Overview
We use a "weighted average" to take into account differences in energy, value, density, etc. of the region we're integrating over.
Lecture Video and Notes
Video Excerpts
Worked Example
Weighted Average
Home » Courses » Mathematics » Single Variable Calculus » 3. The Definite Integral and its Applications » Part C: Average Value, Probability and Numerical Integration » Session 61: Integrals and Weighted Averages
We use a "weighted average" to take into account differences in energy, value, density, etc. of the region we're integrating over.
Weighted Average