Multiplying Binomials

Level 1

100

(r+1)(r−3)

r2−2r−3

200

(n−1)(2n−2)

2n2−4n+2

300

(v−1)(3v−3)

3v2−6v+3

400

(k−2)(k−3)

k2−5k+6

500

(3n+2)(n+3)

3n2+11n+6

Level 2

100

(3p−3)(p−1)

3p2−6p+3

200

(x+3)²

x²+6x+9

300

(2n+3)(2n+1)

4n2+8n+3

400

(x - 5)²

x² - 10x + 25

500

(2x−3)(3x+3)

6x2−3x−9

Level 3

100

(3x+3)(x+4)

3x2+15x+12

200

(2x+3)(2x−3)

4x2−9

300

(4n+4)(5n−8)

20n2−12n−32

400

(5v+4)(3v−6)

15v2−18v−24

500

-3(x+5)(2x-7)

-6x² - 9x + 105

Anatomy of a Parabola

100

The highest or lowest point of a parabola is called the _____.

Vertex

200

Where do we look on the graph to know the time when an object hits the ground?

- Where the graph hits the x axis

- x-intercepts

- zeros

300

Which coordinate of the vertex do we look at to give the max height of the object?

y coordinate.......(x,y) = (time, height) in any ordered pair

400

Where do we find the height from which an object was thrown?

- y-intercept

- y axis

500

What is the starting height of the object if the model of its height is given by the equation:

   y = -16x² + 45x + 35

35

Misc Stuff :)

100

Give the y-intercept: 

   y = 3x² + 2x - 5

(0, -5) or -5

200

Give the x - intercepts:

    y = (x + 4)(x - 8)

(-4, 0) and (8, 0)

300

Find the pattern:

(0, 1) (1, 2) (2, 5) (3, 10) (4, 17)

Hint: make an x / y table with the ordered pairs

x² + 1

400

The x-intercepts of:

     y = (5x + 4)(x - 2)

(-4/5, 0) and (2,0)   or

(-0.8, 0) and (2,0)

500

The y-intercept of:

    y = 5(x-3)(x-8)

120 or (0, 120)....multiply the constants: 5(-3)(-8)