'Cosecant' presentation slideshows

MAC 1114

MAC 1114. Module 4 Graphs of the Circular Functions. Rev.S08. Learning Objectives. Upon completing this module, you should be able to: Recognize periodic functions. Determine the amplitude and period, when given the equation of a periodic function.

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Reciprocal Trigonometry Functions

Reciprocal Trigonometry Functions. Cosecant,. Secant. and Cotangent. Provided sin x ? 0, cos x ? 0 and tan x ? 0. Third letter rule. Example: Find (3 dps). Answers:. (i) 1.035 (ii) -3.236 (iii) -0.176. Cosec x. x. Graphs of cosec, sec and cot.

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4.4 Graphs of Sine and Cosine: Sinusoids

4.4 Graphs of Sine and Cosine: Sinusoids. By the end of today, you should be able to:. Graph the sine and cosine functions Find the amplitude, period, and frequency of a function Model Periodic behavior with sinusoids. Unit Circle. The Sine Function: y = sin(x ). Domain: Range:

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Chapter 7: Trigonometric Functions

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Trig Functions of Acute Angles

Trig Functions of Acute Angles. Lesson 2.2. A. c. b. B. C. a. Right Triangle Ratios. Given a right triangle Ratios. Right Triangle Ratios. Given a specific triangle determine the ratios How to find the hypotenuse? Use the Pythagorean theorem Ratios. 7. 5. B.

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7.2 Trigonometric Integrals

7.2 Trigonometric Integrals. In this section, we introduce techniques for evaluating integrals of the form. where either m or n is a nonnegative integer. and occasionally, integrals involving the product of sines and cosines of two different angles.

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Graphs Cosecant Section 4.6

Graphs Cosecant Section 4.6. Objectives. Graph cosecant functions Know key characteristics of the cosecant function. Section 4.5: Figure 4.49, Key Points in the Sine and Cosine Curves. Cosecant Function. We know that cosecant is the reciprocal of Sine Period: 2 ?

257 views • 7 slides