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GSE Algebra II Unit 3B Remedial PracticeName: Date: 1) MGSE912. F.IF.4 Using the multiplicity of the zeros, determine which of these could be the function shown in the graph. Y x (A) f (x) (x 4)(x
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To fill out zeros and multiplicity of polynomial functions, follow these steps:
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Start with a polynomial function in the form of f(x) = ax^n + bx^(n-1) + ... + c. The degree of the polynomial is represented by the highest exponent 'n'.
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Set the function equal to zero, f(x) = 0.
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Factorize the polynomial by finding its roots. These roots are the values of x for which the function equals zero. Each root represents a zero of the polynomial.
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Determine the multiplicity of each zero. The multiplicity refers to the number of times a particular zero appears in the polynomial.
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Express the polynomial as a product of its linear factors. Each factor corresponds to a zero and its multiplicity.
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Write the final equation in factored form, combining all the linear factors.
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If necessary, simplify or expand the factored form to its simplest form.
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Following these steps will help you fill out zeros and multiplicity of polynomial functions.

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Zeros and multiplicity of polynomial functions are important for:
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- Mathematicians and researchers studying polynomial equations and their properties.
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- Engineers and scientists working with mathematical models and simulations.
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- Students studying algebra, pre-calculus, or calculus, as it provides a deeper understanding of polynomial functions.
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- Anyone solving real-world problems that can be modeled using polynomial functions, such as finding roots or zeros of equations.
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Zeros of a polynomial function are the values of the variable that make the function equal to zero. The multiplicity refers to how many times a particular zero occurs, indicating the behavior of the graph at that point.
Individuals or entities that utilize polynomial functions in their reports, analyses, or specific applications may be required to file zeros and multiplicity polynomial functions, particularly in educational, scientific, or engineering contexts.
To fill out zeros and multiplicity polynomial functions, identify the polynomial, solve for its roots (zeros), and record each zero along with its corresponding multiplicity, if applicable, in the required format.
The purpose of zeros and multiplicity polynomial functions is to analyze the behavior of polynomial equations, determine roots, understand graph features, and facilitate solutions in various mathematical applications.
The information typically reported includes the identified zeros, their respective multiplicities, and any relevant calculations or context that clarify their importance in the given situation.
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