Degree
Terms
end behavior
roots
graphs
100
Write the polynomial in standard form 3x^2 - 7x^4 + 9 - x ^ 4
What is -8x^4 + 3x^ 2 + 9
100
The number of terms the polynomial has 2x^ 3 + 4x + 1
What is 3
100
if a polynomial's end behavior is the same the function has this type of degree
What is even
100
The roots to f(X) = (x-2)(x+3)
What is 2, -3
100
divide and find the roots x^2 +6x + 8 by X + 4
What is X+ 2
200
What is the degree of the polynomial 3x^2 - 2x^ 4 + x
What is 4
200
classify by the number of terms 3x^ 2
What is a monomial
200
If the polynomial is odd then this happens to the end behaviors
What is they are different
200
When a root happens more than once then this changes
What is the multiplicity
200
is -4 a root for f(x) = x^4 -5x^2 +4x +12
What is no
300
Classify the polynomial by its degree 3x^2 - 2x^ 4 + x
What is quartic
300
an example of a binomial is
What is anything with 2 terms in it
300
If the polynomial is even and the lead coefficient is negative then the end behaviors
What is are both down
300
what are the roots f(x) = x(x-1)^3
What is 0 and 1 with a mult. of 3
300
factor and find the roots to x^2 -9
What is (x-3)(x+3) roots 3, -3
400
What is the name of a polynomial with a degree of 2
What is quadratic
400
Classify by the number of terms X^4 + 3x^2
What is binomial
400
If the graph starts down and then ends up, the degree is___ , and the leading coefficient is ____
What is odd, positive
400
Write the function with roots -2,3,3
What is f(x) = (x+2)(x-3)^2
400
sketch a graph of the polynomial f(x) = (x-2)(x+3)(x+1)
begin down and end going up with roots -3,-1 and 2 actual graph on board
500
rank them least to greatest linear quadratic constant cubic quartic
What is constant, linear, quadratic, cubic, quartic
500
Sum of monomials to where there are 4 or more terms.
What is polynomial
500
this makes a graph start up and then end down
What is degree is odd, and leading coefficient is negative
500
2x^3+10x^2 +12x the roots are
What is 0,-2, -3
500
Find the relative minimum of x^ 3-13x +12
(2.13,-6.03) Approx.
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