1. L'{1} =. ; L'(1/s}= 2. L{tu(t)} 3. L'{1/(s-j) + 1/(s+j)} = $+1 4. Let Y(s)...

 

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1. L'{1} =. ; L'(1/s}= 2. L{tu(t)} 3. L'{1/(s-j) + 1/(s+j)} = $+1 4. Let Y(s) =. find the initial value y(0): s(s+3) 5. And the final value y(inf): 6. The Euler identity says e=. 7. Given: x. G G Y, y/x= 1 G, 8. Given: x. Y, y/x = G2 G 9. Given: , y/x = b G2 x_ 10. Given: 1. L'{1} =. ; L'(1/s}= 2. L{tu(t)} 3. L'{1/(s-j) + 1/(s+j)} = $+1 4. Let Y(s) =. find the initial value y(0): s(s+3) 5. And the final value y(inf): 6. The Euler identity says e=. 7. Given: x. G G Y, y/x= 1 G, 8. Given: x. Y, y/x = G2 G 9. Given: , y/x = b G2 x_ 10. Given:

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The entire answers are in the image 1 L1 L The inverse Laplace Transform of 1 is the Dirac delta fun... View the full answer