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Solving Quadratic Equations
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Before we learn to solve quadratic equations, we need to remember an important property!
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Zero Product Property If ab = 0, then a = 0 or b = 0.
a and b are real numbers (“factors”) Examples: a2= 0, then a = 0 3b = 0 then b = 0 a(a + 2) = 0, then a = 0 or a +2 = 0 SO… a = 0 or a = -2.
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Solving Quadratics Let’s learn how to solve quadratics by factoring the greatest common factor!
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When solving by factoring the GCF, the quadratic equation will look a certain way!
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The quadratic equation will have two types of terms: A quadratic term and a linear term.
Examples
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OK, so how do we solve quadratic equations that look this way?!!!
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Solve by factoring GCF Solve
Step 1: Make one side zero, if not already. Step 2: Factor out the GCF. Step 3: Set each factor to zero and solve for the variable. OR
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Let’s Practice!
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You Try It! Solve Factor the GCF!
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YOU DID IT! Hooray!!! THE END
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