Understanding Pattern Blocks Relationships

The video tutorial explains how to use pattern blocks to understand fractions. It introduces the concept of a double hexagon as one whole unit and determines the fractional value of yellow, red, blue, and green pattern blocks. The tutorial also explores equality relationships between different pattern blocks and concludes with a preview of adding fractions using the double hex as a whole.

What is the term used to describe two hexagons representing one whole unit?

• Single hex

• Double hex

• Triple hex

• Quad hex

How many yellow pattern blocks are needed to make one whole?

• Two

• One

• Four

• Three

What fraction of a whole does one red pattern block represent?

• One-half

• One-third

• One-fifth

• One-fourth

How many blue pattern blocks are required to form one whole?

• Four

• Seven

• Six

• Five

What is the value of one green pattern block in terms of the whole?

• One-twelfth

• One-eighth

• One-tenth

• One-fourteenth

Which of the following is an equality relationship using the double hex?

• One whole equals three yellow

• One whole equals five blue

• One whole equals four red

• One whole equals eight green

How many red pattern blocks are equivalent to one yellow pattern block?

• Four

• One

• Two

• Three

What is the relationship between one blue and green pattern blocks?

• One blue equals two green

• One blue equals four green

• One blue equals three green

• One blue equals one green

How many green pattern blocks are equal to one red pattern block?

• One

• Two

• Four

• Three

What topic will be covered in the next lesson?

• Subtracting fractions

• Multiplying fractions

• Adding fractions

• Dividing fractions