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Investigating QuadraticsName: Kristin Tuna & Jen Thomas Subject: Algebra Grade: 9 12Date: 12/08/2010 Length of Class: 50 minutesPrior Knowledge: Students should be relatively familiar with graphing
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How to fill out investigating quadratics

01
Start by identifying the given quadratic equation in the form of ax^2 + bx + c = 0.
02
If the equation is not in standard form, rearrange it accordingly.
03
Check if the coefficient of the quadratic term (a) is equal to zero. If it is, then it is not a quadratic equation.
04
Once you have a valid quadratic equation, you can proceed with solving it.
05
There are different methods to solve quadratic equations such as factoring, completing the square, or using the quadratic formula.
06
Choose the appropriate method based on the given equation and proceed with the solution.
07
Solve for x by following the steps of the chosen method.
08
Check the validity of the solution by substituting the found values of x back into the original equation.
09
Simplify the solution if necessary or express it in the desired form.

Who needs investigating quadratics?

01
Investigating quadratics is important to anyone studying or working in fields such as mathematics, physics, engineering, or any other discipline that deals with equations and modeling.
02
Individuals who need to analyze the behavior of quadratic functions, solve real-life problems involving quadratic relationships, or graph quadratic equations can benefit from understanding and investigating quadratics.
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Students learning algebra or calculus may also need to investigate quadratics as a part of their curriculum.

What is Investigating Quadratics Form?

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Investigating quadratics is the process of studying and analyzing quadratic equations and functions to understand their properties and characteristics.
Investigating quadratics is typically filed by students studying algebra or precalculus as part of their coursework.
To fill out investigating quadratics, students need to solve quadratic equations, graph quadratic functions, identify key points such as vertex and x-intercepts, and analyze the behavior of the function.
The purpose of investigating quadratics is to deepen understanding of quadratic functions, improve problem-solving skills, and prepare for more advanced mathematical concepts.
Information such as equation form, graph of the function, key points, axis of symmetry, and any transformations applied to the function.
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