Develop the problem below using Python code to define the range of the ordinary differential equation and the equation itself and then to simulate a specific situation in order to achieve the answer in the problem.

Use Euler's method to approximate y(1.1). Start with step size h=0.1, and then use successively smaller step sizes ( h=0.01,0.001,0.0001, etc.) until successive approximate solution values at x=1.1 agree rounded off to two decimal places. y=x2+y21,y(0)=0 The approximate solution values at x=1.1 begin to agree rounded off to two decimal places between h=0.001 and h=0.0001. So, a good approximation of y(1.1) is (Type an integer or decimal rounded to two decimal places as needed.)