I worked three examples in class today. The second really emphasizes that many differential equations don't have easily findable solutions and so verifying that a function is a solution is actually a viable method for solving diff eqns. The third example is motivated by simple harmonic motion and I showed the differential equation that is derived from a combination of Hooke's Law and Newton's Second Law. This is a nice application of the math, but you are not responsible for it in BC Calc.
Notes from today are posted below.

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