Question

Given that y(x) is a solution of the deferential equation
$x^2y''+xy'-4y-x^2$
on the interval (0,∞) such that the $lim_{x→0^+}$ y(x) exists and y(1)=1. the value y'(1) is qual to____.(Rounded off to two decimal places).

Answer 1

The correct answer is: 2.24 to 2.26 (approx)