1) State the quadrant that the given angle lies in. STATE YOUR REASONING

a) csc() < 0 and tan() > 0 b) sec() > 0 and sin() < 0

c) cot() < 0 and sec() > 0 d) csc() < 0 and sec() < 0

2) Find the Exact VALUE of the six trig functions of if tan() = -8/15 and csc() < 0

3) Find the Exact VALUE of the six trig functions that are created by angle with a terminal ray that goes through the given piont

a) (2, -7) b) (-25, -4)

4) Find and label four co-terminal angletwo clockwise and two counterclockwise to the given angle expressed in radian.

a) = -3/5 b) =4/9

5) Use the "rules" for creating/identifying co-terminal angles to satisfy each scenario

a) For = 273

Find a co-terminal angle that is:

i) two(2) counterclockwise revolution

ii) three(3) clockwise revolutions away from

b) For = -34/15

Find a co-terminal angle that is:

i) positive:

ii) negative:

6) a) Convert each angle to from degrees: = -640

b) Convert each angle to degrees from rads: = 33/20