The video tutorial explains how to convert between degrees and radians using a simple method. It begins by introducing the concept of conversion and the relationship between degrees and radians. The tutorial then provides a detailed example of converting 160 degrees to radians, followed by another example of converting 3π/4 radians to degrees. The process involves using unit conversion techniques and simplifying fractions to achieve the final result.

What is the conversion factor between degrees and radians?

• 90 degrees per π radians

• 180 degrees per π radians

• 360 degrees per π radians

• 45 degrees per π radians

What is the purpose of using the reciprocal of the conversion factor in the conversion process?

• To multiply radians

• To cancel out radians

• To add degrees

• To subtract degrees

When converting 160 degrees to radians, what is the first step?

• Multiply by 180/π

• Add π to the degrees

• Divide by 180

• Multiply by π/180

What is the purpose of putting degrees in the denominator during conversion?

• To add radians

• To cancel out degrees

• To subtract radians

• To multiply degrees

What is the simplified fraction of 160/180?

• 5/4

• 9/8

• 8/9

• 4/5

What is the result of converting 160 degrees to radians?

• 8π/9 radians

• 9π/8 radians

• π/2 radians

• 2π/3 radians

Why is it important to simplify the fraction when converting degrees to radians?

• To add more complexity

• To decrease the radian value

• To increase the degree value

• To make calculations easier

What is the result of dividing 160 by 20 in the conversion process?

• 8

• 9

• 7

• 6

What is the result of dividing 180 by 20 in the conversion process?

• 8

• 7

• 6

• 9

What is the first step in converting 3π/4 radians to degrees?

• Multiply by π/180

• Divide by π

• Add 180 to the radians

• Multiply by 180/π