This video tutorial is a review of the 22nd lesson on proportional relationships. It covers the requirements for identifying proportional relationships, including activities to fill in blanks, exercises with ratio tables, finding unit rates, graphing, and writing equations. The lesson aims to reinforce students' understanding of proportionality through various exercises and activities.

What is the main goal of the lesson on proportional relationships?

• To understand how to identify if a relationship is proportional

• To explore historical mathematicians

• To learn about different types of graphs

• To memorize mathematical formulas

In the activity section, what must a graph have to be considered proportional?

• A title and a legend

• A constant slope and pass through the origin

• Multiple colors and labels

• A grid and a scale

What is the first step in determining if a ratio table is proportional?

• Check if all values are even

• Find the unit rate

• Ensure all values are positive

• Count the number of entries

Why is it important to show your work when determining if a ratio table is proportional?

• To use more paper

• To practice handwriting

• To make the page look full

• To prove your conclusion

How do you find the unit rate from a ratio table?

• Multiply the first value by the second

• Divide the first value by the second

• Add all values together

• Subtract the smallest value from the largest

What is the purpose of graphing the data from a ratio table?

• To compare it with other graphs

• To find the average of the data

• To determine if the graph is proportional

• To create a colorful chart

What should you remember about the axes when graphing a ratio table?

• The x-axis is vertical and the y-axis is horizontal

• The y-axis is vertical and the x-axis is horizontal

• Both axes are horizontal

• Both axes are vertical

What is the constant in a proportional relationship?

• The sum of all values

• The product of all values

• The difference between the highest and lowest values

• The unit rate

What equation form represents a proportional relationship?

• y = x + c

• y = x^2

• y = kx

• y = mx + b

What is the final step after finding the constant in a ratio table?

• Write the equation that shows the relationship

• Draw a new table

• Calculate the average

• Erase all previous work