Question 18 (4 points) Denote by P(s) the Laplace transform of a function p(x) Given that R(s) > 0 , i.e. the real part

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Question 18 4 Points Denote By P S The Laplace Transform Of A Function P X Given That R S 0 I E The Real Part 1 (77.07 KiB) Viewed 33 times

Question 18 4 Points Denote By P S The Laplace Transform Of A Function P X Given That R S 0 I E The Real Part 2 (81.94 KiB) Viewed 33 times

Question 18 (4 points) Denote by P(s) the Laplace transform of a function p(x) Given that R(s) > 0 , i.e. the real part of the complex variable S is strictly positive. Using the Laplace transform method, solve for x>0 the following differential equation: 1²m da

is strictly positive. Using the Laplace transform method, solve for x ≥ 0 the following differential equation: d²p dp + (1 − x) +2p= 0, dx dx² р 0 and dp dx = 0 at x = = 0. = Select all the correct answers. We have L{xp} = −2P(s) – s dP ds X subject to + p(0).