@ Consider our equation from the last Homework f (:3) = 4 (w 2)2. (a) What is the minimal n that would be required guarantee Rn or Ln could be used to calculate the area underneath the curve on the interval [0, 2] with an error of less than 0.01? (b) Explain how one could use a similar logic to calculate the area underneath the function on the interval [0, 4] with an error of less than 0.01 (Hint split it up). 1) One should have concluded from Homework 1 that if f(x) is increasing on the interval [a, b], and A is the (negative or positive area) between the curve and the x-axis, then for any Riemann Sums Ln, Run, In