(6x)(3x)
18x2
27x2 / 9x
3x
(4x)(6x+4)
24x2+16x
(60x2 - 175x) / (5x)
12x - 35
What is the first step in multiplying and dividing polynomials?
Multiply/divide the coefficients
Find the area of a rectangle with 5.5x as the height and 9.2x as the length.
50.6x2
85x4 / 17x
5x3
Solve
(8x5)(6x2 - 8x - 1)
48x7 - 64x6 - 8x5
(-4x5y2)2 / (2x3y)
Using an area model, solve:
(5x)(2x2 + 7x - 2)
10x3 + 35x2 - 10x
(-x)(9x)
(-9x2)
Solving using algebra tiles
6x2 / 2x
3x
(4x)(3x3 - 6x2 + 5x - 8)
(12x4 - 24x3 + 20x2 - 32x)
(21a3b3 + 35a4b2 – 56a2b4) ÷ (-7a2b2)
-3ab - 5a2 + 8b2
If a rectangle has an area of 36x2 and a side length of 3x, what is the missing side length?
12x
Using algebra tiles, solve the following expression:
(2x)(4x)
8x2
25x15 / 5x9
5x6
Using an area model AND distributive property, solve the following expression
(6x)(8x+1)
48x2+6x
(72x2 + 144x) / (2)
=(36x2 + 72x)
(2r2s3t + 2s3t2 + rs4t3) / (s2t)
2r2s + 2st + rs2t2
Solve all three expressions:
a) (-4x)(-5x)
b) (7x)(3x)
c) (6x)(-x)
a) 20x2
b) 21x2
c) -6x2
Solve using algebra tiles
12x2 / 6x
2x
(5x)(3x6 - 5x2 + 9x - 4x3 - 7)
30x7 - 25x3 + 45x2 - 20x4 - 35x
(4xyz + 12xyz2 - 6xy2 + 12x3yz) / 2xy
2z + 6z2 - 3y + 6x2z
Identify which part of the expression is the divisor and the dividend. Determine the quotient for the following expression:
(68x4 - 32x2 + 28x) / (4x)
Divisor: (4X)
Dividend: (68x4 - 32x2 + 28x)
Quotient: 17x3 - 8x + 7