59 Find the reference angle for the angle 12π Since the given angle is greater than 27 = 6 we find a positive angle less than 2. 59 6 47x 6 35π 6 23π 6 Since 12 47 6 6 11 - 6 12π 35π 6 6 12π 23π 6 6 12π 11л 6 6 12 6 Once we find a positive angle less than 2n= angle. The formula varies according to the quadrant in which the angle lies. lies in quadrant IV, subtract 12π 11л 6 6 RO π The reference angle is π 픔 2 11л 6 12π we must repeatedly subtract 2n=- until we use a formula to find the reference from 2n to find the reference angle.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.1: Angle Relationships
Problem 8E
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Question
59
Find the reference angle for the angle
Since the given angle is greater than 2n=
we find a positive angle less than 2.
59
6
47
6
35π
6
23π
6
11
Since -
6
12
6
12π
6
47μ
6
12π 35π
6
6
12π 23π
6
6
12π 11x
6 6
12x
6
Once we find a positive angle less than 2n=
angle. The formula varies according to the quadrant in which the angle lies.
lies in quadrant IV, subtract
11л
6
=
RO
The reference angle is
12π
6
π
픔
2
11л
6
12π
we must repeatedly subtract 2n=- until
we use a formula to find the reference
from 2n to find the reference angle.
Transcribed Image Text:59 Find the reference angle for the angle Since the given angle is greater than 2n= we find a positive angle less than 2. 59 6 47 6 35π 6 23π 6 11 Since - 6 12 6 12π 6 47μ 6 12π 35π 6 6 12π 23π 6 6 12π 11x 6 6 12x 6 Once we find a positive angle less than 2n= angle. The formula varies according to the quadrant in which the angle lies. lies in quadrant IV, subtract 11л 6 = RO The reference angle is 12π 6 π 픔 2 11л 6 12π we must repeatedly subtract 2n=- until we use a formula to find the reference from 2n to find the reference angle.
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