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• Polynomials
• Graphing Polynomials
• Identifying the graphs of polynomials

Identifying the graphs of polynomials

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•  Question 1: 1 pts Which of the following lines could be the graph of a polynomial?
 green red blue
•  Question 2: 1 pts A graph of the polynomial $p(x)$ is shown in the figure below. Which of the following could be $p(x)$?
 $x + 1$ $x -1$ $x^2 +x$ $x^2-x$
•  Question 3: 1 pts The figure on the right shows the graph of a polynomial ? Which of the following could be $p(x)$?
 $x + 1$ $x^2-x+1$ $x^3+4x$ $x^4 - 3x$
•  Question 4: 2 pts Which of the following lines is NOT the graph of a polynomial?
 green red blue
•  Question 5: 2 pts Which of the following lines could be the graph of a polynomial?
 green red blue
•  Question 6: 2 pts The degree of the polynomial for which graph is shown at the right is:
 odd even
•  Question 7: 2 pts The degree of the polynomial for which graph is shown at the right is:
 odd even
•  Question 8: 3 pts A graph of the polynomial $p(x)$ is shown in the figure below. Which of the following could be $p(x)$?
 $x^2(x-2)^2$ $x^2(x+2)^2$ $x(x+2)$ $x(x-2)$
•  Question 9: 3 pts What is the possible degree of the polynomial which graph is shown at the right.
 $3$ $4$ $5$ $6$
•  Question 10: 3 pts What is the possible degree of the polynomial which graph is shown at the right.
 $3$ $4$ $5$ $6$
•  Question 11: 3 pts Match a given graph to a polynomial to which the graph corresponds.
 $x(x-1)(x-2)^2$ $x(x-1)(x-2)$ $x(x+1)(x+2)$ $x(x+1)(x+2)^2$