Domain of cotangent function
[DOC File]LESSON X
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Graphing Cosecant, Secant, Tangent & Cotangent Functions. Pre-Calculus - Section 5.5. Given the graph of the sine or cosine function, graph the cosecant or secant function. 1. Given y = sin (2x), graph y = csc (2x) 2. Given y = 3 cos (2x), graph y = 3 sec (2x) Graph at lease two cycles of the functions. Label the scale of each axis. 3. y = sec ...
Properties of The Six Trigonometric Functions
Theorem The cotangent function is an odd function. That is, for all in the domain of the function. Like the tangent function, a sketch of the graph of the cotangent function can be obtained from the x-intercepts and vertical asymptotes of the function. Two consecutive vertical asymptotes are a distance of the period from each other.
[DOC File]Math II Unit 6
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The tangent function is an odd function ( . Graph of the Cotangent Function. Domain: Range: Notes on the graph of the cotangent function: The period is (. The graph is discontinuous at x-values , where n is an integer. The x-intercepts occur at n(, where n is an integer. The graph has no amplitude, since there are no extrema (it goes to (().
[DOC File]Graphing Cosecant, Secant, Tangent & Cotangent Functions
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In this unit students develop an understanding of the graphs of the six trigonometric functions: sine, cosine, tangent, cotangent, cosecant, and secant. They will learn to recognize the basic characteristics of the trigonometric functions. Using these characteristics they will be able to write a function to match a given description or data set.
[DOC File]Trigonometry Test #02 Review, Spring 2010
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absolute value function. base a logarithm function. boundary of an interval. boundary points . change of base formula. closed interval. common logarithm function. composing. composite function. compounded continuously. cosecant function. cosine function . cotangent function . dependent variable. domain. even function. exponential decay ...
[DOC File]ALGEBRA 2 WKST
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Cotangent has domain , where k is an integer. Cotangent has range of all real numbers, In Section 6.1 we determined that the sine function was an odd function and the cosine was an even function by observing the graph and establishing the negative angle identities for cosine and sine.
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