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4/3 Warm Up-Factoring Difference of Squares and Equivalent Exp

4/3 Warm Up-Factoring Difference of Squares and Equivalent Exp

Assessment

Presentation

•

Mathematics

•

9th Grade

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Practice Problem

•

Medium

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CCSS
HSA.APR.C.4, HSA.APR.A.1

Standards-aligned

Created by

Angela Johnson

Used 3+ times

FREE Resource

5 Slides • 3 Questions

1

4/3 Warm Up

We will review a couple of questions and then students will try a couple of problems.

2

Do you remember what perfect squares are?

Can you give some examples of perfect squares?

3

​Remember when you factor DIFFERENCE OF SQUARES:

1. Signs are DIFFERENT

2. Find the square root of each number.

a) 81x2 - 100 b) 16b2 - 49

4

Multiple Choice

Which expression is equivalent to 9n2−259n^2-25 ?

1

(3n−5)2\left(3n-5\right)^2

2

(3n+5)(3n−5)\left(3n+5\right)\left(3n-5\right)

3

9(n−4)29\left(n-4\right)^2

4

9(n+4)(n−4)9\left(n+4\right)\left(n-4\right)

5

Multiple Choice

Which expression is a factor of 36x2−4936x^2-49 ?

1

18x - 7

2

6x - 49

3

18x - 49

4

6x - 7

6

What does equivalent mean?

​So if a question ask which expressions are equivalent then you can use the calculator UNLESS it is dealing with simplifying expressions with exponents.

7

​Try this one

Which expression is equivalent to (n - 4)(2n +7)?

a) 3n + 3

b) 2n2 + 3n - 28

c) 2n2 - 28

d) 2n2 - n - 28

8

Multiple Choice

Which expression is equivalent to (h2+9h−1)(−4h+3)\left(h^2+9h-1\right)\left(-4h+3\right) ?

1

−4h3−33h2+31h−3-4h^3-33h^2+31h-3

2

4h3+39h2−23h−34h^3+39h^2-23h-3

3

−4h3−39h2+23h+3-4h^3-39h^2+23h+3

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4/3 Warm Up

We will review a couple of questions and then students will try a couple of problems.

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