions a satisfy ve 20: lOll epOl
ODE, please answer this Q with clear handwriting and explanation Consider linear systems dz dt = A(t)2,Fo E Rd with...
**please provide a full and clear handwriting
answer
** Double check your answer to make sure it's %100
correct
8. [10] For the circuit shown, find y(t) using Laplace transform techniques. Assume the initial conditions to be: vel (0-) = 1V, V.2 (0-)=-3V, 112 (0-) = 1mA C1 HI 1uF R6 R4 W 1kΩ Hy(t) 1kΩ x(t) L2 1mH C2 :10F —12V
Please answer questions step by step solution in
details with clear handwriting, please.
2 Using the time shifting properties, prove the following: g(t) sin - wo) - G(w+w.)] Ig(t +T) - g(1 - 1)]=G(w)sin Tw Using the letter result, find the Fourier transform of the following signal: 2 3 3 4 Determine the maximum bandwidth of signal that can be transmitted through low pass RC filter as shown in figure where R=1000, and C= 109, If over this bandwidth, the...
**please provide a full and clear handwriting
answer
** Double check your answer to make sure it's %100
correct
R(S) C(s) F(S) G(S) P(S) HS) Problem 3. In Figure 1, P(s) = and H(s) = 1, T(s) = C(s) R(S) 200K (s+1)(8+3)(82+28+20) and ST:P = PST Τ δP $2+28 (32+28+20) a) Find F(s) and G(s). b. Find the value of K that will result in zero steady-state error for a unit step input.
Please answer the A,b, and C in clear handwriting.
Consider the following cases involving sinusoids: (a) 3.3 Find the Laplace transform of r(t) = sin(2n)[u(I)-a(1-1)I and its region of convergence. Carefully plot yt). Determine the region of convergence of Y(s) (b) A very smooth pulse, called the raised cosine, is x(t) = 1-cos( 2π 1), O 1 1, and zero elsewhere. Find its Laplace transform and its corresponding region of convergence. (c) Indicate three possible approaches to finding the Laplace...
This is PDE problem. Please show all steps in detail with neat
handwriting.
Problem . Consider the function a) Find the full Fourier Series of F(x) a(0, y, t) = u(a, y, t) 0 u(z, 0, t ) = u(z, b, l) = 0 u(z,y,0) = f(z,y), u(x, y,0)-g(x,y), 0<y< b,t0 a) b) Solve the initial-boundary value problem for 2D wave equation. What is the physical interpretation of these boundary conditions
please can the answer can be visible to read and explain each
step
Thanks
Since b, a, k are fixed positive real numbers, consider the equation of heat with prewritten boundary conditions: ut(x, t) = kuzz(x, t) – a u(x,t) 0 < x <b, t> 0, u(x,0) = f(x), u(0,t) = 0 u(b, t) = 0, Assuming that u (x, t) = v(x)w(t), solve the problem of self-value for the system of ordinary differential equations obtained by means of separation...
Please i need to get help for the First and Thired questions, and a
clear handwriting please.
Thanks
1. A thin disk of radius R and uniform surface charge density (charge per unit area) s is centered on the origi in the y,z-plane. (a) Use calculus to find the electric field at an arbitrary point along the X-axis. (b) What is the electric field when x <<R? (b) When x >> R? 2. Draw approximate electric field lines for the...
Please do #16 AND #17 parts in clear legible handwriting.
Explain answers in clear work and detail. The final answers are
provided for each part/problem to use as a reference to check work.
If both problems are not completely done, I WILL mark you down and
give a thumbs down. Thank you
16) Sketch the region of integration and evaluate by changing to eV2x-x 1 dy dx 2-In(1+ 2) polar coordinates. 17) Let E be the region above the sphere...
clear writing please and thank you
Problem 2. Given the PDE ut + uy = u? u(3,0) = g(x) for IER, >0, for ER. (a) Sketch the characteristic curve that passes through P(2,3) in the xt-plane. Find u(2,3) without using the exact solution ulit, t). (b) Use the method of characteristics to find the solution u(, t).
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