'Determine symmetry' presentation slideshows

Symmetric Group Sym(n)

Symmetric Group Sym(n). As we know a permutation p is a bijective mapping of a set A onto itself: p : A ? A. Permutations may be multiplied and form the symmetric group Sym(A) = Sym(n) = S n = S A , that has n! elements, where n = |A|. Permutation Group.

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Warm-up:

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Chapter 2: Analysis of Graphs of Functions

Chapter 2: Analysis of Graphs of Functions. 2.1 Graphs of Basic Functions and Relations; Symmetry 2.2 Vertical and Horizontal Shifts of Graphs 2.3 Stretching, Shrinking, and Reflecting Graphs 2.4 Absolute Value Functions: Graphs, Equations, Inequalities, and Applications

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A Summary of Curve Sketching

A Summary of Curve Sketching. Section 3.6 AP Calc. Analyze: Find the 1 st and 2 nd Derivative Find the intercepts, asymptotes, critical numbers, inflections points, determine symmetry. Analyze:. Analyze:. Analyze:. Analyze:. Analyze:.

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