Definite Integration & Areas under curves Public Class

About the Class

The derivative & the integral as related to each other by the Fundamental Theorem Of Calculus: the definite integral of a function over an interval is equal to the difference between the values of an antiderivative evaluated at the endpoints of the interval. The definite integrals have a larger domain in Mathematics & Physics due to their remarkable geometrical significance. They provide us with the Area under the Curve, which is a major application of Definite Integrals.

The basic process of integration includes dividing the area under a curve into infinite small parts and then integrating a single part from a lower limit(say, a) to an upper limit(say, b). This gives us the area under the curve between the points a & b.

This class will complete our course in Integration. We will move on to Differential Equations in the next class which can also be called a revision of Differentiation & Integration.

Language of instruction:

Keywords: mathematics, calculus, integration, definite integrals, anti-derivative, fundamental theorem of calculus, areas under curve