๐ Topic Summary
Comparing fractions with the same denominator is easier than you think! When fractions have the same denominator, you only need to look at the numerators. The fraction with the larger numerator is the larger fraction. Think of it like sharing a pizza ๐ โ if the slices are all the same size (same denominator), the person who gets more slices (larger numerator) gets more pizza!
For example, if you're comparing $\frac{3}{5}$ and $\frac{1}{5}$, both fractions have a denominator of 5. Since 3 is greater than 1, $\frac{3}{5}$ is greater than $\frac{1}{5}$.
๐ง Part A: Vocabulary
Match the term with its definition:
| Term |
Definition |
| 1. Numerator |
A. The number below the fraction bar |
| 2. Denominator |
B. Fractions that represent the same amount |
| 3. Fraction |
C. The number above the fraction bar |
| 4. Greater Than |
D. A part of a whole |
| 5. Equivalent Fractions |
E. Having a larger value |
Write the correct letter (A, B, C, D, or E) next to each term number.
โ๏ธ Part B: Fill in the Blanks
Complete the sentences with the correct words.
When comparing fractions with the same __________, we only need to compare the __________. The fraction with the larger __________ is the __________ fraction. For example, $\frac{5}{8}$ is __________ than $\frac{3}{8}$ because 5 is __________ than 3.
๐ค Part C: Critical Thinking
Explain in your own words why it's easy to compare fractions when they have the same denominator. Use an example to illustrate your point.
