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Calculus - Approximating the instantaneous Rate of Change of a Function
4:45
YouTubeMySecretMathTutor
Calculus - Approximating the instantaneous Rate of Change of a Function
In this video I go over how you can approximate the instantaneous rate of change of a function. This is also the same as approximating the slope of a tangent line. You'll see that the key for doing this process is to use the average rate of change with two points, and then simply move the two points closer together. For more videos check out ...
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Jump to key moments of Instantaneous Rate of Change Examples

4:45
From 01:46Example of the Limiting Value
Calculus - Approximating the instantaneous Rate of Change of a Fu…
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