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12217GraphaparabolafromStandardForm.notebookJanuary25,2017Belongingstothesidesincludingphones. Notebookopento12117assignment. Pleaseputyour notebookonthefloorinfrontofyou. Today\'sobjectiveforthegreensheet: Understandingthemeaningofthevertex,
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How to fill out 1-22-17 graph a parabola

01
To graph a parabola in the form of y = ax^2 + bx + c, follow these steps:
02
Determine the values of a, b, and c from the equation.
03
Find the vertex of the parabola using the formula x = -b/2a.
04
Plot the vertex on the coordinate plane.
05
Choose some additional x-values around the vertex to determine corresponding y-values.
06
Substitute the x-values into the equation and solve for y.
07
Plot the coordinates (x, y) on the graph.
08
Draw a smooth curve passing through the plotted points to form the parabola.

Who needs 1-22-17 graph a parabola?

01
22-17 graph a parabola can be useful for anyone studying or working with quadratic functions.
02
This includes students learning algebra, calculus, or mathematical modeling.
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It can also be helpful for engineers, physicists, or economists who deal with parabolic phenomena in their respective fields.
04
Overall, anyone interested in understanding the behavior and properties of parabolas will benefit from graphing them.
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The graph of a parabola is a U-shaped curve that can open upwards or downwards.
Anyone studying quadratic equations or conic sections may be required to graph a parabola.
To graph a parabola, you will need to identify the vertex, axis of symmetry, and direction of opening.
The purpose of graphing a parabola is to visually represent the solutions to a quadratic equation.
The key information to report on a graph of a parabola includes the x and y intercepts, vertex, and axis of symmetry.
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