The new question starts every time the number is bolded such as 1. or 2.1. Find the reference angle given: t = −76°.

200°

104°

14°

76°

2. Find a positive angle less than one revolution around the unit circle

that is co-terminal with the given angle: -40°.

3. Determine the quadrant when the terminal side of the angle lies

according to the following conditions: tan (t) > 0, csc (t) < 0.
Quadrant III
Quadrant I
Quadrant IV
Quadrant II
4. Draw the angle given in degrees on the unit circle where 0°
corresponds to the positive portion of the horizontal axis: 300°.
5. Draw the angle given in degrees on the unit circle where 0°
corresponds to the positive portion of the horizontal axis: -359°.
6.
Given
, find cot(θ).
7. Determine the quadrant when the terminal side of the angle lies
according to the following conditions: sin (t) < 0, sec (t) > 0.

Quadrant IV

Quadrant I

Quadrant II

Quadrant III

8. Convert the given angle measure from degrees to radians: 300°.

9.

Find the reference angle given:

.

10. For the given triangle find the exact value for cos(A). Assume angle

C is a right angle.

11.

Given the sample triangle below and the conditions

find the hypotenuse of the triangle.

,

40

2

12. Assume angle C is a right angle and given the

conditions

triangle.

The other side length is

The other side length is

The other side length is

The other side length is

, solve for the side lengths of the right

and the hypotenuse is

and the hypotenuse is

units.

units.

and the hypotenuse is

and the hypotenuse is

units.

units.

13. Find the reference angle given: t = 105°.

85°

45°

15°

75°

14. Draw the angle given in degrees on the unit circle where

0 radians corresponds to the positive portion of the horizontal

axis:

15. Given the sample triangle below and the conditions a = 5, b = 5,

find: sec(A).

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