Factoring
Inequalities
Graphing Quadratics
Absolute Value Functions
100

What is the greatest common factor in this expression:

3x+ 6x+ 12x

3x

100

Simplify this inequality:
3x - 7 > 2

x > 3 or 3 < x

100

What is the vertex of this quadratic?
y = 2(x - 1)+ 9

(1,9)

100

What are the two slopes of this graph?

y = 6|x - 1| + 2



6 and -6

200

Free 200 Points

What?!

200

2x + 1 < 5x 

x > 1/3 or 1/3 < x

200

Find the x-intercepts of this quadratic:

y = (x + 4)(x - 2)  

(-4,0) (2,0)

200

What is the vertex of the graph of this equation?

y = 6|x - 7| + 1

(7,1)

300

What is Mr. Brubacher's Middle Name?

Hassan

300

|x + 1| < -2

NO SOLUTION

Absolute value can't be negative!

300

Find the x-intercepts of this quadratic:

y = (2x + 6)(x - 5)  

(-3,0) and (5,0)

300

What is the vertex of the graph of this equation?

y = 3|x + 1| - 1

(-1, -1)

400

Factor this expression:
x2 - 25

(x + 5)(x - 5)

400

-3x + 4 > 2x - 3

x < 7/5

400

BONUS: DOUBLE POINTS!!!
Find the x-intercepts of this quadratic:

y = x+ 4x - 12

(2,0) (-6,0)

400

An absolute value function has a vertex at (2, -3). If it is shifted up 2 units and right 4 units, what will its new vertex be? 

(4,1)

500

Factor this expression:

6x- 7x+ 2x

x(2x - 1)(3x - 2)

500

|2x - 3| < 9

 -3 < x < 6

500

Find the x-intercepts in this Quadratic:
y = (x + 7)2 - 4

(-9,0) and (-5,0)

500

y = 3|x - 2| - 5. Amar'e moves this graph down 4 units and left 1 unit. Write a new equation for Amar'e's graph. 

y = 3|x - 1| - 9

M
e
n
u