Learn how to sketch the angle in standard form in terms of pi

The video tutorial explains how to sketch the angle 8π/5 in standard position. It begins by discussing the uncommon use of fifths in angle sketching and proceeds to explain the process of rotating the angle counterclockwise. The tutorial then focuses on dividing the angle into fifths, similar to slicing a pizza, and concludes with completing the sketch by rotating the angle to 8π/5. The instructor provides a step-by-step guide to ensure understanding of the concept.

What is the initial position of the angle when sketching in standard form?

• On the Y-axis

• On the Z-axis

• On the X-axis

• At the origin

Why is the angle 8π/5 considered larger than π?

• Because 8 is greater than 5

• Because it requires more than a full rotation

• Because it is measured in degrees

• Because it is a negative angle

How many equal parts is the circle divided into for sketching 8π/5?

• 4 parts

• 3 parts

• 5 parts

• 6 parts

What is the equivalent of 5π/5 in terms of π?

• 2π

• π

• 3π

• π/2

After rotating 8π/5 from the standard position, where does the angle end?

• At 2π

• At 3π/2

• At 8π/5

• At π