How large should n be to guarantee that the approximation to integral sin(x^2) from 0 to 2.01 using Simpson's rule is accurate to within 0.0001? A graph of the fourth derivative of sin(x^2) follows.

How large should n be to guarantee that the approximation to integral sinx2 from 0 to 201 using Simpsons rule is accurate to within 00001 A graph of the fourth class=