'Trigonometric functions' presentation slideshows

Differentiation

Differentiation. Differentiation Rules. 1. . Differentiation Rules. 1. . Differentiation Rules. 2. . Differentiation Rules. 2. . Differentiation Rules. 2. . Differentiation Rules. 3. . Differentiation Rules. 3. . Differentiation Rules. for any positive integer n. 4. .

1.22k views • 48 slides

13-4

625 views • 32 slides

Laws of Sines and Cosines

Laws of Sines and Cosines . Sections 6.1 and 6.2. Objectives. Apply the law of sines to determine the lengths of side and measures of angle of a triangle. Solve word problems requiring the law of sines.

1.51k views • 28 slides

Foundation of Mathematics Dr. Sami A. Hussein

Iraqi Kurdistan Regional Government Ministry of Higher Education & Scientific Research Salahaddin University - Erbil College of Basic Education Department of Mathematics First class student. Foundation of Mathematics Dr. Sami A. Hussein. 2018-2019. Function.

503 views • 27 slides

Unit Circle Trigonometry

1.16k views • 24 slides

Verifying Trigonometric Identities

Verifying Trigonometric Identities. Section 5.1. Objectives. Apply a Pythagorean identity to solve a trigonometric equation. Rewrite an expression in terms of sines and cosines using definitions and identities. Verify a trigonometric identity. . Pythagorean Identities.

382 views • 21 slides

Vocabulary

329 views • 18 slides

7-6 The Inverse Trigonometric Functions

7-6 The Inverse Trigonometric Functions. Objective: To find values of the inverse trigonometric functions. The Inverse Trigonometric Function. When does a function have an inverse?. It means that the function is one-to-one.

488 views • 18 slides

Trigonometric Equations

Trigonometric Equations. When the graph of y = sin a is displaced by b units horizontally, its equation becomes y = sin ( a+b ). Angles such as ( a + b ) are called compound angles .

465 views • 17 slides

The Pythagorean Theorem

393 views • 16 slides

Right Triangle Trigonometry

400 views • 16 slides

Continuity Curves without gaps?

Continuity Curves without gaps?. Animation (infinite length). Continuity. Definition A function f is continuous at a number a if lim f(x) = f(a). x -> a. 1. f (a) is defined. 2. lim f(x) exists. x -> a. 3.lim f(x) = f(a). x -> a.

265 views • 15 slides

Graphs of Sine and Cosine Functions

Graphs of Sine and Cosine Functions. y. y = sin x , 0 < x < 2 ?. 1. x. ?. ?. ?. ?. 3 ?. 2 ?. 6. 3. 2. 2. -1. Period: 2 ?. The Graph of y=sinx.

802 views • 15 slides

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.

327 views • 13 slides

Right Triangle Trigonometry!

Right Triangle Trigonometry!. 10 th Grade Geometry By Melissa Inforna. Table of Contents. Welcome Setting up your calculator Basic parts of a right triangle Angles and Sides of a right triangle Welcome to SohCahToa Finding the ratio Mission #1 Mission #2 Mission #3 Credits.

713 views • 12 slides

Excel Lesson 5 Using Functions

Excel Lesson 5 Using Functions. Microsoft Office 2007: Introductory. Objectives. Identify the parts of a function. Enter formulas with functions. Use functions to solve mathematical problems. Use functions to solve statistical problems. Use functions to solve financial problems.

253 views • 11 slides

417 views • 11 slides

Section 7.5

Section 7.5. Unit Circle Approach; Properties of the Trigonometric Functions. THE UNIT CIRCLE. The circle that has its center at the origin and a radius of 1 is called the unit circle . Its equation is x 2 + y 2 = 1.

340 views • 9 slides

Intro to Trigonometric Functions

Intro to Trigonometric Functions. Physics Mrs. Coyle. Trig Ratios. sin= O SOH H cos= A CAH H tan= O TOA A. H ypotenuse. O pposite. q. A djacent. Angle of Elevation. Angle of Elevation. q. Example 1.

208 views • 6 slides

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 ?

169 views • 5 slides