\"\"

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The function is \"\".

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Identify Possible Rational Zeros:

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It is not practical to test all possible zeros of a polynomial function using only synthetic substitution.

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The Rational Zero Theorem can be used for finding the some possible zeros to test.

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Angie\"\"s Model of finding rational zeros :

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\"\".

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Because the leading coefficient is \"\", the possible rational zeros are the intezer factors of the constant term \"\".

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\"\" or \"\".

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Therefore, the possible rational zeros of \"\" are \"\".

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The above solution is wrong because angie divided by the factors of \"\" which is not the leading coefficient.

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\"\"

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Julius Model of finding rational zeros :

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The function is \"\".

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The function can be written as \"\".

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Because the leading coefficient is \"\", the possible rational zeros are the intezer factors of the constant term \"\".

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\"\" or \"\".

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Therefore, the possible rational zeros of \"\" are \"\".

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The julius solution is right because julius divided by the factors of \"\" which is the leading coefficient.

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\"\"

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Therefore, the possible rational zeros of \"\" are \"\".

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Julius is correct.