Question: Several mathematical functions encountered in engineering are difficult to integrate analytically. Numerical techniques such as Riemann sums are used to approximate the integrals to high

Several mathematical functions encountered in engineering are difficult to integrate analytically.
Numerical techniques such as Riemann sums are used to approximate the integrals to high degrees of
accuracy using a computer. The Riemann sum is computed by adding several rectangles between the
lower and upper limits of the integral. The width of each
rectangle, dx, is constant and defined using the number of
rectangles, n. The height of each rectangle is the value of
the function at current x-location. The sum of the areas of
all rectangles is the Riemann sum.

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