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Remainder and Factor Theorem
Chapter 2.5
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Synthetic Division Synthetic division is a method used to divide any polynomial by a divisor in the form π₯βπ
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Evaluate a function using synthetic substitution
1. Divide π π₯ = 2π₯ 3 + π₯ 2 β8π₯+5 by π₯ +3
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Evaluate a function using synthetic substitution
2. Divide π π₯ = π₯ 2 +3π₯β6 by π₯+5
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Evaluate a function using synthetic substitution
3. Divide π π₯ = π₯ 2 +4 by π₯β2
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Evaluate a function using synthetic substitution
4. Divide π π₯ = 2π₯ 3 + 9π₯ 2 +14π₯+5 by π₯β3
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Evaluate a function using synthetic substitution
5. Divide π π₯ = π₯ 2 +2π₯β11 by π₯+2
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Factor a Polynomial completely given a factor.
1. π π₯ = 3π₯ 3 β4 π₯ 2 βπ₯β1;π₯+2
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Factor a Polynomial completely given a factor.
2. π π₯ = 2π₯ 3 β11 π₯ 2 +3π₯+36;π₯β3
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Factor a Polynomial completely given a factor.
3. π π₯ = π₯ 3 β π₯ 2 β21π₯+45;π₯+5
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Factor a Polynomial completely given a factor.
4. π π₯ = 4π₯ 3 β 4π₯ 2 β9π₯+9;π₯β1
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Given a zero of the function, find the other zeroes
1. π π₯ = π₯ 3 β2 π₯ 2 β23π₯+60;π₯=3
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Given a zero of the function, find the other zeroes
2. π π₯ = π₯ 3 + π₯ 2 β16π₯β16;π₯=4
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Given a zero of the function, find the other zeroes
3. π π₯ = π₯ 3 +2 π₯ 2 β20π₯+24;π₯=β6
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Given a zero of the function, find the other zeroes
4. π π₯ = 2π₯ 3 +3 π₯ 2 β39π₯β20;π₯=4
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