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Q: What do you call the graph of a quadratic function?

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The zeros of a quadratic function, if they exist, are the values of the variable at which the graph crosses the horizontal axis.

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Yes. And the question is ...

Some do and some don't. It's possible but not necessary.

The real solutions are the points at which the graph of the function crosses the x-axis. If the graph never crosses the x-axis, then the solutions are imaginary.

You can easily identify the x-intercepts of a graph of a quadratic function by writing it as two binomial factors! Source: I am in Algebra 2 Honors!

That the function is a quadratic expression.

Yes.

It is in the shape of a parabola

When the graph of a quadratic crosses the x-axis twice it means that the quadratic has two real roots. If the graph touches the x-axis at one point the quadratic has 1 repeated root. If the graph does not touch nor cross the x-axis, then the quadratic has no real roots, but it does have 2 complex roots.

The parabola

A translation.

No. It can also be a circle, ellipse or hyperbola.

The slope of your quadratic equation in general form or standard form.

Yes. A quadratic function can have 0, 1, or 2 x-intercepts, and 0, 1, or 2 y-intercepts.

The graph of a quadratic equation is called a parabola.The graph of a quadratic equation is called a parabola.The graph of a quadratic equation is called a parabola.The graph of a quadratic equation is called a parabola.

Depending on the graph, for a quadratic function the salient features are: X- intercept, Y-intercept and the turning point.

It is the axis of symmetry.

Two.

vertex

the graph for a quadratic equation ct5r

The graph of a quadratic relation is a parobolic.

Yes it is possible. The solutions for a quadratic equation are the points where the function's graph touch the x-axis. There could be 2 places to that even if the graph looks different.

No vertical line will intersect the graph in more than one point. The fundamental flaw is that no graph can show that it does not happen beyond the domain of the graph.

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