Factoring
Radicals
Inequalities
Literals
Things We Could Work On
100

2x^3+10x^2

2x^2(x+5)

100

sqrt(36) + sqrt(49)

13

100

Solve and graph.

7 + x/2 < -5

x < -24

100

Solve for k      kr + lw = q

k = (q-lw)/r

100

Simplify -4x2y(zxy)

-4x3y2z

200

8a^4b^2-4a^2

4a^2(2a^2b^2-1)

200

(4sqrt(8))/sqrt(2)

8

200

Solve and graph.

-20 > 5(-10 + x)

6 > x

200

Solve for t      5t = 8y

t = (8y)/5

200

Evaluate  

|8x-4| when x=-2

20

300

x^2+5x+6

(x+2)(x+3)

300

sqrt(8) times sqrt(18)

12

300

Draw a graph that represents the solution set for

2x-6 < 4 and x+ 3 > 9

x<5 and x>6

300

Solve for x

px + 5 = b

x= (b-5)/p

300

Steve needs to buy a rug.  If his floor is x + 6 feet wide and 2x - 3 feet long, what area does the rug need to be to fit?

2x+ 9x - 18

400

x^2-7x+10

(x-5)(x-2)

400

sqrt(16x^3y)

4xsqrt(xy)

400

Chelsea has at most 50 dollars to spend. She has already spent more than $12.Write and solve an inequality that describes how much money Chelsea can spend at most.

12 < x < 50

The last < should be "or equal to"

400

If the area of a rectangle A = lw solve the equation for finding the width of one side.

w=A/l

400

Solve:  5(2x-2)=4(-x+5)

x=15/7

500

4x^2y^6+32xy^6+48y^6

4y^6(x+2)(x+6)

500

Evaluate  x

xsqrt(x^2+18)

when x = 3

3

500

A plumber charges a $20 flat rate plus $30 per hour. Jodi has at most $80 to pay for the plumber.  Write an inequality statement represents the number of hours Jodi can afford to pay for the plumber.

20 + 30h < 80

< (should be or equal to)

500

If the area for a triangle is base times height how would I write that into an equation?

A = bh

500

(x+9)(x-8)

x+ x - 72