Operations with Polynomials
Dividing Polynomials
Evaluating Polynomial Functions
Graphs
MISC
100
(5x^3y^-5)(4xy^3)
(20x^4)/y^2
100
(5x^2y-10xy+15xy^2)/(5xy)
x+3y-2
100
State the degree and leading coefficient of the polynomial
-6x^6-4x^5+13xy
Degree: 6
Leading Coefficient: -6
100
Is the following an odd-degree or even-degree polynomial function? 
odd
100
Simplify
(2xy^2)^3
8x^3y^6
200
(-7x^5y^5z^4)/(21x^7y^5z^2
(z^2)/(-3x^2)
200
(9n^3p^3-18n^2p^2+21n^2p^3)/(3n^2p^2)
3np-6+7p
200
Is this a polynomial in one variable?
3x^4-5x-5/(x)
No
200
State the number of real zeros of the graph
4
200
Determine whether the leading coefficient is positive or negative. 
positive
300
(6a^2+5a+10)-(4a^2+6a+12)
2a^2-a-2
300
(27y^2+27y-30)/(9y-6)
3y+5
300
Find p(3) if
p(x)=-x^3+3x^2-5
-5
300
Describe the end behavior of the graph 
f(x) -> - ∞
as x-> - ∞
f(x) -> - ∞
as x-> + ∞
300
What is the lowest possible degree of the fucntion? 
5
400
4x(2x^2+y)
8x^3+4xy
400
(3x^3-8x^2+11x-14)/(x-2)
3x^2-2x+7
400
Find c(3a) if
c(x)=2x^2-4x+3
18a^2-12a+3
400
What is the lowest possible degree of the function? 
5
400
Find the value of
h(2b+1) if h(x)=-2x^2-2x+4
-8b^2-12b
500
(a+b)(a^3-3ab-b^2)
a^4+a^3b-3a^2b-4ab^2-b^3
500
(10y^6+5y^5+10y^3-20y-15)(5y+5)^-1
2y^5-y^4+y^3+y^2-y-3
500
Find 4c(-2) if
c(x)=x^3-2x
-16
500
Estimate the x-values of turning points
x=-0.5, 2, 3, 3.5
500
Find the following
(r^2+5r+7)(1-r)^-1
