Definite Integration - Evaluate ∫[(x/x^2+1) dx] from 0 to 1 - Video 6

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Definite integration is a type of mathematical integration that involves finding the exact numerical value of a definite integral over a given interval. In other words, it is a method of finding the area under the curve of a function over a specific range of values.

To perform definite integration, you need to evaluate the integral of a function between two limits, or endpoints, of an interval. The result of the definite integral is a single number that represents the area of the region bounded by the curve of the function and the x-axis, within the given limits.

Definite integration is commonly used in many areas of science, engineering, and economics to solve real-world problems that involve calculating areas, volumes, and other related quantities. It is a powerful tool that allows us to quantify and analyze complex systems and phenomena, and to make predictions about future outcomes based on mathematical models.