The video tutorial explains how to use proportions to find missing side lengths in similar figures. It begins by identifying the scale factor between two similar triangles and demonstrates setting up and solving proportions using cross-multiplication. The tutorial includes two example problems, highlighting the importance of consistency in setting up proportions and offering alternative methods to verify results.

What is the first step in solving problems involving similar figures?

• Finding the area of the figures

• Identifying the scale factor

• Calculating the perimeter

• Measuring the angles

How do you identify the scale factor between two similar figures?

• By measuring the height

• By calculating the area

• By matching sides with known lengths

• By comparing the angles

What is the simplified scale factor if the sides are 12 and 16?

• 4/3

• 3/4

• 1/2

• 2/1

When setting up a proportion, why is it important to be consistent with the order of terms?

• To avoid using decimals

• To ensure the units are correct

• To maintain the correct ratio

• To simplify calculations

Why is it important to match corresponding sides when setting up a proportion?

• To find the area of the figures

• To ensure the figures are congruent

• To maintain the correct scale factor

• To simplify the problem

What happens if you reverse the order of terms in a proportion?

• The solution remains the same

• The scale factor changes

• The proportion becomes incorrect

• The figures become non-similar

What is the importance of using proportions in similar figures?

• To measure angles

• To calculate volume

• To find missing side lengths

• To find the area

What method is used to solve the proportion in the video?

• Substitution

• Elimination

• Graphing

• Cross-multiplication

What is the result of cross-multiplying the proportion 4x = 60?

• x = 30

• x = 25

• x = 20

• x = 15

What is the missing side length if the scale factor is 3/4 and the corresponding side is 20?

• 25

• 10

• 15

• 20