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y = ax2 + c is a parabola, c is the y intercept of the parabola. It also happens to be the max/min of the function depending if a is positive or negative.

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Q: What is the general shape of a graph of a quadratic function in the form yax2 c?
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Related questions

What shape does the quadratic graph make?

The graph of a quadratic equation has the shape of a parabola.


What is the shape of the graph of a quadratic equation called?

A parabola.


What do you call the graph of quadratic equation?

It is in the shape of a parabola


What do all graphs of quadratic functions have in common?

The graph of a quadratic equation is a parabola.


When you graph a quadratic function what will the shape of the graph be?

A parabola. An arch opening either north or south of the x-axis depending on the sign of the coefficient (negative opens down, positive opens up).


What different information do you get from vertex form and quadratic equation in standard form?

The graph of a quadratic function is always a parabola. If you put the equation (or function) into vertex form, you can read off the coordinates of the vertex, and you know the shape and orientation (up/down) of the parabola.


What name is given to the shape of a quadratic function?

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If a quadratic makes a parabola what is the name of the shape produced by a cubic function?

A cubic.


How is the St. Louis Arch an example of a Quadratic Function?

The St. Louis Arch is in the shape of a hyperbolic cosine function It is often thought that it is in the shape of a parabola, which would have a quadratic function of y = a(x-h)^2 + k, where the vertex is h, k.


In addition to moving the graph of a function around the Cartesian coordinate system what can you also change on the graph?

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In addition to moving the graph of a function around the Cartesian coordinate system you can also change the graph's?

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Why is it better to have the quadratic function in vertex form instead of standard form?

If you want to graph the function, it is quite easy: y=a(x-h)2-k . . . you can plot the vertex (h,k); the 'a' tells you how wide or narrow the u-shape is, and whether it opens up or down.