2.2.2
Converting Mixed Numbers to Improper Fractions
Converting Mixed Numbers to Improper Fractions
Converting Mixed Numbers to Improper Fractions
You can convert mixed numbers to improper fractions. Look at this example, using the mixed number 12⁄3.


Step 1
Step 1
- Look at the denominator (the bottom number). This number will stay the same.
- So the mixed number will have a denominator of 3.


Step 2
Step 2
- Look at the whole number. Multiply this number by the denominator.
- 1 × 3 = 3
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,h_400,q_80,w_640.png)
Step 3
Step 3
- Add the number from step 2 to the numerator (the top number).
- 2 + 3 = 5
- This number will be the numerator in the improper fraction.
- 2 + 3 = 5


The answer
The answer
- The mixed number 12⁄3 is 5⁄3 as an improper fraction.
1Angles
1.17 Facts About Angles
1.2Identify the Angle
1.3Angles on a Straight Line
1.4Angles in a Circle
1.5Angles in Triangles
2Fractions
2.1Simplifying Fractions
2.2Improper Fractions & Mixed Numbers
2.3Fractions of Numbers
2.4Expressing Shaded Areas as Fractions
3Time
4Prime Numbers
4.1Prime Numbers
5Probability
6Ratio
6.1Ratios
7Sequences
7.1Constant Sequences
7.2Doubling & Halving Sequences
7.3Alternating Patterns & Two-Step Sequences
7.4Two-Step Patterns
7.5The nth Term
8Area & Perimeter
8.1Perimeter of a Quadrilateral
8.2Area of a Quadrilateral
8.3Area of a Triangle
Jump to other topics
1Angles
1.17 Facts About Angles
1.2Identify the Angle
1.3Angles on a Straight Line
1.4Angles in a Circle
1.5Angles in Triangles
2Fractions
2.1Simplifying Fractions
2.2Improper Fractions & Mixed Numbers
2.3Fractions of Numbers
2.4Expressing Shaded Areas as Fractions
3Time
4Prime Numbers
4.1Prime Numbers
5Probability
6Ratio
6.1Ratios
7Sequences
7.1Constant Sequences
7.2Doubling & Halving Sequences
7.3Alternating Patterns & Two-Step Sequences
7.4Two-Step Patterns
7.5The nth Term
8Area & Perimeter
8.1Perimeter of a Quadrilateral
8.2Area of a Quadrilateral
8.3Area of a Triangle
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