'Origin symmetry' presentation slideshows

200

Domain. Symmetry. Function Operations. Inverses. Misc. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. 300. 300. 300. 300. 300. 400. 400. 400. 400. 400. 500. 500. 500. 500. 500. What is the domain?. X > 4 Except for 6 . What is the domain?.

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Section 1.1

Section 1.1. Graphs of Equations. What you should learn. How to sketch graphs of equations How to find x- and y-intercepts of graphs of equations How to use symmetry to sketch graphs of equations How to find equations and sketch graphs of circles

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Section 6-5 symmetry for polar graphs analyzing a polar graph finding maximum r-values

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Section 4.3 Reflecting Graphs; Symmetry

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Functions: Even/Odd/Neither

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Section 1.2: Graphs of Equations; Circles

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Equations and Graphs

Equations and Graphs. Section 1.4 Page: 21. We use an equation to show that two mathematical expressions are equivalent. Sometimes an equation is an identity , which means that the equation is true for all values of the variable for which the equation is defined. Example of identity:.

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Symmetry

Symmetry. Two points, P and P?, are symmetric with respect to line l when they are the same distance from l , measured along a perpendicular line to l . Line l is the axis of symmetry. Reflections.

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P.1 Graphs and Models

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