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Name: Unit 5: Polynomial FunctionsDate: Bell: Homework 5: Solving Polynomial EquationsDirections: Solve each equation by factoring. Simply all irrational and complex solutions. 1. 12 x3 3 x2 02. 9
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To fill out finding zeros of functions, follow these steps:
02
Set the function equal to zero: f(x) = 0.
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Simplify the equation by rearranging terms if necessary.
04
Use algebraic techniques to isolate the variable on one side of the equation.
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Apply factoring, quadratic formula, or other methods to solve for the variable.
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Check the solutions by substituting them back into the original equation to ensure they indeed make it zero.
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Repeat the process for any additional functions you need to find the zeros for.

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Finding zeros helps in determining where a function intersects the x-axis or where certain conditions are met.
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It is useful for solving equations, finding roots of polynomials, optimizing functions, and understanding the behavior of mathematical models.
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Finding zeros of functions involves determining the values of the independent variable that make the function equal to zero. These values are also known as roots or solutions of the function.
Individuals or entities involved in mathematical analysis and applications, such as students, educators, or researchers, may be required to find zeros of functions as part of their coursework or projects.
Filling out finding zeros of functions typically involves identifying the function, using algebraic methods or numerical techniques, and then documenting the values of the variable that satisfy the equation f(x) = 0.
The purpose of finding zeros of functions is to gain insights into the behavior of the function, solve equations, optimize problems, and understand intersections with the x-axis.
Information reported on finding zeros of functions may include the function definition, the methods used for finding zeros, the identified zeros, and any relevant interpretations of the results.
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