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How Do You Simplify a Fraction Over a Fraction?
Simplify the complex fraction (1/3)/(3/5)
Summary
- '1/3' is the numerator and '3/5' is the denominator of the complex fraction
- To rewrite as a division, simply put a '
÷ ' between the numerator and denominator - To rewrite as a multiplication, change the '
÷ ' to a '• ' - '5/3' is the reciprocal of '3/5'
- Multiplying the numerators '1' and '5' gives us '5'
- Multiplying the denominators '3' and '3' gives us '9'

Notes
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Rewriting the complex fraction horizontally with a '
÷ ' makes it a little easier to manage
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Rewriting the complex fraction horizontally with a '
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Rewriting the complex fraction horizontally with a '
÷ ' makes it a little easier to manage - '1/3' is the numerator and '3/5' is the denominator of the complex fraction
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Rewriting the complex fraction horizontally with a '
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- Multiplying fractions is easier than dividing them
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- Multiplying fractions is easier than dividing them
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- Rewrite the numerator '1/3'
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Change the '
÷ ' to '• ' - The next term is '3/5', and it's reciprocal is '5/3'
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- Finding a fraction's reciprocal is easy, just flip the top and bottom!
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- Multiplying the numerators '1' and '5' gives us '5'
- Multiplying the denominators '3' and '3' gives us '9'
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- '9' is not evenly divisible by '5' so '5/9' is in its simplest form