[PDF] Trigonometric Identities sin(q) = opposite hypotenuse cos(q





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Trig Cheat Sheet Trig Cheat Sheet

cos(−θ) = cos(θ) sec(−θ) = sec(θ) tan(−θ) = −tan(θ) cot(−θ) = −cot(θ). Periodic Formulas. If n is an integer then sin(θ + 2πn) = sin(θ) csc(θ + 2πn) = 



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and Cosecant - The Quotient Rule



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tan(-x) = - tan(x) cot(-x) = - cot(x). PYTHAGOREAN IDENTITIES cos2(x) + sin2(x)=1 cos(y) - sin(x) sin(y) tan(x) + tan(y) tan(x + y) = 1 - tan(x) tan(y).



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Angles and Radians of a Unit. Circle. Positive: sin csc. Negative: cos



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Exercise 1: Verify the given identity. (. ) 2 tan cot tan sec x x x x. +. = Distribute the tan x on the left side of the sin cos sin cos x x x x x x. = −. −



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These six functions and their abbreviations are sine (sin) cosine (cos)



degree radian sin cos tan cot sec csc 0 30 45 60 90 120 135 150

degree radian sin cos tan cot sec csc. 0. 0. 0. 1. 0 undefined. 1 undefined. 30 π. 6. 1. 2. 3. 2. 3. 3. 3. 2 3. 3. 2. 45 π. 4. 2. 2. 2. 2. 1. 1. 2. 2. 60 π. 3.



12-trigonometric-identities.pdf 12-trigonometric-identities.pdf

)(cot. )2cos(. 1. )2cos(. 1. )(tan. )2cos(. 1. 2. )(sec. 2. )2cos(. 1. )(cos. )2cos(. 1. 2. )(csc sec(tan. 1. ))( cos(sin. 1. ))( sin(cos. 2. 2. 1. 2. 1. 2. 1.



Trig Cheat Sheet ( ) ( ) ( ) ( ) ( ) ( ) ( )x y

tan adjacent ? = adjacent cot opposite ? = Unit circle definition. For this definition ? is any angle. sin. 1 y y ? = = 1 csc y ? = cos. 1 x x ? = = 1 sec.



Tangent Cotangent

and Cosecant - The Quotient Rule



Trig Cheat Sheet ) ( ) ( ) ( ) ( ) ( ) ( ) ( ) ( )x y

tan adjacent ? = adjacent cot opposite ? = Unit circle definition. For this definition ? is any angle. sin. 1 y y ? = = 1 csc y ? = cos. 1 x x ? = = 1 sec.



cos sin 1 1 tan sec x x x x + = + = 1 tan sec cot 1 csc x x x x + + =

09-Jan-2012 csc sec cot ? ? ? sin cos tan cot cos sin ? ? ? ? ? ?. = = III. Pythagorean Identities. A. Since the sine and cosine of an angle make up.



Trigonometric Identities sin(q) = opposite hypotenuse cos(q

cos(q) = adjacent hypotenuse tan(q) = opposite adjacent cot(q) = adjacent opposite sec(q) = hypotenuse adjacent csc(q) = hypotenuse opposite tan(q) = sin(q).



LESSON 6: TRIGONOMETRIC IDENTITIES

sint = 1 csc t cost = 1 sec t tant = 1 cot t. = sin t cos t csct = 1 sin t sect = 1 cos t cott = 1 tan t. = cos t sin t . Table 6.1: Reciprocal and Quotient 



Trigonometry

The six functions are sine (sin) cosine (cos)



degree radian sin cos tan cot sec csc 0 30 45 60 90 120 135 150

Table of Trigonometric Functions degree radian sin cos tan cot sec csc. 0. 0. 0. 1. 0 undefined. 1 undefined. 30 ?. 6. 1. 2. 3. 2. 3. 3. 3. 2 3. 3. 2. 45 ?.



3.3 TRIGONOMETRIC IDENTITIES Lets review the general

of trig functions first. (See back cover of your book) sin ? = b/r cos ? = a/r tan ? = b/a a?0 csc ? = r/b



Angles and Radians of a Unit Circle

tan 45 1 Negative: cos tan

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