Cos x 4 csc x 5: free download. On-line document store on 5y1.org

[DOCX File]www.chino.k12.ca.us
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Reciprocal Identities. 1. sin x= 1 csc x 2. cos x= 1 sec x 3.. tan x= 1 cot x 4. csc x= 1 sin x 5. sec x= 1 cos x 6.. cot x= 1 tan x Quotient Identities. 1. tan x ...
cos x x 3

[DOC File]Honors PreCalculus – Simplifying Trig Expressions Worksheet
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1. 2. 3. sec x tan x cos x. 4. sin2 x cot x csc x. 5. 6. 7. tan2 x (csc2 x – 1) 8. 9. 10. 11. cos x (sec x – cos x) 12. cot x (tan x + cot x)
sinx + cosx

[DOC File]Algebra II: Review Sheet
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1. cos 2. sin 3.csc 4. cot 5. tan(-115) 6. sec O) Find the exact value of the function. 1. cos 2. sin 3. tan 4. cos 5. sin. 6. csc 7. cot 8. csc 9. cot 10. sec. P) Find two angles, one with positive measure and one with negative measure that are coterminal with the given angle.
1 sinx

[DOC File]TRIGONOMETRY
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Radian Measure Degree Measure 330( 450( (135( 240( Sin Cos Tan Cot Sec Csc Radian Measure Degree Measure 540( 150( (210( 270( Sin Cos Tan Cot Sec Csc Answers
tanx cotx tanx cotx 1

[DOC File]Ex
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Ex. Trigonometric functions with angle nx (sin 5x)′ = (cos 5x)(5x)′ = (cos 5x)∙5 = 5 cos(5x) (csc 4x)′ = (−csc 4x cot 4x)(4x)′ = −4 csc(4x) cot(4x)
cotx identity

[DOC File]Propiedades de las R.T. para Quinto de Secundaria
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Reducir : E = (3 sen 40º + 4 cos 50º) csc 40º. a) 1 b) 2 c) 3. d) 4 e) 7. Calcular : E = a) 1 b) -1 c) d) e) /2. Se sabe que : tg = ctg. Calcular : E = tg ctg. a) /3 b) c) 1/2. d) 1 e) 2. Si : sen (7x – 20º) = cos (3x + 10º) tg (2y – 30º) . ctg (30º - y) = 1. Calcular : E = 2 sen (x + y) + sec 3y. a) 1 b) 2 c) 3. d) 4 e) 5. Si: cos A ...
integral of 1 cos

[DOC File]Math 111, Review Problems
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(3) Find θ and x. (4) Find α and x. (5) Use the fundamental identities to find the exact value of sin x, csc x, and tan x given that. and . (6) Use a sketch of the unit circle to explain why: a) the function y = sin x is periodic. b) the function y = tan x has the vertical asymptotes where it does. c) the function y = cos x …
csc sin cos

[DOC File]6.2 TRIG FUNCTIONS -- UNIT CIRCLE
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sin t = y/1 = y csc t = 1 / y (y ( 0) cos t = x/1 = x sec t = 1 / x ( x ( 0) tan t = y / x (x ( 0) cot t = x / y (y ( 0) Note: The unit circle is just a special case of this general theorem! Example: 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 =
cos to csc

[DOC File]Pre-calculus Final Review Study Guide
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27.) cos (x – y) if cos x = 3/5 and cos y = 4/5. 28.) tan (x – y) if sin x = 8/17 and cos y = 3/5. Verify that each equation is an identity. 37.) cos (180 ˚+ x) = - cos x (7.4) p. 453. Use the given information to find sin 2ө, cos 2ө, and tan 2ө. 9.) tan ө = 4/3, π < ө < 3π/2 . 21.) cos ө = 4/5, 0 ˚ < ө < 90 ˚ 23.) tan ө = -2 ...
cos x x 3

[DOCX File]Currituck County Schools / Overview
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Given csc. θ = 5 -4 and the terminal point in the third quadrant find cot θ . For problems 68 - 71, for each given function value, find the values of the other five trig functions. sin θ = 9 41 and the terminal point is in the second quadrant.
sinx + cosx

Cos x 4 csc x 5