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MHF4UI Unit 2: Day 8Date:___2.8 Solving Polynomial Inequalities Graphically. 1. Use the graphs of the following functions to state when i) f (x) Answer using algebraic notation. a) b)0 ii) f (x)i)
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How to fill out 28 solving polynomial inequalities

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How to fill out 28 solving polynomial inequalities

01
Identify the polynomial inequality in the form P(x) > 0 or P(x) < 0.
02
Factor the polynomial equation to find the roots or critical points.
03
Plot the critical points on a number line to create intervals.
04
Test a point in each interval to determine the sign of the polynomial in that interval.
05
Solve for the intervals where the polynomial is positive or negative to find the solution set.

Who needs 28 solving polynomial inequalities?

01
Students studying algebra or calculus
02
Math teachers preparing lessons on polynomial inequalities
03
Engineers or scientists analyzing data with polynomial equations
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28 solving polynomial inequalities typically refers to methods and techniques for determining the solution sets of polynomial inequalities, which involve finding the values of the variable that make the polynomial less than, greater than, less than or equal to, or greater than or equal to zero.
There is no specific requirement to file '28 solving polynomial inequalities' as this term appears to be a mix-up of concepts. In mathematics, anyone studying algebra or calculus may encounter polynomial inequalities, but it is not a formal filing.
To solve polynomial inequalities, one typically needs to identify the critical points of the polynomial, test intervals between these points, and determine the sign of the polynomial in those intervals to find the solution sets.
The purpose of solving polynomial inequalities is to find the ranges of values for a variable that satisfy certain conditions defined by the polynomial equation, which can be applied in various mathematical, engineering, and economic problems.
In the context of solving polynomial inequalities, one needs to report the types of inequalities, the polynomial expressions involved, the intervals where the inequalities hold true, and any additional conditions or constraints relevant to the problem.
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