Attributes of graphs
Factoring
Solving equations
Radicals
Exponents
100

What is a local minimum 

Lower valleys on the graph, but not the lowest

100

n2 -9

(n+3) (n-3)

100

Find x intercepts

f(x)= x2-8x+12

(6,0) (2,0)

100

Write in radical form.

X4/7

7√x4

100

Simplify

3y10 / -3(w)5

- Y10 / w5

200

What is a global minimum 

The lowest point on a graph (pointing down)

200

12x2 - 6x

6x (2x-1)

200

Find y intercepts

x2 -8x+12

(0,12)

200

Simplify

√24

2√6

200

Simplify

-3(u-4)2 / 6a-9

-a9/ 2u8

300

What is a local max 

High peaks on the graph, but not the highest 

300

x2 + 3x - 10

(x-2) (x+5)

300

Simplify 

(x2 -6x-9) + (5x2 +9x+2)

4x2 +3x-7

300

Simplify

3√28

6√7

300

15u10  q-6 / (-3u4 q3)3

-5 / 9u2 q15

400

What is a global maximum 

The highest peak on a graph 

400

16x3y2 - 3y

y(16x3 y - 3)

400

Find x intercepts

4x2 + 3x-7

(1,0) (-7/4,0)

400

Solve for x

x+3 √x = 28

X=16

400

3c5 t-5 / (-4t5)4

3c5 / 256t25

500

If a boy was to throw a ball across a room is the direction going to be positive or negative 

Negative

500

24x y3z2+8x2 z3

8x z2 (3y3 + xz)

500

Find y intercepts

4x2+3x-7 

(0,-7)

500

Solve for x

√x-6 =2

x=10

500

2(p-3 b5)-2 / 3b-2

2p6 / 3b8