Add the Polynomials
(4x + 9) +(x - 4)
5x + 5
Multiply the Polynomials:
3x2 (2x4)
6x6
What is the degree and leading coefficient?
f(x)=-5x^5+3x^3-3x+1
D:5
LC:-5
What would I put on the outside of the synthetic division box when dividing by (x - 4)
4
Factor the polynomial:
x3+7x2+10x
x(x+5)(x+2)
Subtract the polynomials:
(-5h - 2) - (7h +6)
-12h - 8
Find the result when 3x3+4x2-5x-2 is divided by x+2.
3x2 - 2x -1
What do we know about the leading term of this graph?

Degree: Even
L.C.: Positive
What would I put in the synthetic division box when I divide 3x^5 - 2x^3 +x^2 - 5x + 12
3 0 -2 1 -5 12
Factor the polynomial:
9x3+6x2-3x
3x(3x-1)(x+1)
Add the polynomials:
(x2 +3x + 5) + ( -x2 +6x)
9x + 5
Multiply the Polynomials:
(2m - 1)(m + 2)
2m2 + 3m - 2
Describe end behavior (using infinity)


As x -∞, f(x)
∞
As x ∞, f(x)
∞
What is the solution to this division problem?
(x^2 - 10x +21) divided by (x - 3) ?
(x - 7)
Factor the polynomial and find the zeros:
3x3+12x2-3x=12
x=-4,-1,1
Add the polynomials:
(t2 + 3t3 -3) + (2t2 +7t -2t3)
t3 +3t2 +7t -3
Multiply the Polynomials:
(d + 3)(d2 - 4d + 1)
d3 - d2 -11d + 3
Describe End Behavior (using infinity)

As x -∞, f(x)
∞
As x ∞, f(x)
-∞
What is the remainder of this division problem?
(x3 - 2x2+ x - 5) divided by (x - 2 )
- 3
Factor the polynomial to find the zeros. You may need to use the quadratic equation.
12x3=60x2+75x
x=0, (5 +/- 5sqrt2) /2
Subtract the Polynomials:
(k2 + 6k3 -4) - (5k3 + 7k -3k2)
k3 + 4k2 -7k -4
Find the result when x4-10x2+11 is divided by x+1.
x^3-x^2-9x+9+2/(x+1)
Describe the following for the graph:
Leading coefficient, degree, zeros, y intercept

L.C.: positive
Degree: even
Zeros: -3, 2, 5
Y-int: -2
What would the quotient be when I divide
(3x4 - 5x2 - 7x + 1) by (x - 2)
3x3 + 6x2 + 7x + 7 + 15/(x-2)
Factor the polynomial to find the zeros.
x3+1=x2+x
x=-1,1