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Help Preferences Sign up Log in. To view this presentation, you'll need to enable Flash. Initial side is the positive x axis which is fixed. Terminal side is the ray in quadrant II, which is free to rotate about the origin. Counterclockwise rotation Pay To Get Trigonometry Presentation positive, clockwise rotation is negative. Coterminal Angles Angles that have the same terminal side.
Degrees to radians Multiply angle by radians Radians to degrees Multiply angle by Note 1 revolution 2p radians. Arc length central angle x radius, or Note The central angle must be in radian measure.
Pythagorean Theorem This gives the identity Zeros of sin? The amplitude of a sine and cosine graph is A. The vertical shift or average value of sine and cosine graph is D. Domain of tangent is where n is an integer. Domain of cotangent where n is an integer.
Range of tangent and cotangent Pay To Get Trigonometry Presentation The period of tangent or cotangent graph is 14 Graphs of tangent and cotangent y tan x Vertical asymptotes at y cot continue reading Verrical asymptotes at 15 Graphs of secant and cosecant y csc x Vertical asymptotes at Range 8, 1 U 1, 8 y sin x y sec x Vertical asymptotes at Range 8, 1 U 1, 8 y cos x 16 Inverse Trigonometric Functions here Trig Equations Domain 1, 1 Range 0 lt y lt 1, solutions in QI and QII.
Given two points P1 and P2 on the plane, a vector v that connects the points from P1 to P2 is v i j. Unit vectors are vectors of length 1. The magnitude of v is v Using the angle that the vector makes with x-axis in standard position and the vectors magnitude, component form can be written as v vcos?
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Example Let v 5i 4j, k 7. Then kv 7 5i 4j 35i 28j. Dot Product Multiplication of two vectors.
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PreCalculus - Trigonometry: Trig Identities (15 of 57) Proof of the Addition Formula (Tangent)
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