Trigonometric functions worksheet answer key

    • Home - Troup County School System

      Name _____Date _____ Graph Trig Functions . Match the following graphs to the equations at the bottom.

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    • [DOC File]Graphing Sine and Cosine – Worksheet #1

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      Title: Graphing Sine and Cosine – Worksheet #1 Author: chris.jackson Last modified by: BPS Created Date: 1/6/2016 7:25:00 PM Company: Fortbend ISD

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    • Algebra II/ Trig Honors Graphing Trig Functions Review ...

      Graphing Trig Functions Review Worksheet. Give the period, amplitude, and quarter points for each graph (use radians). DO NOT GRAPH!! 1. y = 3 sin (2x) 2. y = -4 cos 3. y = 5 sin . 4. y = 7 cos - 1 5. y = 4 tan 6. y = -2 cot . Write an equation of the given trigonometric functions having the …

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    • [DOC File]Math 3305 - UH

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      This number line we’ve made will be the x-axis that we’ll use when we graph the trigonometric functions. There is a handy way to get the x-axis values using a conversion factor: Rewrite the axis values from (2 to 2 .do the quadrantal angles first and then the 4 angles below.

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    • [DOC File]AP CALCULUS AB - Centennial School District

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      LIMIT WORKSHEET #2. Find the indicated limit. Answers: 1 1 . 0 0 . 2 . 4 1 . 0 AP CALCULUS AB. LIMIT WORKSHEET #3. Find the indicated limit. where ; (Graphically) Find the interval for which the function is continuous. Find the discontinuities (if any) for the given function. State whether they are Removable, Nonremovable Jump or Nonremovable ...

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    • [DOC File]Department of Mathematics: Home : The University of Akron

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      The trig functions above are abbreviated but are read as “sine, cosine and tangent”, respectively. There are three additional trigonometric functions “cosecant, secant and cotangent” that are found by inverting each of the three above functions. Therefore, we also have that . 7) Please summarize in detail what you learned in this lesson.

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    • [DOC File]6.2 TRIG FUNCTIONS -- UNIT CIRCLE

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      A) Find the values of the trig functions corresponding to (-4/5, 3/5) sin θ = csc θ = cos θ = sec θ = tan θ = cot θ = NOTE: If θ is on the unit circle, then r = 1 so sinθ=b, cosθ = a, and tanθ=b/a! THIS IS ONLY TRUE on the unit circle! If the point is not on the unit circle, then r ≠ …

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