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Overview
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Learn the fundamental principles of differentiating trigonometric functions through a comprehensive exploration of convergence properties, radian measure applications, and derivative proofs. Master the convergence behavior of sin(x), x, and tan(x), then apply radian measure results to establish the derivatives of sine, cosine, and tangent functions. Build essential prerequisite knowledge for proving trigonometric function derivatives while developing skills in evaluating simple limits involving sin x, x, and tan x. Work through practical examples of trigonometric limit evaluation and explore unusual derivative proof techniques. Challenge yourself with harder tangent questions from HSC-level material and discover advanced applications including the differentiation of continued fractions.
Syllabus
Convergence of sin(x), x, and tan(x)
Radian Measure result for sin(x), x and tan(x)
Establishing the Derivatives of sin x, cos x & tan x
Prerequisite Theory for Proving Derivatives of Trigonometric Functions
Evaluating Simple Limits Involving sin x, x & tan x
Evaluating Trigonometric Limit (example question)
Unusual Trigonometric Derivative Proof
HSC Quiz (Harder Tangent Questions)
Differentiating a Continued Fraction
Taught by
Eddie Woo