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Name Class Date Lesson 103 Solving Quadratic Equations Lesson Objectives 1 Solve quadratic equations by graphing 2 Solve quadratic equations using square roots NEP 2005 Strand: Algebra Topic: Equations
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How to fill out and solve quadratic equations:

01
Identify the form of the quadratic equation: The general form of a quadratic equation is ax^2 + bx + c = 0, where a, b, and c are constants. Identify the values of a, b, and c in the given equation.
02
Determine the method of solving: There are several methods to solve a quadratic equation, including factoring, completing the square, and using the quadratic formula. Choose the appropriate method based on the given equation.
03
Factoring method: If the equation is easily factorable, proceed with factoring the equation into two binomials and set each binomial equal to zero.
04
Completing the square method: If the equation is not factorable, use the completing the square method. Rearrange the equation to a form where the left side is a perfect square trinomial, and then solve for the variable.
05
Quadratic formula method: If neither factoring nor completing the square is feasible, use the quadratic formula. The quadratic formula states that x = (-b ± √(b^2-4ac)) / 2a. Substitute the values of a, b, and c into the formula and simplify.
06
Solve for x: Once you have obtained the quadratic equation in a simplified form, apply the chosen method to find the solution(s) for x. If there are two solutions, use the ± symbol. If there is only one solution, state it as a single value.

Who needs to solve quadratic equations:

01
Students studying mathematics: Quadratic equations are a fundamental topic in algebra and are extensively covered in mathematics curricula. Students learning algebra and calculus need to solve quadratic equations to build a solid foundation in mathematical problem-solving.
02
Scientists and engineers: Quadratic equations find applications in various scientific and engineering fields. Professionals working in fields such as physics, chemistry, computer science, and civil engineering often encounter quadratic equations when analyzing real-world problems and developing mathematical models.
03
Finance and economics professionals: Quadratic equations are also used in finance and economics, particularly in areas like investment analysis, risk management, and optimization. Financial analysts, economists, and business professionals may need to solve quadratic equations to make informed decisions and solve complex financial problems.
In summary, anyone involved in mathematics education, scientific research, engineering, or financial analysis can benefit from being able to fill out and solve quadratic equations.
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1 solve quadratic equations is a mathematical process used to find the values of the variable(s) that satisfy a given quadratic equation.
1 solve quadratic equations is typically done by students studying algebra or in the field of mathematics.
To fill out 1 solve quadratic equations, one must follow the steps of factoring, completing the square, or using the quadratic formula.
The purpose of 1 solve quadratic equations is to find the values of the variable(s) that make the equation true.
The information reported on 1 solve quadratic equations includes the coefficients of the quadratic equation and the values of the variable(s) that satisfy the equation.
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