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infinity, f(x) goes to infinity.
positive
The graph of f(x) touches but does not crosscrossesneither crosses nor touches the x-axis at x = –3, 0, and 3.
Choose all of the zeroes of f(x).
Check all the statement(s) that are true about the polynomial function graphed. Its leading coefficient is positive.Its leading coefficient is negative.It has an odd degree.It has an even degree.It has exactly two real zeroes.It has exactly three real zeroes.None of the zeroes have even multiplicity.None of the zeroes have odd multiplicity.
What is the end behavior of the graph of f(x) = x5 – 8x4 + 16x3?
of odd multiplicityof even multiplicity
The zeroes of the function are -2 and 00 and 4-2, 0, and 4.
Which of the following could represent the graph of f(x) = x4 + x3 – 8x2 – 12x?
Let a and b be real numbers, where Which of the following functions could represent the graph on the right?

A polynomial function has a root of 0 with multiplicity 1, and a root of 2 with multiplicity 4. If the function has a negative leading coefficient, and is of odd degree, which of the following are true?
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of odd multiplicityof even multiplicity
NoneOneTwoThreeof the zeroes have a multiplicity of 2.
What intervals would you use to determine where the function is positive and negative?
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