A. Use the unit circle to determine each value. 1. sin(5) 3. sin(2m) 2. sin(5) 4. sini

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 82E
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Questions 1,2,3,4
12:34
Assignment 5-2 Alg2 ASYNCHR X
https://mapleton.instructure.com/courses/9233/assignments/286510
Untitled document - Google Do X +
A 16
Remember: The cosine of the central angle measure of a unit circle is the x-coordinate of the point
where the terminal ray intersects the unit circle and the sine of the same central angle measure is the y
coordinate of the same point.
III. Sine and Cosine Functions and their Transformations
A. Use the unit circle to determine each value.
1. sin(5)
2. sin(5)
4
4. sin()
3. sin(2m)
5. cos()
6. cos(3)
7. cos(3)
8. cos(2)
X
<
Transcribed Image Text:12:34 Assignment 5-2 Alg2 ASYNCHR X https://mapleton.instructure.com/courses/9233/assignments/286510 Untitled document - Google Do X + A 16 Remember: The cosine of the central angle measure of a unit circle is the x-coordinate of the point where the terminal ray intersects the unit circle and the sine of the same central angle measure is the y coordinate of the same point. III. Sine and Cosine Functions and their Transformations A. Use the unit circle to determine each value. 1. sin(5) 2. sin(5) 4 4. sin() 3. sin(2m) 5. cos() 6. cos(3) 7. cos(3) 8. cos(2) X <
12:34
(-1,0)
radians
radians
s
radians
radians-180
radians/
43-4
135°
150
210
1201
S radiansy
225
240"
A radians
(0,1)
radians
90°
270"
60°
300
radians
6
30°
330
315
3400
360°
44,
radians
radian
radian
radians
7
radians-
radians
radians
(1.00
X
<
Transcribed Image Text:12:34 (-1,0) radians radians s radians radians-180 radians/ 43-4 135° 150 210 1201 S radiansy 225 240" A radians (0,1) radians 90° 270" 60° 300 radians 6 30° 330 315 3400 360° 44, radians radian radian radians 7 radians- radians radians (1.00 X <
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