Trig
Degrees/Radians
Quadrants
Co-terminals
Arc Length
100

Find the exact value of

cos(315o)


(root (2) 2)/2

100

convert 16π/3 to degrees

960

100

Determine the quadrant in which the terminal side of each angle θ will fall.

cos(θ) < 0 and π/2< θ <3π/2

Quadrant 3

100

Find(the closest)  one negative and one positive coterminal angle

θ=7π/3

pi/3 and -(5pi)/3

100

What is the Arc Length formula given radians 


radian x pi

200

Find the exact value of 

tan (7π/6) =

(root (2)3)/3

200

convert 195° to radians

13/12pi

200

Determine the quadrant in which the terminal side of each angle θ will fall.

tan(θ) < 0 and sin(θ) > 0

quadrant 2

200

Find(the closest)  one negative and one positive coterminal angle θ=300∘ 

660

-60

200

What is the arc length formula given degree

(degree)/360 x (2)x(r)x(pi)

300

Find the exact values of the remaining trigonometric functions of each angle θ .

 cos(θ) < 0,tan(θ) = −4/7

Sin= 

Cos =


sin = 4/root(2) 65

cos = -7/root(2)65

300

sketch Θ = 575°

300

Determine the quadrant in which the terminal side of each angle θ will fall.

tan θ > 0, π/2≤ θ ≤3π/2

Quadrant 3

300

Find(the closest)  one negative and one positive coterminal angle θ=−405∘ 

315 

-45

300

The diameter of a sector of a store floor is 16 yards long. The angle of sector is 184°.Determine the arc-length of the sector of the store floor in terms of π. 

(368pi)/45

400

Find the values of the 3 trig functions of θ.

The point (8, -5) is on the terminal side.

(sin = -5/root(2)89 ) (cos = 8/root(2)89 )(tan =-5/8)

400

sketch 

Θ =7π/6

400

Determine the quadrant in which the terminal side of each angle θ will fall.

tan θ > 0 and cos θ > 0

Quadrant 1

400

Find(the closest)  one negative and one positive coterminal angle θ=−5π/7 

(9pi)/7 (-19pi)/7

400

The radius of a sector of a carpet is 10 yards long. The angle of sector is 115°. Determine the arc-length of the sector of the carpet in terms of π.

(115pi)/18

500

Find the values for the remaining trig functions.

tan(θ) =5/14 , and π/2< θ < 3π/2

sin(θ) =

cos(θ) =

(sin = -5/root(2)221) (cos = -14/root(2)221)

500
What is the reference angle of 575 degrees

35

500

Determine the quadrant in which the terminal side of each angle θ will fall.

tanθ > 0, 3π/2≤ θ ≤5π/2

Quadrant 1

500

Find(the closest)  one negative and one positive coterminal angle 

θ=25π/6

(13pi)/6 -(11pi)/6

500

Suppose a sector has a central angle of θ =4π/3 and an arc length of 18π/7cm.Determine the length of the diameter.

27/7
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