2.2.2
Converting Mixed Numbers to Improper Fractions
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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
- 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
- Look at the whole number. Multiply this number by the denominator.
- 1 × 3 = 3
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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 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
Practice questions on Converting Mixed Numbers to Improper Fractions
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