Reference Angles and Sketching
Trig and the Coordinate Plane
Converting Between Radians and Degrees
Definitions
Unit Circle Trig Ratios
100

Sketch the angle 370˚

Opening counterclockwise, all the way around one revolution ending in quadrant I.

100

What would be the length of the hypotenuse on a right triangle drawn using the coordinate (3, √6)?

√15

100

What do you multiply by to change degrees to radians?

pi/180

100

Angle measures that sit on the x and y axes are called?

Quadrantals

100

Evaluate sin(π/4)

sqrt(2)/2

200

In what quadrant is the angle 80π/15 located?

III

200

The point (-3, 4) lies on the terminal side of an angle theta. What is the cosine of this angle?

costheta=-3/5

200

What do you multiply by to change radians to degrees?

180/pi

200

Positive, acute angles that are measured nearest x-axis

Reference angles

200

Evaluate cos (11π/6)

sqrt(3)/2

300

Find the reference angle of -800 degrees

80 degrees

300

Find sinθ given the coordinate (2, -3)

(-3sqrt(13))/13

300

What is 57π/60 in degrees?

171˚

300

A graphed geometrical figure with a radius of 1 used to find missing lengths of special right triangles.

The Unit Circle

300

Evaluate tan (3π/4)

-1

400

Find the reference angle of 49π/11

5π/11

400

Find cotθ given that the coordinate

(-4,-sqrt(5))

 lies on the terminal side of θ.

 

(4sqrt(5))/5

400

What is 390˚ in radians (as a fraction in simplest form)?

13π/6

400

Using the words 'opposite, adjacent, and hypotenuse', what is the cotangent equal to?

(adjacent)/(opposite)

400

Evaluate cot (π)

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