1. The problem statement, all variables and given/known data In this problem you will calculate ∫0,4 ( [(x^2)/4] − 7) dx by using the definition ∫a,b f(x) dx = lim (n → ∞) [(n ∑ i=1) (f(xi) ∆x)] The summation inside the brackets is Rn which is the Riemann sum where the sample points are chosen to be the right-hand endpoints of each sub-interval. Calculate Rn for f(x) = (x^2)/4] − 7 on the interval [0, 4] and write your answer as a function of n without any summation signs. 2. Relevant equations I guess the relevant equations are n(n+1)(2n_1)/6 and (n(n+1))/2 3. The attempt at a solution I followed several guides on line and my solution comes up with the integral, however it is not correct when I submit it. (32/(4n^3))((n(n+1)(2n+1))/6)-(64/(4n^3))(n(n+1)/2)+(32/(4n^3)(n))-((14/n)(n)) NOTE: See attached files to make more sense of the problem.