9.1.4. Polynomial Functions

If , where , find the degree of .

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The function given by the rule is a polynomial of the degree.

• Afourth
• Bthird
• Csecond
• Dfirst
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The function given by the rule is a polynomial of the degree.

• Athird
• Bfirst
• Cfourth
• Dsecond
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If , then the relation that represents a function on is .

• A
• B
• C
• D
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If where , find the degree of .

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If the function and the function , find .

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Determine the point at which the straight line intersects axis.

• A
• B
• C
• D
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If , where , find .

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Determine the point at which the straight line intersects the -axis.

• A
• B
• C
• D
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If the point is located on the straight line which represents the function , where , find .

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If the function , and when , find the values of and .

• A,
• B,
• C,
• D,
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If , find .

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If belongs to the curve of the function , find .

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Determine the vertex point of the function .

• A
• B
• C
• D
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The straight line, which represents the function , intersects the -axis at the point . If , find , .

• A,
• B,
• C,
• D,
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Find the coordinates of the vertex of the curve of the function .

• A
• B
• C
• D
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The point of the vertex of the curve of the function is .

• A
• B
• C
• D
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If , find .

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If , find .

• A
• B
• C
• D
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If the curve of the function is passing through the point , find .

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Given that the point is the vertex of the curve of the quadratic function , determine the equation of its line of symmetry.

• A
• B
• C
• D
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The function and the function , where and are polynomial functions. Given that , find .

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The drawn curve represents the quadratic function . If is a square, find the value of .

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If and , find .

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If , find .

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If and , find .

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