Which of the following is not the graph of a | vedclass

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(A) For any quadratic polynomial $ax^{2} + bx + c$ $(a 
eq 0)$,the graph of the corresponding equation $y = ax^{2} + bx + c$ is a parabola,which is e

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(A) For any quadratic polynomial $ax^{2} + bx + c$ $(a 
eq 0)$,the graph of the corresponding equation $y = ax^{2} + bx + c$ is a parabola,which is either open upwards (if $a > 0$) or open downwards (if $a $1$. $A$ quadratic polynomial graph can intersect the $X$-axis at most at two points.$2$. The graph in option $(A)$ shows a curve that intersects the $X$-axis at three distinct points,which is characteristic of a cubic polynomial,not a quadratic polynomial.$3$. Therefore,the graph in option $(A)$ is not the graph of a quadratic polynomial.

Which of the following is not the graph of a quadratic polynomial?

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