Definitions
Reference Angles
Supplementary + Complementary
Trigonometric Values
Pythagorean/ Triangles
100

Angles sum up to 180 degrees

What are supplementary angles? 

100

Reference angles are always in this quadrant

What is Quadrant 1

100

supplementary angles with measures 10x+7 and 7x+3 degrees

107° and 73° 

100

What is the value of sine if the angle lies on the terminal side passing through (-8,15)

15/17

100

 sin^2theta+     =1


What is missing? 

cos^2 theta

200
Angles sum up to 90 degrees

What are complementary angles

200

The reference angle for 

227°

What is 47° 

200

supplementary angles with measures 6x-4 and 8x-12 degrees

80°  and 100° 



200

An equation of the line for the terminal side of an angle is given along with a condition. 

 6x-5y=0 

Find the cosine of the angle. 

cos theta = (5 sqrt 61)/61

200

Find sinA, cosA, tanA

cosA= 20/29

sinA= 21/29

tanA= 21/20

300

Angles that have same initial side and the same terminal side but different amount of rotation

What are coterminal angles

300

The reference angle for 307° 

What is 53° 

300

complementary angles with measures 9x+6 and 3x degree

69°, 21° 

300

What are the values of sine and cosine if the angle lies on the terminal side passing through

(1, sqrt3)

sin theta = sqrt3/2

cos theta = 1/2

300

use identities to find cos, given that

sin theta= 3/5

 and theta is in quadrant II

4/5

400

The trigonometric function defined by the relationship 

y/r

What is sine

400

Reference angle for 458° 

What is 82° 

400

complementary angles with measures 3x-5 and 6x-40 degrees

40° 50° 

400

What is the value of cosecant if the angle lies on the terminal side passing through (3,4)

5/4

500

The trigonometric function defined by the relationship 

y/x

What is tangent

500

Reference angle for 1380° 

60° 

500

150°  30° 

500

Find the six trigonometric values for when the given point is on the terminal side 

(-4,0)

sin theta = 0 

cos theta = -1

tan theta = 0

csc theta = undef.

sec theta = -1

cot theta = undef.

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