question x()-4y(t) 8t y()+2y(t)-2x(t)= - 4t-2 Consider ystof differential equations. .If x(0) = 8 and y(0) = - 5 then the Laplace transform x}(s) of x(t) equals to %3D 2s-1 (s+4)(s-2) 4s-2 (s+4)(2-s) 2s-1 (s+4)(2- s) 4s-2 (s+4)(s-2) O None of these. A Moving to the next question prevents changes to this answer.

question x()-4y(t) 8t y()+2y(t)-2x(t)= - 4t-2 Consider ystof differential equations. .If x(0) = 8 and y(0) = - 5 then the Laplace transform x}(s) of x(t) equals to %3D 2s-1 (s+4)(s-2) 4s-2 (s+4)(2-s) 2s-1 (s+4)(2- s) 4s-2 (s+4)(s-2) O None of these. A Moving to the next question prevents changes to this answer.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

(t+2) (2) g(t) = rect then (1) Draw f(t) and g(t); (2) Find and draw y(t) if ² y(t) = f(t) * g(t) using convolution property of Fourier transform; (3) Find and draw the auto correlation function of f(t); (4) Find the energy of f(t). Q3: If f(t): = rect
3.(a) The Legendre's Equation (1-x) y"- 2y' + n ( n+ 1)y 0 where n is a constant. Express the following equations in terms of Legendre's Polynomial. (i) 2r - 5x + 6x + 1 (ii) -r - 4x - 5x +5 (b) Transform the function f(x) = 4x – 2x? – 3x + 8 using the Legendre's polynomial function Oooooooo00000000000000ooo000000
Help me to solve these
B3
(1) f³ √√4-9x² dx, (5) sint-cost dt (6) x³ - 2x²+2x-5 x4 +4x²+3 (8) f² (2) 2) 1 √ ₁²√7² = 16 dt, dx 2π cos sin cos 0 + sin 0 1+x² (3) [*²√x-x²dx, (4) (4) √(x² - 2x + 2)² dx, de, (7) [² x ² + x³+4x²+x-1 x³ + x² dx,
Problem#1 Determine the Fourier transform of x(t) = eu(t) and sketch the following: = (a) |X(w)| (b) ZX(@) (c) Re{X(w)} (d) Im{X(@)}
Need to know if it’s A B C or D
2((q-1)u+1) u(1+2u+(q–1)u²) log((q–1)((q-1)²u+2u–1)) u? > 0 for u > Show that u E - [0, 1], q > 3