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CC GPS Geometry Unit 5 Graphing Quadratics 5.5 Practice Name: Date: Comparing Quadratic Functions 1. Graph the equation f(x) -2×2 8x 2 on the graph below. Then, answer the questions to compare the
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How to fill out comparing quadratic functions

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Point by point, here is how to fill out comparing quadratic functions:

01
Start by identifying the quadratic functions that you need to compare. This might be given to you in the form of equations or graphs.
02
Write down the equations of the quadratic functions. Ensure that each equation is in the standard form of a quadratic equation, which is ax^2 + bx + c = 0. This will allow for easier comparison later on.
03
Identify the leading coefficient (a), the coefficient of the linear term (b), and the constant term (c) for each quadratic function. These values will play a crucial role in comparing the functions.
04
Determine if the leading coefficients of the quadratic functions are the same or different. If they are different, it generally means that the graphs of the functions will have different shapes.
05
Analyze the sign of the leading coefficients. If both functions have positive leading coefficients, their graphs will open upwards. If both have negative leading coefficients, their graphs will open downwards. If the signs are different, one graph will open upwards, and the other will open downwards.
06
Consider the vertex of each function. The vertex represents the point where the graph reaches its highest or lowest point. Compare the x-coordinate and y-coordinate of the vertices to determine if they are the same or different.
07
Look at the axis of symmetry for each quadratic function. This is a vertical line that divides the graph into two equal halves. Compare the equations of the axis of symmetry to see if they are the same or different.
08
Examine the intercepts. Quadratic functions typically have two intercepts - the x-intercept(s) and the y-intercept. Check if the equations for these intercepts are the same or different for both functions.

Who needs comparing quadratic functions?

01
Students studying algebra or advanced mathematics will often encounter quadratic functions and the need to compare them. Understanding the similarities and differences between different quadratic functions can help with graphing, solving equations, and identifying key features of the functions.
02
Engineers and scientists who use mathematical models to describe real-world phenomena may also need to compare quadratic functions. By comparing different models, they can determine which one best fits their data or provides the most accurate predictions.
03
Professionals in fields such as economics or finance may need to compare quadratic functions when analyzing trends, forecasting data, or optimizing certain variables. Comparing functions can help in making informed decisions and predicting future outcomes.
Overall, anyone who deals with quadratic functions in their academic or professional life can benefit from knowing how to compare them accurately.
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Comparing quadratic functions involves analyzing two or more quadratic functions to determine their similarities and differences.
Mathematics students or professionals who are studying or working with quadratic functions may be required to compare them.
To fill out comparing quadratic functions, one must evaluate the coefficients and constants of the quadratic functions and compare their key characteristics.
The purpose of comparing quadratic functions is to understand how different quadratic functions behave and how they can be used to model real-world situations.
Information such as the leading coefficients, roots, vertex, axis of symmetry, and graph of the quadratic functions may need to be reported when comparing them.
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