Question: i) Show that f(x) is the solution of the equation. ii) Solve this equation. = = = f(t) sin a(z - t)dt fonksiyonunun, a y

= i) y(x) y + aʻy = f(x), y(0) = y(0) = 0 denkleminin çözümü olduğunu gösteriniz. аra $*s(t) sin a(x – tydt fonksiyonunun, [

i) Show that f(x) is the solution of the equation.

ii) Solve this equation.

= = = f(t) sin a(z - t)dt fonksiyonunun, a y" + ay = f(x), y(0) = y'(0) = 0 denkleminin zm olduunu gsteriniz. ii) 2 cos (2t) + cos(3t) = y(t) + [* (t u)y(u)du, y(0) = 0 denklemini znz. i) y(x)

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