Slide & Divide
Factoring Difference of Squares
Factored Form
Quadratic Mixture
Potpourri
100

Factor:     2x2 -x-10

(2x-5)(x+2)

100

Factor 1 - x^2

( 1+x ) ( 1 - x )

100

Write y =  x^2 - 19 x +90 in factored form

y = ( x -10 ) (x -9 )

100

What is the Range of  y = - x^2 -6x +3

y is less than or equal to 12

100

Write the vertex form equation given

vertex ( 3 , -8 )         point ( 0 , -3 )

y = 5/9 ( x - 3 )^2  - 8

200

Factor:  18x2+21x-4

(6x-1)(3x+4)

200

Factor 36y^2 - x^2

( 6y + x ) ( 6y - x )

200

Write  y = (x-2)2 - 49 in factored form

Convert to standard form:   y = x2 - 4x - 45

Convert to factored form:  y= (x-9)(x+5)

                      

200

What is the y intercept of y = ( x-2 )^2 +11

( 0,15 )

200

Use CTS to convert y = x^2 + 8x - 11 to vertes form

y = ( x + 4 )^2 .  - 27

300

Factor:   25x2 -20x +4

(5x-2)(5x-2)

300

Factor 2x^2 - 98

2 (x+7 )( x - 7 )

300

Write 5x^2 +29x - 6 in factored form

y = ( x + 6 ) (5x - 1 )

300

Which way does the graph of the function

y = -5(x+1)(x-2) open?

 Down 

300

Write the equation resulting from the parent function

y = x^2 if it is vertically compressed by a factor of 3/4, shifted up 4 units up and reflected over the x axis

y = -3/4 x^2  + 4

400

Factor:   12x2+29x -55

(3x+11)(4x-5)

400

Factor 3x^2 - 75 y^2

3 ( x + 5y ) ( x - 5y )

400

Write y = x^2 - 10x in factored form

y = x ( x - 10 )

400

What is the y intercept of y = ( x - 4 )^2 - 4

y=(0-4)2-4 = 12

400

Given:   Vertex ( 7 , 12 )       A  ( 5.5 , 4 )

Find the y coordinate .of B ( 8.5 ,        ) .   

4

500

Factor:   14x2+47x-7

(7x-1)(2x+7)

500

Factor 6x^2 -216 y^2

6 ( x+ 6y ) ( x - 6y )

500

y = - x^2 +15x - 56.   Write in factored form

y = - ( x - 8 ) ( x - 7 )

500

Find the Domain, RANGE, Y INTERCEPT

of y = 6x^2 - 6

Convert 6x2-6 to vertex form:  y = 6(x-0)2-6

v: (0,-6).  vertex is a minimum.    Range: y is greater than or equal to -6

y intercept is -6

Domain:  all real numbers

500

Convert y = 4x^2 - 4x -3 to factored form 

y = ( 2x - 3 ) ( 2x + 1 )

x = 3/2    -1/2