- Difference of two squares
- a2- b2 = (a + b)(a - b)
- (x + 9)(x − 9)
- (6x − 1)(6x + 1)
- (x3 − 8)(x3 + 8)
- Trinomial perfect squares
- a2 + 2ab + b2= (a + b)(a + b) or (a + b)2
- x²-4x+4
- 16x2 - 8xy + y2 = (4x - y)2
- x²+6x+9
- a2 - 2ab + b2 = (a - b)(a - b) or (a - b)2
- a2 + 2ab + b2= (a + b)(a + b) or (a + b)2
- Difference of two cubes
- a3 - b3
- 3 - cube root 'em
- 2 - square 'em
- 1 - multiply and change
Sum of two cubes
- a3 - b3
- a3 + b3
- 3 - cube root 'em
- 2 - square 'em
- 1 - multiply and change
- Binomial expansion
Friday, November 19, 2010
Identifying special situations in factoring
Tuesday, November 9, 2010
End Behaviors/Naming Polynomials
Linear Equations:
Domain - x values
Range - y values referred to as f(x)
y= mx+b
1 degree
0 turns
Domain - x values
Range - y values referred to as f(x)
domain → +∞, range → +∞ (rises on the right)
domain → -∞, range → -∞ (falls on the left)
When m is Negative
domain → -∞, range → +∞ (rises on the left)
domain → +∞, range → -∞ (falls on the right)
Quadratic Equations (parabolic equation)
y=ax²
2 degree
1 turn
(a+b)(c+d)
When a is Positive
When a is Negative
Naming Polynomials:
--Number of turns is always 1 less than the degree.
Degree:
0- Constant
1- Linear
2- Quadratic
3- Cubic
4- Quartic
5- Quintic
6 to ∞- nth Degree
Terms:
Monomial
Binomial
Trinomial
Quadrinomial
Polynomial
domain → +∞, range → -∞ (falls on the right)
domain → -∞, range → -∞ (falls on the left)
domain → +∞, range → +∞ (rises on the right)
domain → -∞, range → -∞ (falls on the left)
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