Comparing Ice Cube Trays

The video tutorial explains how two different ice trays, blue and pink, hold the same amount of water but produce different numbers of ice cubes. The blue tray makes 8 cubes, while the pink tray makes 16. The tutorial demonstrates how to visually and numerically compare the ice cubes from both trays, focusing on fractions and equivalent amounts. It concludes by showing that 3 cubes from the blue tray are equivalent to 6 cubes from the pink tray.

What is the main difference between the blue and pink trays?

• The pink tray is smaller in size.

• The blue tray is larger in size.

• The pink tray makes more ice cubes.

• The blue tray holds more water.

How many sections is the blue tray divided into?

• 6 sections

• 4 sections

• 10 sections

• 8 sections

What is the relationship between the size of the blue and pink trays?

• The blue tray is wider.

• The pink tray is taller.

• Both trays are the same length.

• The pink tray is twice as long.

How many ice cubes from the blue tray are used in the drink?

• 3 cubes

• 2 cubes

• 5 cubes

• 4 cubes

What fraction of the blue tray's ice cubes is used in the drink?

• 1/4

• 3/8

• 5/8

• 1/2

How many ice cubes from the pink tray are needed to match the blue tray's ice cubes in the drink?

• 4 cubes

• 5 cubes

• 6 cubes

• 7 cubes

What mathematical operation is used to equate the ice cubes from both trays?

• Multiplication

• Subtraction

• Addition

• Division

What is the equivalent fraction of 3/8 in terms of the pink tray's ice cubes?

• 5/16

• 6/16

• 7/16

• 8/16

Why do you multiply by 2 to find the equivalent number of ice cubes in the pink tray?

• Because the pink tray is twice as tall.

• Because the pink tray holds twice the water.

• Because each blue cube corresponds to two pink cubes.

• Because the pink tray is twice as large.

What is the final answer to the problem of how many pink tray cubes are needed?

• 6 cubes

• 5 cubes

• 7 cubes

• 4 cubes