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2012 Cary Whitehall://www.teacherspayteachers.com/Store/Caryn1Table of Contents Instructions .............................................................................................................................................................................
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How to fill out graphing quadratics vertex form

How to fill out graphing quadratics vertex form
01
Start with the quadratic equation in vertex form, which is given as y = a(x - h)^2 + k. Here 'a' represents the coefficient of x^2, 'h' represents the x-coordinate of the vertex, and 'k' represents the y-coordinate of the vertex.
02
Identify the values of 'a', 'h', and 'k' from the given quadratic equation.
03
Plot the vertex on the coordinate plane using the values of 'h' and 'k'. This point will be the minimum or maximum point of the parabolic curve.
04
Determine the direction of the parabola based on the value of 'a'. If 'a' is positive, the parabola opens upwards; if 'a' is negative, it opens downwards.
05
Choose some additional x-values on either side of the vertex. Substitute these values into the equation to calculate the corresponding y-values.
06
Plot these additional points on the graph.
07
Draw a smooth curve that passes through all the plotted points.
08
Label the x and y axes with appropriate units, and provide a title for the graph.
09
Ensure the graph is neat, accurate, and clearly represents the quadratic equation in vertex form.
Who needs graphing quadratics vertex form?
01
Graphing quadratics in vertex form is useful for anyone studying or working with quadratic equations.
02
It is beneficial for students learning algebra and calculus as it helps visualize the behavior of quadratic functions.
03
Engineers, architects, and scientists often use graphing quadratics to analyze and model real-world scenarios.
04
Mathematicians and researchers use it to study the characteristics and properties of quadratic equations.
05
Overall, graphing quadratics in vertex form is important for anyone interested in understanding and representing quadratic functions.
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