MAT 213 Lecture Notes - Lecture 26: Riemann Sum, Plane Curve, Equivalent Width
Document Summary
Provide a generalization to each of the key terms listed in this section. There are some integrals that are known as line integrals , even though curve integrals would be the better word choice, which are helpful for uid ow, magnetism, electricity, and (of course) forces. So, if you do divide [a, b] (the parameter interval) into [ti 1, ti] (the n subintervals) of equivalent width. Next, you can let both xi = x(ti) and yi = y(ti), then pi(xi, yi) (their corresponding points), then divide c (a plane curve) into n subarcs with the following lengths: S1, s2, , sn i , y i (x i ) (any possible point) while in the ith subarc, which means it would. Now, we can choose p correspond to t i while in [ti 1, ti]. Line integral of a function along their curve.
