Degrees/Radians
Unit Circle
Coterminal/
Reference
Find all six
100

Convert to radians:   50 degrees

5pi/18


100

sin(3pi/2)

-1

100

Find the reference angle for 230 degrees

50 degrees

100

for the point (3, 4) find the values of all six trig functions

sinx = 4/5.     tanx = 4/3.      cscx = 5/4

cosx = 3/5.     cotx = 3/4.      secx = 5/3

200

Convert to degrees: pi/8

22.5 degrees

200

cos(11pi/6)

sqrt3/2

200

Find the reference angle for 428 degrees

68 degrees

200

For the point (-5, -12) fin d the values of all six trig functions

sinx = -12/13.    tanx = 12/5.    cscx = -13/12

cosx = -5/13.     cotx = 5/12.     secx = -13/5

300

Convert to radians: 1 degree

pi/180 radians

300

tan(pi/2)

undefined

300

Find an angle coterminal with pi/3

-5pi/3 or 7pi/3

300

x = inverseTan1.  Find the values of the six trig functions.

tanx = 1    cotx = 1   sinx = sqrt2/2

cosx = sqrt2/2    cscx = sqrt2   secx = sqrt2

400

Convert to degrees: pi/20

9 degrees

400

sec(pi/3)

2

400

Find the reference angle for 13pi/6 radians

pi/6 radians

400

Find the values of the six trig functions for the angle 3pi/2.

sin = -1    csc = -1     tanx is undefined

cosx = 0    secx is undefined     cotx = 0

500

Convert to degrees: 2 radians

360/pi or 114.6 degrees

500

tan(11pi/4)

-1

500

Find the reference angle for 3618 degrees

18 degrees

500

If cosx = -4/5 and x lies in quadrant II, find the values of the other five functions.

cosx = -4/5    secx = -5/4      tanx = -3/4

sinx = 3/5      cscx = 5/3       cotx = -4/3

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