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Questions and Answers
The graph will cross the x-axis at zeros with ______ multiplicities. The sum of the multiplicities is the degree of the polynomial function.
The graph will cross the x-axis at zeros with ______ multiplicities. The sum of the multiplicities is the degree of the polynomial function.
odd
The right end rises. The left end ______.
The right end rises. The left end ______.
falls
The possible rational roots of the polynomial function are the form where ______ is the set of all factors of $a$ and ______ is the set of all factors of $b$.
The possible rational roots of the polynomial function are the form where ______ is the set of all factors of $a$ and ______ is the set of all factors of $b$.
$p$, $q$
The roots of the polynomial function are ______ and ______.
The roots of the polynomial function are ______ and ______.
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The leading coefficient of the polynomial function is ______.
The leading coefficient of the polynomial function is ______.
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The degree of the polynomial function is ______.
The degree of the polynomial function is ______.
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The end behaviors of the polynomial function are: Left - Rises / Up, Right - Rises / Up, degree – 1 = ______.
The end behaviors of the polynomial function are: Left - Rises / Up, Right - Rises / Up, degree – 1 = ______.
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The zeros of the polynomial function are: $x=-1$, $x=2$, ______ $x=5$.
The zeros of the polynomial function are: $x=-1$, $x=2$, ______ $x=5$.
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The y-intercept of the polynomial function is: $x=0$, $y=______$.
The y-intercept of the polynomial function is: $x=0$, $y=______$.
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The number of turning points of the polynomial function is: ______.
The number of turning points of the polynomial function is: ______.
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The leading coefficient of the polynomial function is 1, indicating that the function ______.
The leading coefficient of the polynomial function is 1, indicating that the function ______.
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The polynomial function has a degree of 6, making it an ______ function.
The polynomial function has a degree of 6, making it an ______ function.
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Exercise 2.6 A Exercise 2.6 B 1. The zeros and y-intercept of a polynomial function can be found by solving the equation ______
Exercise 2.6 A Exercise 2.6 B 1. The zeros and y-intercept of a polynomial function can be found by solving the equation ______
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Exercise 2.6 A Exercise 2.6 B 2. To find a polynomial function with zeros at 1, -2, and 3, the equation would be ______
Exercise 2.6 A Exercise 2.6 B 2. To find a polynomial function with zeros at 1, -2, and 3, the equation would be ______
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Exercise 2.6 A Exercise 2.6 B 3. A polynomial function with zeros at 2 and -1, each with a multiplicity of 3, would be represented by the equation ______
Exercise 2.6 A Exercise 2.6 B 3. A polynomial function with zeros at 2 and -1, each with a multiplicity of 3, would be represented by the equation ______
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Exercise 2.6 A Exercise 2.6 B 4. The graph of a polynomial function will touch the x-axis at zeros with ______ multiplicities
Exercise 2.6 A Exercise 2.6 B 4. The graph of a polynomial function will touch the x-axis at zeros with ______ multiplicities
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Exercise 2.6 A Exercise 2.6 B 5. The zeros of the polynomial function P(x) = (x+2)(x-4)^3 are ______ and ______
Exercise 2.6 A Exercise 2.6 B 5. The zeros of the polynomial function P(x) = (x+2)(x-4)^3 are ______ and ______
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Exercise 2.6 A Exercise 2.6 B 6. The zeros of the polynomial function P(x) = (x-1)(x+2)(x-3) are ______, ______, and ______
Exercise 2.6 A Exercise 2.6 B 6. The zeros of the polynomial function P(x) = (x-1)(x+2)(x-3) are ______, ______, and ______
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