'Reciprocal functions' presentation slideshows

6/6/13 Obj : SWBAT review for Semester Final Bell Ringer: Turn in Polar Worksheets

6/6/13 Obj : SWBAT review for Semester Final Bell Ringer: Turn in Polar Worksheets HW : Review Packet #16-30 Announcements : Take missing Quizzes Last day to bring books back is day of the Final T urn in 3 missing assignments partial credit; by Friday

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KS4 Mathematics

KS4 Mathematics. A9 Graphs of non-linear functions. A9 Graphs of non-linear functions. Contents. A. A9.2 Graphs of important non-linear functions. A. A9.3 Using graphs to solve equations. A. A9.1 Plotting curved graphs. A9.4 Solving equations by trial and improvement. A.

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Section 3.6 Reciprocal Functions

Section 3.6 Reciprocal Functions. Objectives: 1. To identify vertical asymptotes, domains, and ranges of reciprocal functions. 2. To graph reciprocal functions. Definition. Reciprocal Function Any function that is a reciprocal of another function. 1. sec. x. =. cos x. 1. csc.

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Right Triangle Trigonometry

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Introduction

Introduction In previous lessons, you defined and calculated using the three basic trigonometric functions, sine, cosine, and tangent. In this lesson, you will extend your working definitions of their reciprocal functions and use them to determine the unknown sides and angles of triangles.

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Right Triangle Trigonometry

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8.4 Relationships Among Functions

8.4 Relationships Among Functions. Simplifying Trigonometric Identities. Reciprocal Functions. sin(- ? )=-sin ? csc(- ? )=-csc ? tan(- ? )=-tan ?. cos(- ? )=-cos ? sec(- ? )=-sec ? cot(- ? )=-cot ?. Relationships with Negatives. Pythagorean Relationships. sin 2 ? +cos 2 ? =1

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RIGHT

TRIGOMOMETRY. RIGHT. R I A N G L E. adjacent. opposite. In a right triangle, the shorter sides are called legs and the longest side (which is the one opposite the right angle) is called the hypotenuse.

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Jeopardy

Jeopardy. Multiply and Divide Rational Expressions. Adding, Subtracting and Solving. Rational Functions. Reciprocal Functions. Variation. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. Jeopardy. 300. 300. 300. 300. 300. Final Jeopardy. Multiplication for 100.

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Rational Functions

Rational Functions. Introduction to Rational Functions. Function Evaluator and Grapher. Introduction to Rational Functions. Reciprocal Functions. Horizontal and Vertical Asymptotes. Other Characteristics of Rational Functions. Function Evaluator and Grapher.

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Shape & Space 1

Shape & Space 1. SOME FUNCTIONS AND THEIR GRAPHS. Prerequisites. Sketch a graph of the linear function that has a slope of -2 / 3 and a y-intercept of 5. Consider the function y = - (x + 1) 2 + 4. a) Draw the graph of this function. b) Identify the x- and y- intercepts.

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Math 20-1 Chapter 7 Absolute Value and Reciprocal Functions

Math 20-1 Chapter 7 Absolute Value and Reciprocal Functions. Teacher Notes. 7.4 Reciprocal Functions.

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Unit 29 Using Graphs to Solve Equations

Unit 29 Using Graphs to Solve Equations. Unit 29. 29.1 Solution of Simultaneous Equations Using Their Graphs. Example Solve the pair of simultaneous equations by drawing their graphs Solution We can rewrite each equation in the form y = ..... Plotting the lines, when

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Aim: What are the reciprocal functions and cofunction?

Aim: What are the reciprocal functions and cofunction?. AB = 17 and BC = 15. Do Now: In. A. Find. B. C. c). d). a) AC b). 2) Find the reciprocal of. a). b). c). Worksheet. 1) a) AC = 8, b). = 15/17 c). = 8/17. d). = 15/8. 2) a) rec. of.

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Ch. 8.3 Graphing Reciprocal Functions

Ch. 8.3 Graphing Reciprocal Functions. Objective. SWBAT determine properties and graph transformations of reciprocal funtions. Reciprocal funtion. A reciprocal functions has an equation of the form f(x) = , where a(x) is linear and a(x) ? 0.

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12-2 Trigonometric Functions of Acute Angles

12-2 Trigonometric Functions of Acute Angles. Trigonometric Functions. There are six trigonometric functions for any acute angle ? . We have already discussed three:. y. hypotenuse r. side opposite y. ?. side adjacent x. x. Reciprocal Functions.

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Ch. 6 Review

Ch. 6 Review. AP Calculus. 6.2: Integrals of Reciprocal Functions 6.2: Second Fundamental Theorem of Calculus 6.3: Log Properties (The Big Four) 6.4: Solving Exponential Equations (logs) 6.4: Logarithmic Differentiation (exponential functions)

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Assignment, pencil red pen, highlighter, GP notebook, graphing calculator

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Do Now

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The Unit Circle

The Unit Circle. Reciprocal functions. Remember. Complete the following diagrams. Be sure to include radian measures & tangent values. Meet the Reciprocals!!!. 1. = secant. o rigin ? tangent. = cosecant. o rigin ? cotangent. = cotangent. t angent from x-axis. t angent from y-axis.

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