Cleaning Solution and Water Ratios

The video tutorial explains how to solve a problem involving mixing a cleaning solution with water. It starts by introducing the problem and setting up a ratio table to determine the amount of cleaning solution needed for 12 gallons of water. The tutorial demonstrates doubling the ratio and completing the table, then simplifies the resulting improper fraction to find the solution. An alternative method using multiplication is also presented.

What is the initial ratio of cleaning solution to water as per the label?

• 1 cup to 1 gallon

• 1/4 cup to 1 gallon

• 3/4 cup to 3 gallons

• 1/2 cup to 2 gallons

How many gallons of water are needed for 3/4 cup of cleaning solution?

• 4 gallons

• 3 gallons

• 2 gallons

• 1 gallon

If the amount of water is doubled, what is the new amount of cleaning solution required?

• 2 cups

• 6/4 cups

• 1 cup

• 1.5 cups

What is the total amount of cleaning solution needed for 9 gallons of water?

• 12/4 cups

• 9/4 cups

• 3 cups

• 2 cups

How many quarters of a cup are needed for 12 gallons of water?

• 9 quarters

• 18 quarters

• 15 quarters

• 12 quarters

What is the simplified form of 12 quarters of a cup?

• 3 cups

• 3.5 cups

• 2.5 cups

• 2 cups

How many times more water is needed compared to the label's instruction for 12 gallons?

• 3 times

• 2 times

• 4 times

• 5 times

What is the multiplication factor used to find the cleaning solution for 12 gallons?

• 5

• 2

• 3

• 4

What is the result of multiplying 3/4 cup by 4?

• 2 cups

• 3 cups

• 4 cups

• 5 cups

What is the first step in solving the problem using the alternative method?

• Subtract cleaning solution

• Multiply the cleaning solution by 4

• Add more water

• Divide the water by 3