This is one of my homework problems

If f has a continuous second derivative on [a, b], then the error E in approximatio f(x) dx by the Trapezoidal Rule is EL s (b - a) [max If"(x)|], asxsb. 12n2 Moreover, if f has a continuous fourth derivative on [a, b], then the error E in approximative f(x) dx by Simpson's Rule is EL s (b - 2) [max [f(4) (x) |], as xsb. 180n4 Use these to find the minimum integer n such that the error in the approximation of the definite integral is less than or equal to 0.00001 using the Trapezoidal Rule and Simpson's Rule. 1 dx X (a) Trapezoidal Rule n = (b) Simpson's Rule n = Need Help? Read It