The video tutorial covers graphing angles in standard form, focusing on breaking angles into thirds and understanding negative directions. It explains reference angles, emphasizing their acute and positive nature. The tutorial also evaluates trigonometric functions using reference angles, highlighting the importance of understanding 30-60-90 triangles. Finally, it prepares students for a quiz by reviewing key concepts and the unit circle.

What is the direction of a negative angle when graphing in standard form?

• Counterclockwise

• Downwards

• Clockwise

• Upwards

How is a reference angle defined?

• The angle that is always obtuse

• The angle that is always negative

• The angle between the initial side and the terminal side

• The acute positive distance between the terminal side and the X-axis

What is the sine of a 60-degree angle in a 30-60-90 triangle?

• 1

• sqrt(3)/2

• sqrt(2)/2

• 1/2

What is the tangent of a 60-degree angle in a 30-60-90 triangle?

• sqrt(3)

• 1

• 0

• 1/sqrt(3)

What is the cosine of a 60-degree angle in a 30-60-90 triangle?

• sqrt(2)/2

• 1

• sqrt(3)/2

• 1/2

In which quadrant is the cosine of an angle negative?

• Third quadrant

• First quadrant

• Fourth quadrant

• Second quadrant

Why is it important to know the quadrant of an angle?

• To determine the angle's size

• To find the reference angle

• To know the sign of trigonometric functions

• To calculate the angle's complement