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NAME:___!DATE: 10/21/14ASSIGNMENT: Synthetic Division of Polynomials DIRECTIONS: Synthetic division of polynomials is similar to long division. The difference is that you do not need to include the
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How to fill out synformtic division of polynomials

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Step 1: Write the polynomial in descending order of powers.
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Step 2: Identify the divisor.
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Step 3: Write the dividend.
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Step 4: Divide the first term of the dividend by the first term of the divisor to get the first term of the quotient.
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Step 5: Multiply the divisor by the first term of the quotient and write the result under the dividend.
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Step 6: Subtract the result from the dividend.
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Step 7: Bring down the next term from the dividend to the remainder.
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Step 8: Repeat steps 4 to 7 until there are no more terms in the dividend.
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Step 9: The final result is the quotient and the remainder.

Who needs synformtic division of polynomials?

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Synthetic division of polynomials is mainly used by mathematicians, engineers, and scientists who work with polynomial functions.
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It is particularly useful in solving and analyzing polynomial equations, finding roots of polynomials, and graphing polynomial functions.
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It provides a quicker and more efficient method for dividing polynomials compared to long division, especially when dealing with higher degree polynomials.
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Synthetic division of polynomials is a method used to divide a polynomial by a binomial of the form (x - c). It is a shortcut method for polynomial division.
Anyone working with polynomials in algebra or calculus may need to use synthetic division for simplifying or evaluating polynomial functions.
To perform synthetic division, you need to set up the division problem, write down the coefficients of the dividend polynomial, and follow the algorithm to perform the division quickly.
The purpose of synthetic division is to quickly and easily perform polynomial division, especially when dividing by a linear binomial like (x - c). It helps simplify the division process.
On synthetic division, you need to report the dividend polynomial coefficients, divisor (x - c), the resulting quotient polynomial, and the remainder (if any).
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