# $h=0.15, y(0.6)=?, y'=x(y+x)-2,y(0)=2$ , anwer correct upto 5 decimal places using Euler method

use euler's method with step size $h=0.15$ to compute the approximate value of $y(0.6)$,correct upto five decimal places from initial value problem

$$y'=x(y+x)-2,\, \, y(0)= 2$$

Actually, I have found the answer for $y(0.6)$ with $h=0.15$ but i doesn't know wether the answer is correct upto 5 decimal places or not. How can i check the error and get the answer correct upto 5 decimal places?