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Published byMiles Farmer Modified over 8 years ago

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible.

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 1 :

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 1 : EXAMPLE # 2 :

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 1 : EXAMPLE # 2 : EXAMPLE # 3 :

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 4 :

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 4 : Distributed ( - )

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 4 : Combined like terms…

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 5 : Even though this answer is correct, it is not in simplest from. We will need to simplify by factoring.

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 5 : Factor and simplify.

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 6 : Check to see if answer is in simplest form by factoring.

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Rational Expressions – Sum & Difference 1 When fractions already have a common denominator, keep the denominator the same and add / subtract your numerators. Combine any like terms when possible. EXAMPLE # 6 : No common terms to cancel so answer is OK.

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