Standard Form & Degree
Addition & Subtraction
Multiplication (distribute)
Multiplication (BOX)
Solving Equations
100
The degree of this monomial: 8a3
What is 3
100
Find the sum: 12p2 + 8p2
What is 20p2
100
Simplify: 7(x+4)
What is 7x+28
100
Simplify: (x+7)(x+4)
What is x2+11x+28
100

-4x = 20

x = -5

200
The degree of this polynomial: -3c7+8c3+c
What is 7
200
Simplify: (4w-5) - (9w+2)
What is -5w-7
200
Simplify: 2b(3b-11)
What is 6b2-22b
200
Simplify: (2h-7)(h+9)
What is 2h2+11h-63
200

2x - 3 = 7

x = 5

300
This polynomial in standard form: x2+4-3x
What is x2-3x+4
300
Simplify: (6x2+7) + (3x2+1)
What is 9x2+8
300
Simplify: -w2(w-15)
What is -w3+15w2
300
Simplify: (5m-2)2
What is 25m2-20m+4
300

5 - 2y = 25

y = -10

400
This polynomial in standard form: 5y-2y2
What is -2y2+5y
400
Simplify: (2k2-k+3) - (5k2+3k-7)
What is -3k2-4k+10
400
Simplify: 4x(2x3-7x2+x)
What is 8x4-28x3+4x2
400
Simplify: (v+6)(v-6)
What is v2-36
400

Solve for x: 3x + 6y = 18

x = -2y + 6
500
This polynomial in standard form: 4x-1+5x3+7x
What is 5x3+11x-1
500
Simplify: (2g4-3g+9) + (-g3+12g)
What is 2g4-g3+9g+9
500
Simplify: -8y3(7y2-4y-1)
What is -56y5+32y4+8y3
500

A rectangular field has a length of (3x + 2) and a width of (x - 6).  What is the AREA and PERIMETER

The AREA is 3x2-16x-12   The PERIMETER is 8x-8

500

Solve for x: 13 = 3x - 6c + 4

x = -2c + 3
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