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Advanced Midsection 3.3 Notes Rational Root TheoremName:Learning Target: Finding the zeros of a polynomial using the Rational Root Theorem. Warm Up: Use synthetic division to see if is a zero of (). a.
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To fill out using form rational zeros, follow these steps:
02
Write down the equation you want to solve using the form rational zeros.
03
Determine the degree of the polynomial. This is the highest power of the variable in the equation.
04
Use the rational zeros theorem to generate a list of possible rational zeros. This theorem states that any rational zero of the form p/q, where p is a factor of the constant term and q is a factor of the leading coefficient, can be a solution.
05
Test each of the possible rational zeros by synthetic division or long division. Plug the chosen rational zero into the equation and see if it yields a remainder of zero.
06
If a rational zero is found, continue dividing the equation by the binomial (x - r), where r is the rational zero found. This will reduce the degree of the polynomial and make it easier to find the remaining zeros.
07
Repeat steps 4 and 5 until all the zeros are found or the equation is completely factored.
08
Use the found zeros to write down the factorization of the polynomial equation.
09
Solve the polynomial equation by setting each factor equal to zero and solving for the variable.

Who needs using form rational zeros?

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Anyone who wants to solve polynomial equations can use the form rational zeros.
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This method is particularly useful when dealing with higher degree polynomials.
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It provides a systematic approach to finding the zeros of a polynomial equation and can help in factoring the equation completely.
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Using form rational zeros refers to the process of applying the Rational Root Theorem in algebra to identify possible rational roots of a polynomial equation.
Individuals or entities facing polynomial equations, particularly in higher-level mathematics, may need to utilize the Rational Root Theorem to find solutions.
To fill out using form rational zeros, one identifies the factors of the constant term and the leading coefficient, and then lists all possible rational zeros based on these factors.
The purpose is to simplify the process of finding rational solutions to polynomial equations by narrowing down the potential candidates for roots.
Information such as the coefficients of the polynomial, the constant term, and the leading coefficient must be reported to apply the Rational Root Theorem effectively.
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