Question: Evaluate the composite Simpson's approximation with N=2 intervals for the integral r4 [x In(x) sin(x)dx Type in the correct answer, with 2 d.p. (ex:

Evaluate the composite Simpson's approximation with N=2 intervals for the integral r4 [x In(x) sin(x)dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the composite Simpson's approximation with N=4 intervals for the integral r4 | x In(x) sin(x)dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the composite Simpson's approximation with N=4 intervals for 

Evaluate the composite Simpson's approximation with N=2 intervals for the integral r4 [x In(x) sin(x)dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the composite Simpson's approximation with N=4 intervals for the integral r4 | x In(x) sin(x)dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the composite Simpson's approximation with N=4 intervals for the integral 3 | (2x + 1)e-*dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the error bound predicted by the composite Simpson's approximation with N=4 intervals for the integral -3 | (2x +1)e*dx Type in the correct answer, with 2 d.p. (ex: 3.78) Evaluate the minimum number of intervals N which ensures an accuracy of 0.001 in the composite Simpson's approximation for the integral r3 | (2x + 1)e*dx

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