Understanding and Comparing Fractions: Skills Development
You will explore foundational concepts of fractions, learn methods for comparison, and apply analytical skills to evaluate and solve fraction-related problems.
1. What is the numerator in the fraction 3/4? (1 choice)
2. Which of the following are components of a fraction? (multiple choice)
3. Explain why it is important to have a common denominator when comparing fractions.
4. List two methods for comparing fractions.
Method 1
Method 2
5. Which method involves multiplying the numerator of one fraction by the denominator of the other to compare fractions? (1 choice)
6. Which of the following fractions are equivalent to 1/2? (multiple choice)
7. Describe how you would use a number line to compare the fractions 1/3 and 1/4.
8. Convert the fractions 3/4 and 5/8 to decimals and determine which is larger.
9. If you have 3/5 of a pizza and your friend has 2/5 of a pizza, who has more pizza? (1 choice)
10. Which of the following are steps to simplify the fraction 8/12? (multiple choice)
11. Which fraction is larger: 7/10 or 3/5? (1 choice)
12. Which fraction is closest to 1/2? (1 choice)
13. Evaluate the following fractions and select those that are greater than 1/2: (multiple choice)
14. Create a real-world scenario where comparing fractions is necessary and explain how you would solve it.
15. Propose two different methods to compare the fractions 7/8 and 9/10 and explain which method you find more effective and why.
Method 1
Method 2
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