This video tutorial explains how to plot rational numbers where the numerator is greater than the denominator. It demonstrates the conversion of improper fractions to mixed fractions and how to plot them on a number line. The video covers both positive and negative rational numbers, using examples of '7 by 4' and 'minus 7 by 4'. The tutorial concludes with a summary and encourages viewers to practice the concept.

What is the first step in plotting rational numbers with numerators greater than their denominators?

• Convert to a mixed fraction

• Add the numerator and denominator

• Multiply the numerator and denominator

• Subtract the denominator from the numerator

How do you convert 7/4 into a mixed fraction?

• Add 7 and 4 to get 11

• Subtract 4 from 7 to get 3

• Multiply 7 by 4 to get 28

• Divide 7 by 4 to get 1 with a remainder of 3

What is the mixed fraction form of 7/4?

• 1 3/4

• 2 1/4

• 3 1/4

• 1 2/4

Where is the rational number 7/4 located on the number line?

• Between 3 and 4

• Between 2 and 3

• Between 0 and 1

• Between 1 and 2

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CCSS.6.NS.C.6C

How many equal parts is the segment between 1 and 2 divided into for plotting 7/4?

• 3

• 4

• 5

• 2

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CCSS.3.NF.A.1

CCSS.3.NF.A.2B

How many parts away from 1 is 7/4 on the number line?

• 3 parts

• 2 parts

• 4 parts

• 1 part

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CCSS.3.NF.A.1

CCSS.3.NF.A.2B

What is the mixed fraction form of -7/4?

• -1 3/4

• -2 1/4

• -3 1/4

• -1 2/4

Where is the rational number -7/4 located on the number line?

• Between -1 and -2

• Between -3 and -4

• Between 0 and -1

• Between -2 and -3

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CCSS.6.NS.C.6C

How many equal parts is the segment between -1 and -2 divided into for plotting -7/4?

• 5

• 4

• 3

• 2

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CCSS.6.NS.C.6C

What should you do after learning the concept of plotting rational numbers?

• Move on to the next topic

• Practice the concept thoroughly

• Ignore the summary

• Forget about it

Tags

CCSS.6.NS.C.6C