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Spring 2018 Final Exam Project (2ND period)Name(s):___ Overall Project Grade______ Graphing Quadratic Sort Correct Graphs 1 point each Factors 1 point each correct factor Equations 1 point each for
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How to fill out graphing quadratic equations using

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To fill out graphing quadratic equations, follow these steps:
02
Start with a quadratic equation in the form f(x) = ax^2 + bx + c.
03
Identify the values of a, b, and c in the equation.
04
Plot the vertex of the parabola. The x-coordinate of the vertex is given by -b/2a, and the y-coordinate is given by f(-b/2a).
05
Determine the y-intercept by evaluating f(0). Plot the point (0, f(0)).
06
Find two additional points on the parabola by choosing different values of x and calculating the corresponding y-values using the equation.
07
Connect the plotted points to form a smooth curve, representing the graph of the quadratic equation.
08
Optionally, you can also find the x-intercepts by solving the equation f(x) = 0. These are the points where the curve intersects the x-axis.
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Label the axis, vertex, intercepts, and any other relevant points on the graph for clarity.

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Graphing quadratic equations is typically done using the standard form of the equation, y = ax^2 + bx + c, where 'a', 'b', and 'c' are constants. The graph is represented as a parabola.
In the context of education, typically students learning algebra are required to graph quadratic equations as part of their curriculum.
To graph a quadratic equation, you can fill out a table of values by selecting various x-values, calculating the corresponding y-values, and then plotting those points on a coordinate grid.
The purpose of graphing quadratic equations is to visualize the relationship represented by the equation, identify key features such as the vertex, axis of symmetry, and intercepts, and understand the behavior of the quadratic function.
When graphing quadratic equations, it is important to report the vertex, the direction of the opening of the parabola (upward or downward), the x- and y-intercepts, and any relevant points that help describe the graph.
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