Express the inverse transform as an integral s(s+3)/[(s^2+4)(s^2+6s+10)]

Expert Solution

Colby Messinger answered 2 years ago

Find the inverse Laplace transform of a. F(s) = se-6s/(s-2)(s2+2s+1) b. F(s) = e-12s/s3(s2+4)

Find inverse laplace transform of F(s)=(6s^3+120s^2 +806s+1884)/(s^2+10s+29)^2 please write detailed answer thanks in advance

find inverse laplace transform of F(s)= (2s³ +5s²+8s+22)/[(s²+4)(s²+3s+2)]

Find the inverse Laplace transform for 1 / ((s^2+1)(s+1))

inverse laplase transform problem F(s)= (7s+11)/s(s+5)((s^2)+4s+20) find F(t) using laplase transform

3. Use Matlab to find the partial fraction expansion of the functions below. a) F(s)=16(s+2)/((s+4)(s2+6s+9)) show...

3. Use Matlab to find the partial fraction expansion of the functions below. a) F(s)=16(s+2)/((s+4)(s2+6s+9)) show your Matlab commands and answers in the space below b) F(s)=(s2+2s+2)/((s+1)2(s+4)2) show your Matlab commands and answers in the space below

?(?) = (? + 5)/[s(s+2)(s^2+6s+10)] Sketch the root locus by hand. You may verify your sketch...

?(?) = (? + 5)/[s(s+2)(s^2+6s+10)] Sketch the root locus by hand. You may verify your sketch using MATLAB but you must show sufficient intermediate work for sketching. Use MATLAB to identify the proportional controller value (to the tenth decimal point) that would cause your system to be unstable. Be sure to show evidence of this value. Plot your system response due to a step input for this controller.

(a) Determine the inverse Laplace transform of F(s) =(2s−1)/s^2 −4s + 6 (b) Solve the initial...

(a) Determine the inverse Laplace transform of F(s) =(2s−1)/s^2 −4s + 6 (b) Solve the initial value problem using the method of Laplace transform. d^2y/dx^2 −7dy/dx + 10y = 0, y(0) = 0, dy/dx(0) = −3. (c) Solve the initial value problem: 1/4(d^2y/dx^2)+dy/dx+4y = 0, y(0) = −1/2,dy/dx(0) = −1.

Find the inverse of the matrix [ 1 1 4 ] [ 3 2 4 ]...

Find the inverse of the matrix [ 1 1 4 ] [ 3 2 4 ] [ 1 1 6 ] It is a 3*3 matrix

Calculate L−1[6s−2(s+1)(5s2+3s+2)]

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