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Lesson 15 Applying the Quadratic Formula

Lesson 15 Applying the Quadratic Formula

Assessment

Presentation

•

Mathematics

•

8th - 12th Grade

•

Easy

•
CCSS
HSA.APR.A.1, HSA-REI.B.4B

Standards-aligned

Created by

Andrew Witczak

Used 1+ times

FREE Resource

9 Slides • 8 Questions

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Lesson 15 Applying the Quadratic Formula

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Multiple Select

Select all the equations that have 2 solutions.

1

 (x+3)2=9\left(x+3\right)^2=9  

2

 (x−5)2=−5\left(x-5\right)^2=-5  

3

 (x+2)2−6=0\left(x+2\right)^2-6=0  

4

 (x−9)2+25=0\left(x-9\right)^2+25=0  

5

 (x−8)2=0\left(x-8\right)^2=0  

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Open Ended

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Open Ended

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Multiple Choice

Rewrite each quadratic expression in standard form.

(x+1)(7x+2)

1

7x2+2x+7x+27x^2+2x+7x+2

2

7x2−9x+27x^2-9x+2

3

7x2+9x+27x^2+9x+2

4

14x2+9x+214x^2+9x+2

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Multiple Choice

Rewrite each quadratic expression in standard form.

(8x+1)(x-5)

1

 8x2+1x−58x^2+1x-5 

2

 8x2−39x−58x^2-39x-5 

3

 8x2−40x−58x^2-40x-5 

4

 8x2−39x+58x^2-39x+5 

15

Multiple Choice

Rewrite each quadratic expression in standard form.

(2x+1)(2x-1)

1

 4x2+x−14x^2+x-1 

2

 4x2−x−14x^2-x-1 

3

 4x2−14x^2-1 

4

 4x2+14x^2+1 

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Open Ended

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Fill in the Blanks

 4x2−4x−15=04x^2-4x-15=0  

Solve using the quadratic formula, type your answer as x=_, x=_
with the two solutions rounded to two decimal places, as necessary, and one space after the comma.



Type answer...

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Lesson 15 Applying the Quadratic Formula

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