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Examples
1. So the derivative of t to the third with respect to t is three t-squared.
2. We can actually make use of this definition and I can write this notation that t-squared to be a quantity which is associated with the size of spread in time.
3. So it's three times negative three, so it's negative nine t-squared and then plus two times four is eight, so plus eight t to the first.
4. Three t-squared, and then the derivative of two is just a zero, so I actually have space to write that three t-squared even bigger.
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