Illustrative Math - Algebra 1 - Unit 6 - Lesson 8
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Last updated 23 days ago
14 Questions
1
1.
Draw a diagram to show that (2x+5)(x+3) is equivalent to 2x^{2}+11x+15.
Draw a diagram to show that (2x+5)(x+3) is equivalent to 2x^{2}+11x+15.
6.EE.3
7.EE.1
F.IF.8.a
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2.
Match each quadratic expression that is written as a product with an equivalent expression that is expanded.
Match each quadratic expression that is written as a product with an equivalent expression that is expanded.
arrow_right_alt | x^{2}+8x+12 | |
arrow_right_alt | x^{2}+12x+32 | |
arrow_right_alt | 2x^{2}+10x+12 | |
arrow_right_alt | 2x^{2}+12x+16 | |
arrow_right_alt |
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F.IF.8.a
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3.
Select all expressions that are equivalent to x^{2}+4x.
Select all expressions that are equivalent to x^{2}+4x.
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F.IF.8.a
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Explain why the values of the exponential expression 3^{x} will eventually overtake the values of the quadratic expression 10x^{2}.
Explain why the values of the exponential expression 3^{x} will eventually overtake the values of the quadratic expression 10x^{2}.
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F.IF.8.a
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7.
A baseball travels d meters t seconds after being dropped from the top of a building. The distance traveled by the baseball can be modeled by the equation d=5t^{2}.Which graph could represent this situation? Explain how you know.
A baseball travels d meters t seconds after being dropped from the top of a building. The distance traveled by the baseball can be modeled by the equation d=5t^{2}.
Which graph could represent this situation? Explain how you know.
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F.IF.8.a
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8.
Consider a function q defined by q(x)=x^{2}. Explain why negative values are not included in the range of q.
Consider a function q defined by q(x)=x^{2}. Explain why negative values are not included in the range of q.
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14.
Equations defining functions a,b,c,d, and f are shown here.
Select all the equations that represent exponential functions.
Equations defining functions a,b,c,d, and f are shown here.
Select all the equations that represent exponential functions.
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F.IF.8.a
This lesson is from Illustrative Mathematics. Algebra 1, Unit 6, Lesson 8. Internet. Available from https://curriculum.illustrativemathematics.org/HS/teachers/1/6/8/index.html ; accessed 26/July/2021.
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