Use synthetic division to find \"\".

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The dividend is \"\", and the root is 4.

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Step 1 : Write the terms of the dividend so that the degrees of the terms are in descending order. Then write just the coefficients as shown at the right.

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\"\"

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Step 2 : Write the constant r of the divisor (x - r) to the left. In this case, r = 4. Bring the first coefficient, 2, down.

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\"\"

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Step 3 : Multiply the first coefficient by r : \"\". Write the product under the second coefficient, - 6. Then add the product and the second coefficient, - 6 : \"\".

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\"\"

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Step 4 : Multiply the sum, 2, by r : \"\".

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Write the product under the next coefficient, 5 and add : \"\".

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\"\"

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Step 5 : Multiply the sum, 13, by r : \"\".

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Write the product under the next coefficient, 4 and add : \"\". The remainder is 56.

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\"\"

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The numbers along the bottom row are the coefficients of the quotient. Start with the power of x that is one less than the degree of the dividend. Thus, the quotient is \"\".

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\"\".