Solve the following ordinary differential equation:
x^2 y''(x) + a x y'(x) + b y(x) = 0
with y(x_0) = y_0 and dy/dx = y'_0 at x = x0. The parameters a and b are constants, and the value of the function and its derivative at the point x0 are specified as y0 and yp0, respectively. Your function should return the value of the function y at point x.
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Last Solution submitted on May 31, 2026

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