3.2 Finding Critical Numbers [Example 3]
Another example of using critical numbers to help us gain a deeper understanding of the relationship between a funct
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differentiation
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3.1 Introduction to Extrema
In this video we'll introduce extrema (maximum and minimum points) and analyze them in terms of slope and the de
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2.9 Related Rates Example 04 (Man walking with his shadow)
A more difficult problem involving the rate of change of a man's shadow as he walks away from a lamp post.
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2.9 Relates Rates Example 01 (Filling a Pool)
This will be a basic related rates problem. We'll try to relate the rate at which water is entering to the pool to the rate at which the water level is rising
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2.9 Related Rates Example 03 (Security Laser Part 1)
An introduction to a very interesting problem. I definitely recommend you watch this video before moving on to part
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2.9 Related Rates Example 02 (Filling a Trough)
This problem is very similar to filling a pool but with an added consideration. This is a very typical related rates problem for a Calculus 1 class. You may find a problem like this on a test or exam.
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2.8 Derivative of arcsec(x)
We use implicit differentiation to take the derivative of arcsec(x).
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2.6 Chain Rule - Example 2
We use the chain rule to take the derivative of e^(2x).
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2.6 Chain Rule (Leibniz notation)
Same chain rule, different notation. We'll look at a popular way of viewing the chain rule.
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