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Which graph represents a quadratic function that has exactly one real zero?


PLEASE HELPP ILL GIVE BRAINLIEST Which Graph Represents A Quadratic Function That Has Exactly One Real Zero class=

Sagot :

There exists one real zero when the vertex lies on the x-axis, from that we conclude that the correct option is A.

Which quadratic function has only one real zero?

The real zeros of a quadratic function are the values of x at which the graph of the quadratic function intercepts the x-axis.

If we want only one real zero, then we must have only one intercept. And this only can happen if the vertex of the quadratic function lies on the x-axis.

As you can see, the only graph where that happens is the one in option A, so we conclude that option A is the correct one.

If you want to learn more about quadratic functions.

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