Comparing Fractions with Cross-Multiplication Techniques

This video tutorial introduces the concept of comparing fractions using cross multiplication, a useful math shortcut for fractions with different denominators. The instructor provides step-by-step examples comparing fractions like 2/3 and 5/8, 5/6 and 8/10, and 2/7 and 3/11. The video emphasizes understanding the process and encourages students to practice and write explanations in their math books for future reference.

What is the primary method discussed for comparing fractions?

• Subtraction method

• Decimal conversion

• Cross multiplication

• Finding a common denominator

What is the first step in cross multiplication?

• Add the fractions

• Cross multiply numerators and denominators

• Multiply the denominators

• Multiply the numerators

What is the result of cross multiplying 2/3 and 5/8?

• 16 > 15

• 10 > 8

• 15 > 16

• 8 > 10

What is the common denominator for 2/3 and 5/8?

• 15

• 24

• 16

• 11

How do you know which fraction is larger after cross multiplying?

• The fraction with the larger denominator

• The fraction with the larger numerator

• The fraction with the smaller numerator

• The fraction with the larger cross multiplication result

Which fraction is larger, 5/6 or 8/10?

• Both are equal

• 8/10

• 5/6

• Cannot be determined

After cross multiplying, what were the numerators for 2/7 and 3/11?

• 24 and 25

• 25 and 24

• 21 and 22

• 22 and 21

Why is cross multiplication a useful method?

• Both A and B

• It's the only way to compare fractions

• It's faster than finding a common denominator

• It requires less calculation

What should you do after learning cross multiplication?

• Teach it to someone else immediately

• Practice and write an explanation in your math book

• Use it once and move on

• Forget about it

What is the benefit of practicing cross multiplication?

• Helps in understanding complex algebra

• All of the above

• Improves speed in comparing fractions

• Eliminates the need for a calculator