The topics in this unit focus on understanding the end behaviour of a polynomial function from graphs and equations. Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Function End Behaviour (Polynomials) - Power and Coefficient to Graph Worksheet

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Function End Behaviour (Polynomials) - Power and Coefficient to Graph
1
A LaTex expression showing \begin{align*}\text{highest power} &= 2\\ \text{leading coefficient} &= 2\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
2
A LaTex expression showing \begin{align*}\text{highest power} &= 2\\ \text{leading coefficient} &= 5\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
3
A LaTex expression showing \begin{align*}\text{highest power} &= 3\\ \text{leading coefficient} &= -4\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
4
A LaTex expression showing \begin{align*}\text{highest power} &= 2\\ \text{leading coefficient} &= -2\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
5
A LaTex expression showing \begin{align*}\text{highest power} &= 1\\ \text{leading coefficient} &= 4\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
6
A LaTex expression showing \begin{align*}\text{highest power} &= 3\\ \text{leading coefficient} &= 4\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
7
A LaTex expression showing \begin{align*}\text{highest power} &= 1\\ \text{leading coefficient} &= -2\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem
8
A LaTex expression showing \begin{align*}\text{highest power} &= 1\\ \text{leading coefficient} &= -5\end{align*}
Which graph's end behaviour would this power and coefficient create?
a An svg image showing a possible answer to this math problem
b An svg image showing a possible answer to this math problem