'Trigonometric expression' diaporamas de présentation

PROGRAMME F10

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Sum and Difference Formulas (Section 5-4)

Sum and Difference Formulas (Section 5-4). Sum and Difference Formulas. Sum and Difference Formulas. Find the exact value of each expression. Example 1. Find the exact value of each expression. Example 2. Find the exact values of the sine, cosine and tangent of the angle. Example 3.

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5.1 Using Fundamental Identities

5.1 Using Fundamental Identities. Fundamental Trigonometric Identities. Fundamental Trigonometric Identities. Co functions. Even or Odd functions. Simplify the Trigonometric Identity . Given: . Simplify the Trigonometric Identity . Given: . Simplify the Trigonometric Identity . Given: .

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The Unit Circle

The Unit Circle. Quadrant I. Aim: Use the unit circle in order to find the exact value of a trigonometric expression. RememBer. Find the length of the missing side:. 1. y. 1. 1. y. y. x. x. x. Aim: Use the unit circle in order to find the exact value of a trigonometric expression.

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Chapter 4

Chapter 4. Analytic Trigonometry Section 4.1 Trigonometric Identities. Trigonometric Relations

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4.3 Identities and Algebraic Transformations and Expressions

4.3 Identities and Algebraic Transformations and Expressions. Lesson Obj : Transform a trigonometric expression into a simpler one. Guiding Question: How can we use identities and properties to simplify?. Transformation : Changing one expression into another. Ex. Transform into

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cos x sin x cot x 1

Write the following trigonometric expression in terms of sine and cosine, and then simplify: sin x cot x Select the correct answer:. cos x sin x cot x 1. Simplify the following trigonometric expression: {image} Select the correct answer:. sin 2 x sin x sec 2 x 1.

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