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Lesson 1-1 - Louisburg USD 416
Lesson 1-1 - Louisburg USD 416

Lecture 18: Taylor`s approximation revisited Some time ago, we
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... Antiderivative (Integral) – F(x): A function x of y such that x’ = y. (Think opposite of derivative.) [Don’t write this.] Question…What is the difference between dy of 2x3 + 5 and dy of 2x3 + 99? dx dx Does the 5 or 99 matter? But the functions are totally different. Here we introduce C or the const ...
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... say that x 2 is an antiderivative of 2x . Notice, however, that 2x actually has many antiderivatives. x 2 , x 2  1, x 2  2 , etc. all have a derivative of 2x . In fact, if C is any d 2 x  C   2 x  0  2 x , so any function of the form x 2  C is an constant, we have dx antiderivative of 2x . ...
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Generalizations of the derivative

In mathematics, the derivative is a fundamental construction of differential calculus and admits many possible generalizations within the fields of mathematical analysis, combinatorics, algebra, and geometry.
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