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NAME DATE PERIOD 69 Practice Rational Zero Theorem List all the possible rational zeros of each function. 1. h(x) x3 5×2 2x 12 2. S(x) x4 8×3 7x 14 3. F(x) 3×5 5×2 × 6 4. P(x) 3×2 × 7 5. G(x)
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How to fill out rational zero formorem
How to fill out rational zero formorem:
01
Start by identifying the equation for which you want to find the rational zeros.
02
Write down the coefficients of each term in the equation.
03
List all the factors of the constant term (the term without any variable) and the leading coefficient (the coefficient of the highest degree term) of the equation.
04
Apply the rational zero theorem, which states that if a rational zero exists, it must be of the form p/q, where p is a factor of the constant term and q is a factor of the leading coefficient.
05
Use synthetic division or long division to divide the equation by the possible rational zeros to check if they are indeed zeros of the equation.
06
Repeat steps 4 and 5 until you find all the rational zeros of the equation.
Who needs rational zero formorem:
01
Students studying polynomial equations in math classes may need to fill out rational zero formorem to determine the rational zeros of an equation.
02
Engineers and scientists often encounter polynomial equations in their work, and finding the rational zeros can be vital for solving these equations and understanding the behavior of systems.
03
Individuals working in finance or economics may use rational zero formorem to analyze and predict the behavior of financial models or market trends.
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