There are a few strategies you can use to compare the size of different fractions:

e.g. Which fraction is bigger 3/6 or 4/10.

Is 3/6 more than, less than or equivalent to 1/2?

Well, I know 3/6 is the same as 1/2 because half of 6 is 3!

What about 4/10? What's half of 10? So, is 4/10 more than, less than or equal to 1/2?

It's less, because it's only 4/10 not 5/10.

So, what's bigger 3/6 or 4/10? Definitely 3/6 because it's 1/2 and 4/10 is less than 1/2.

If both fractions are more than 1/2, or both are less, then you might need to draw them:

**1. Decide whether each fraction is more than, less than or equivalent (equal) to 1/2:**

e.g. Which fraction is bigger 3/6 or 4/10.

Is 3/6 more than, less than or equivalent to 1/2?

Well, I know 3/6 is the same as 1/2 because half of 6 is 3!

What about 4/10? What's half of 10? So, is 4/10 more than, less than or equal to 1/2?

It's less, because it's only 4/10 not 5/10.

So, what's bigger 3/6 or 4/10? Definitely 3/6 because it's 1/2 and 4/10 is less than 1/2.

If both fractions are more than 1/2, or both are less, then you might need to draw them:

**2. Draw the fractions using circles:**

**3. If they're SO close you can't even tell then, if you can you should convert both fractions so that they have the same denominator.****Comparing fractions with different denominators**: Comparing fractions? Try simplifying them first then finding a common denominator. The result are two fractions you can really compare.

**4. You can also use short division to convert each fraction into a decimal, the larger decimal will be the winning fraction.**
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