'Trig functions' presentation slideshows

Limits and Continuity

Limits and Continuity. Definition. Evaluation of Limits. Continuity. Limits Involving Infinity. Limit. L. a. Limits, Graphs, and Calculators. Graph 1. Graph 2. Graph 3. c) Find. 6. Note: f (-2) = 1 is not involved . 2. 3) Use your calculator to evaluate the limits.

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4.4 Trigonmetric functions of Any Angle

4.4 Trigonmetric functions of Any Angle. Objective. Evaluate trigonometric functions of any angle Use reference angles to evaluate trig functions. Definitions of Trigonometric Functions of any Angle.

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Trigonometric Functions

Trigonometric Functions. Unit Circle Approach. The Unit Circle. Definition. Six Trigonometric Functions of t. The sine function associates with t the y-coordinate of P and is denoted by sin t = y The cosine function associates with t the x-coordinate of P and is denoted by cos t = x.

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Trigonometric Functions: The Unit Circle 4.2

Trigonometric Functions: The Unit Circle 4.2. Unit Circle. The unit circle is a circle of radius 1 with its center at the origin. If t is a real number and P = (x, y) is a point on the unit circle that corresponds to t , then.

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2.3 Right Triangle Trigonometry

Odds and Even functions Evaluating trig functions Use a calculator to evaluate trig functions. 2.3 Right Triangle Trigonometry. Odds and Even Functions. Odd Functions sin (- ?) = -sin ? tan (- ?) = -tan ? csc (- ?) = -csc ? cot(- ?) = -cot ?. Even Functions cos (- ?) = cos ?

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Techniques for Finding Derivatives

Techniques for Finding Derivatives. Lesson 4.1. Limitations of the Definition. Recall our use of the definition of the derivative This worked OK for simple functions Becomes unwieldy for other common functions Higher degree polynomials Trig functions. Other Ways to Represent The Derivative.

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Limits at Infinity

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1.3 Evaluating Limits Analytically

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Trigonometry

Trigonometry. By: Justin Ferranto. What is Trigonometry?. Trig. Basically deals with the study of triangles. Mathematicians use trig. to study relationships between the sides and angles of a triangle. . Where did Trig. originate?.

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The Natural Log Function: Integration

The Natural Log Function: Integration. Lesson 5.7. Log Rule for Integration. Because Then we know that And in general, when u is a differentiable function in x: . Try It Out. Consider these . . . Finding Area. Given Determine the area under the curve on the interval [2, 4].

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Graphing Other Trig Functions

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Trig Functions of Real Numbers

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Trig Functions of Any Angle

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1.3 Right Triangle Trigonometry

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Objectives of this Section Find the Exact Value of the Trigonometric Functions of 45 Degrees

Sullivan Algebra and Trigonometry: Section 6.3 Computing the Values of Trig Functions of Acute Angles. Objectives of this Section Find the Exact Value of the Trigonometric Functions of 45 Degrees Find the Exact Value of the Trigonometric Functions of 30 Degrees and 60 Degrees

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Trigonometry L1-4 Definitions of Trigonometric Functions

Trigonometry L1-4 Definitions of Trigonometric Functions. r. y. ?. x. Ex1. Find the six trig functions for the angle whose terminal side passes through (4,-2). 4. ?. -2. r. 4 2 + (-2) 2 = r 2. Ex2. Find the six trig functions for the angle ?

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