If the Coefficient of $x^{2}$ is negative, then:

The graph of the equation is a downward Parabola

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The graph of the equation an upward Parabola

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The graph is Circular

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None of the above

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Solution

The correct option is B The graph of the equation is a downward Parabola
For a standard quadratic equation $a x^{2} + b x + c = 0$ , we know if
$a$ is positive, then the graph is an upward parabola, and if
$a$ is negative, then the graph is a downward parabola
So, Here the graph will be a downward parabola

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Similar questions

The figure shows the graph of $y = x^{2}$ . This graph is shifted downward by 9 units. Find the new roots of the equation.

p, q, r, s

y = x^{2} + k x - x + 9

x -

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