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Warmup 1) Solve. 0=2π₯+5 2) Solve by factoring. 0= π₯ 2 β9 3) Graph. π¦=2π₯+5 4) Graph. y= π₯ 2 β9 * This is what we will learn today.
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Graph Basic Quadratics Notebook Pg. 166
EQ: What are the characteristics of a parabola? Assessment: Students will write a summary about the characteristic of a parabola.
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Key Terms: Parabola- a _________ graph created from a ____________
function (equation). Vertex- The __________ or ________ point on a ________. Axis of Symmetry- the ______ that passes through the ______ and _______ the parabola into ___ equal parts.
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Graph the Quadratic Functions.
Ex 1) π¦=3 π₯ 2 x y
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Graph the Quadratic Functions.
Ex 2) π¦=β2 π₯ 2 x y
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Graph the Quadratic Functions.
Ex 3) π¦= π₯ 2 +4 x y
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EQ: What are the characteristics of a parabola?
Assessment: Students will write a summary about the characteristic of a parabola.
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Graph the Quadratic Functions.
Ex 4) π¦= π₯ 2 β3 x y
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Graph the Quadratic Functions.
Ex 5) π¦=2 π₯ 2 β1 x y
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Graph the Quadratic Functions.
Ex 6) π¦=β3 π₯ 2 +7 x y
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Write Your Summary! EQ: What are the characteristics of a parabola? Assessment: Students will write a summary about the characteristic of a parabola.
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