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Bell Ringer 3-7-18 Simplify 3π₯ 6π₯ Simplify 2π₯β4 6π₯+2 Factor (x2 β 9)
Factor (x2 + 4x + 4) Factor (x3 β 8)
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Simplifying Rational Expressions
Wednesday, March 7, 2018
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Rational Expressions are
Fractions with variables.
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Excluded Values With fractions, you can not have a denominator of zero because you cannot divide by zero. Remember The 1st Commandment of Math is βThou Shalt Not Divide By Zeroβ Anything that makes a denominator of a Rational Expression zero is an Excluded Value.
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Simplify Apply the properties of exponents and factoring polynomials.
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Review: Properties of Exponents
When we multiply, we add. When we divide, we subtract. When we raise a power to a power, we multiply. When we raise a product to a power, we distribute. When we raise a quotient to a power, we distribute. Anything to the zero power is 1. To make a negative exponent positive, flip its location.
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Polynomial of 4 or more terms
Binomial 1. GCF 2. Difference of Squares 3. Difference of Cubes 4. Sum of Cubes Review: Factoring Trinomial 1. GCF 2. Perfect Square Trinomial 3. βUnfoilβ or βUnboxβ Polynomial of 4 or more terms 1. GCF 2. Factor by Grouping
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Examples π₯ π₯ 4 π 2 π 3 π π 7 π 2 π 2 3. π₯ 2 +9π₯+20 2π₯+8 4. π₯ 2 β6π₯+8 π₯ 2 +2π₯β24
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Practice! Classwork: Simplifying Rational Expressions ODD Homework:
Simplifying Rational Expressions EVEN
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Exit Ticket 1. Rational Expressions are _________, so we treat them the same way. 2. We simplify by using the ____ of _________ and by _________ to cancel out anything both in the numerator and denominator. 3. We look for extraneous solutions by seeing what will make the __________ 0.
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