I just need answer for part b. 3. Find the time function corresponding to the following...
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4. Find the initial and final values of the function ft) whose Laplace Transform is given by: 2s +1 F(s) = s2+ s + 1 5. Find the inverse Laplace Transform of (a) F(s)= 1 s(s2+23+2) (b) F(s)= s(s2+a2)
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Determine the inverse Laplace transform of the function below. 1 + 1 Click here to view the table of Laplace transforms. Click here to view the table of properties of Laplace transforms. + Determine the inverse Laplace transform of the function below. 8 +9 Click here to view the table of Laplace transforms. Click here to view the table of properties of Laplace transforms. 8 L S + 9 Determine the inverse Laplace...
Engineering analysis math class. Junior level. Only
solve part a) thanks.
2. Find the inverse Laplace transform of the following using the partial fraction decomposition ing using the partial fraction decomp 53-6s-3 s3(s+1) s-2 b)
Find the time function corresponding to each of the following Laplace domain functions. Use the proper partial fraction expansion (PFE) when necessary then use the Laplace tables. 10 la 8(8 + 1)(8 + 10) 2s + 4 (b) F() = (8 + 1)(2+4) (C) 53 +352 +58 +8 (8) = (x + 1)(2 +9)(2+28 + 10) - Doozy.
(1 point) Find the inverse Laplace transform f(t) = C-' (F(3)) of the function F(s) = 45 52 - 16 f(t) = -1 { 4s s2 - 16 } help (formulas) (6+4+2}- Preview My Answers Submit Answers
Problem 1: Find the Laplace transform X(s) of x(0)-6cos(Sr-3)u(t-3). 10 Problem 2: (a) Find the inverse Laplace transform h() of H(s)-10s+34 (Hint: use the Laplace transform pair for Decaying Sine or Generic Oscillatory Decay.) (b) Draw the corresponding direct form II block diagram of the system described by H(s) and (c) determine the corresponding differential equation. Problem 3: Using the unilateral Laplace transform, solve the following differential equation with the given initial condition: y)+5y(0) 2u), y(0)1 Problem 4: For the...
. Problem 3 a) (2 points) What is the initial value of time function f(t) corresponding to the one sided Laplace Transform F(s) = 365+1096+4) (.e. f(t) is causal) lim f(t) = 00 1-0 limf(t) = 1. 10x4 lim f(t) = 0 • limf(t) cannot computed since sF(s) is not analytic. None of these choices is correct. -0 . t-0 t+0 . b) (2 points) What is the final value of time function f(t) corresponding to the one 40 sided...
Please only do d,h,i
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a. c. 25.5. Using the tables and partial fractions, find the inverse Laplace transform for each of the following: 75+5 5-1 b. (8 + 2)(s - 1) 52 - 7s + 12 3s2 +65 +27 d. f. 53 +9s $3 - 452 54-81 582 + 6s - 40 253 +352 +2s +27 652 +62s +92 h. i. (s + 6) (s2 +16) (52 + 9) (52 + 1) (5 + 1) (52 + 108 +21)...
having trouble finding y(t)
NOT Correct (1 point) Consider the initial value problem y"+16y 48t, y(0)3, /(0)-9. a. Take the Laplace transform of both sides of the given differential equation to create the corresponding algebraic equation. Denote the Laplace transform of y(t) by Y(s). Do not move any terms from one side of the equation to the other (until you get to part (b) below). (s 2Y(s)-3s-9)+16Y(s) help (formulas) 48/s 2 b. Solve your equation for Y(s). C{y(t))=48/(s 2(s2+ 16)...
C.2. a. Find the inverse transform. C-12 b. Verify that your answer to part a is correct by finding the transform of your answer. C.3. a. Find the inverse transform. b. Verify that your answer to part a is correct by finding the transform of your answer. C.4. a. Find Eitse -2t) b. Verify that your answer to part a is correct by finding the inverse transform of your answer. a. Use the Laplace transform to solve the initial value...