For problems 20-25, determine a function
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Chapter 10 Solutions
Differential Equations and Linear Algebra (4th Edition)
- 6. Find the inverse Laplace transform of the function I(s) = (82a²)(as+b) (s² + a²) (s² + 3²)arrow_forwardLet a + 0, b + 0, c # 0, a # 0, B#0 and y # 0 represent any real nonzero constants, such that c > 0, a # B, a y and B # y. Let m >1 represent any positive integer.arrow_forward. Find the inverse Laplace transform y(t)=L−¹[Y(s)] where e-5s (8s-3) s² +6s+12 (a) Y(s)= (b) Y(s)= e-3s (25-3) $²-49arrow_forward
- Find the inverse Laplace transform of the following functions (a). F(s) 2 = s²+3s-4 2s+4 (b). F(s) = 32 +2s+5arrow_forwardWrite down the qualitative form of the inverse Laplace transform of the followir functions. For each question first write down the poles of the function, X(s). (a) s+1 X(s) = (s+2)(s² + 2s + 2)(s² + 4) (b) 1 X(s) = %3D (2s2 + 8s + 20)(s² + 2s + 2)(s+ 8) (c) s²(s² + 2s + 5)(s+3)arrow_forward3. Find the inverse Laplace transform of F(s) = 180+18,²+354arrow_forward
- Let a + 0, b + 0, c # 0, a # 0, B#0 and y # 0 represent any real nonzero constants, such that c > 0, a # B, a y and B # y. Let m >1 represent any positive integer.arrow_forwardPlease solve & show steps...arrow_forwardA. Find the Laplace transform of each given expression, all letters except a, t, and 6 are constant. You may use the table. (1) t3 + 8(t-3)+ sin(wt) (2) + x +t sin (3t), where x= x(t), a function of time with initial conditions (0) = x(0) = 0arrow_forward
- 6. Find the inverse Laplace transform of the function I(s) = (3² − a²) (as + b) (s² + a²) (s² + ß²) *arrow_forwardI need the answer as soon as possiblearrow_forwardFind the convolution of f(t) = 3t and g(t) sin (2t). You can either calculate f * g directly, or approach it using the Laplace transform. =arrow_forward
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