Audio Math

This is a series on modeling the position of a mass on a spring at any time.In this part 2, there is the establishment of a differential equation describing the spring mass dynamics, then working toward the "position of the mass" solution.

This is a series on modeling the position of a mass on a spring at any time.

Discussed in this part 1 is complex rotation, which is the base of understanding needed for the rest of the series.

Will discuss Euler's number "e" raised to a power or even an imaginary power. Will be using a really cool definition of exponential growth to further understand e raised to some power. Raising to a power results in exponential growth. Raising to an imaginary power results in complex rotation. And finally "e" raised to the pi times "i" equals -1. Yeah, we'll go there!