Kuta software infinite precalculus transformations of graphs.

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J D xMSad7eH kw Ti atrh6 vI rnAfqiEnciYtje 5 PAtl Ygae xb Lrwat E2 Z.n Worksheet by Kuta Software LLC Kuta Software - Infinite Algebra 2 Name_____ Translating Graphs of Trig Functions Date_____ Period____ Using degrees, find the amplitude and period of each function. Then graph. 1) y = sin (θ − 135)

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-2- Worksheet by Kuta Software LLC Consider each polar equation over the given interval. Classify the curve; determine if the graph is symmetric with respect to the origin, polar axis, and line = / ; find the values of where r is zero; find the maximum r value and the values of where this occurs; and sketch the graph.As a former business consultant "road warrior," I've learned a lot about maximizing points and miles. Here are 5 important things I learned. Just after graduating school, I joined ... Topics Covered By Infinite Precalculus. Infinite Precalculus covers all typical Precalculus material and more: trigonometric functions, equations, and identities; parametric equations; polar coordinates; vectors; limits; and more. Over 100 individual topics extend skills from Algebra 2 and introduce Calculus. View as text in: -2- Worksheet by Kuta Software LLC 5) y x x y 6) y ( ) x x y Write an equation for each graph. 7) x y y x 8) x y y x Create your own worksheets like this one with Infinite Precalculus. Free trial available at KutaSoftware.comIn today’s data-driven world, the ability to effectively communicate information through visual aids has become crucial. Enter graph templates – a valuable tool for transforming ra...

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Worksheet by Kuta Software LLC Kuta Software - Infinite Precalculus Transformations of Graphs Name_____ Date_____ Period____ -1- g x x 1 3 g x 35 2 3 Describe the transformations necessary to transform the graph of f ( x ) (solid line) into that of g ( x ) (dashed line).

Kuta Software - Infinite Precalculus Graphs of Polynomial Functions Name_____ Date_____ Period____-1-For each function: (1) determine the real zeros and state the multiplicity of any repeated zeros, (2) list the x-intercepts where the graph crosses the x-axis and those where it does not cross the x-axis, and (3) sketch the graph.

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