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Fractions are expressed being two numbers separated via some series. The number above the line yous the numerator. The quantity below the line is the denominator. If the numerator yous reduced other than the denominator, subsequently the fraction is proper. Examples include 3/4, 4/5 and 7/9. If the numerator is greater than the denominator, therefore the fraction is improper. Examples include 4/3, 6/5 also 20/17. Mixed numbers consist of a entire number and any proper fraction, such being 4 1/2. Wrong fractions can be converted to mixed numbers and vice versa.

Difficulty: Reasonable

1 Choose one example problem: 4 5/7. Mixed Martial Arts Mixed Martial Arts News.

2 Multiply the denominator, 7, by the whole quantity, 4. 7 x 4 = 28.

3 Receive that product, 28, and add that to the numerator of the fraction, 5. 28 + 5 = 33.

4 Take that is sum, 33, and place it above the denominator, 7. 33/7. 4 5/7 = 33/7.

5 Use the procedure in reverse to convert improper fractions into mixed numbers. Take on an illustration problem: 33/7.

6 Divide the denominator, 7, into the numerator, 33. 7 goes inside 33 four times. Extremely 4 is the whole amount.

7 Take the remainder and place it above the denominator, 7. 33 divided with 7 is 4. 4 x 7 = 28. 33 -28 = 5. The remainder is 5. The fraction is 5/7. 33/7 = 4 5/7.

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You can usually check your work by converting the improper fraction back into a mixed number also vice versa.

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