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116 CHAPTER 1 Equations and Inequalities Character of the Solutions of a Quadratic Equation 17. 21×2 In the complex number system, consider a quadratic equation ax2 + bx + c with real coefficients.
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How to fill out equations and inequalities:

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Start by identifying the type of equation or inequality you are working with. Equations involve equal signs, while inequalities involve inequality symbols such as , ≤, or ≥.
02
Simplify both sides of the equation or inequality if necessary to make it easier to work with. This may involve combining like terms, distributing, or using inverse operations.
03
If there are variables on both sides of the equation or inequality, isolate the variable by performing operations to move all variables to one side.
04
Solve for the variable by performing necessary operations, such as addition, subtraction, multiplication, or division, to both sides of the equation or inequality.
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Check your solution by substituting the value you obtained for the variable back into the original equation or inequality. If the left side is equal to the right side (in the case of equations) or if the inequality holds true (in the case of inequalities), then your solution is correct.

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Equations and inequalities are mathematical expressions that involve two mathematical expressions being compared for equality or inequality.
Equations and inequalities are typically filed by individuals or students studying mathematics.
Equations and inequalities can be filled out by solving for the unknown variable in the expression, ensuring that both sides of the equation or inequality are equal.
The purpose of equations and inequalities is to solve mathematical problems and represent relationships between quantities.
Equations and inequalities must include mathematical expressions, variables, and the relationship between the expressions.
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