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Section 4.2. Trigonometric Functions: The Unit Circle . . . . . . . . . 344. Section 4.3. Right Triangle Trigonometry . . . . . . . . . . . . . . . . 350. Section 4.4. Trigonometric Functions of Any Angle . . . . . . . . . . 360. Section 4.5. Graphs of Sine and Cosine Functions . . . . . . . . . . . 373. Section 4.6. Graphs of Other Trigonometric Functions .
2 Feb 2015 Study Guide, Practice, and Enrichment masters. . Study Guide masters provide worked-out examples as well as practice problems. PERIOD ______. Vocabulary Term. Found on Page. Definition/Description/Example terminal side trigonometric function trigonometric ratio unit circle vertex. Chapter. 5
31 Mar 2011 the trig functions really are functions of a continuous vari- able — the angle ? that can have any value between ?? and ?. It is important to have a sense of the appearance and properties of the graphs of these functions. Drawing the unit circle can be of help in visualizing these functions. If we draw a unit
angle intersects the unit circle. This is the point. (. ) 2. 2. 2. 2. , , as shown below. Putting together all of the information from this section about quadrantal angles as well as special angles in the first quadrant, we obtain the following diagram: We will use these coordinates in later sections to find trigonometric functions of
Trigonometric Functions: A Unit. Circle Approach. 5-3. Solving Right Triangles. 5-4. Properties of Trigonometric. Functions. 5-5. More General Trigonometric. Functions and The study of trigonometry depends on the concept of angle. An angle is . calculators. Check your owner's manual for your particular calculator.
Trigonometry Review with the Unit Circle: All the trig. you'll ever need to know in Calculus. Objectives: This is your review of trigonometry: angles, six trig. functions, identities and formulas, graphs: domain, range and transformations. Angle Measure. Angles can be measured in 2 ways, in degrees or in radians. The following
b2 c2. 4 x2. 42. 62 c2. 2 x. 52 c2. 52 c; 52 or 213. The correct choice is C. Trigonometric Functions on the. Unit Circle. Page 296. Check for Understanding. 1. Terminal side of a 180° angle in standard position is the negative x-axis which intersects the unit circle at (1, 0). Since csc v. 1 y. , csc 180°. 1. 0 which is undefined. 5-3.
NAME DATE PERIOD. Study Guide. Mew? '{ Trigonometric Functions on the Unit Circle rl. Example 1 Use the unit circle to find cot (—270°). The terminal side of a —270° angle in standard position is the positive y-axis, which intersects the unit circle at (0,1). By de?nition, cot(— —=270°) ;0r%. Therefore, cot(— ——27oo) —.
4-3 ; __ Study Guide and Intervention. Trigonometric Functions on the Unit Circle. Trigonometric Functions Of Any Angle The de?nitions of the six trigonometric functions may be extended to include any angle as shown below. Let 6 be any angle in standard position and point Pix, y) be a point on the terminai side of 8.
Identify a unit circle and describe its relationship to real numbers. • Evaluate trigonometric functions using the unit circle. • Use the domain and period to evaluate sine and cosine functions. • Use a calculator to evaluate trigonometric functions. What You Should Learn
     

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