JC H2 Maths Tuition | Riemann Sum Explained – From Rectangles to Integration (Exam Question) In this JC H2 Maths tuition video, we walk through an A-Level exam-style question on Riemann sums, focusing on how the area under a curve can be estimated using rectangular strips. You will learn: How Riemann sums approximate the area under a curve The difference between using left-end points and right-end points How to observe which rectangles overestimate or underestimate the area Why increasing the nu
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SOLVED:Consider the area between the graph of f(x)=√(x) and the x -axis on [0,4] (a) Use the four rectangles shown on the left to approximate the given area, and then use the eight rectangles shown on the right to obtain another approximation of that area. Be sure to use the fact that the graph shown is that of the function f(x)=√(x) in your calculations. (b) Describe what would happen if we did similar approximations with more and more rectangles, and make a guess for the resulting limit.
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