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The focus of the parabola is $\"\"$ and parabola opens down.

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Parabola contains $\"\"$ .

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Standard form of the vertical parabola is $\"\"$ .

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Where

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Vertex : $\"\"$ ,

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Focus : $\"\"$ ,

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Here $\"\"$ and

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$\"\"$

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Substitute $\"\"$ and $\"\"$ in standard form.

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$\"\"$

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$\"\"$

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$\"\"$ and $\"\"$ .

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Since the parabola opens down, then $\"\"$ .

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Therefore, $\"\"$ .

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Vertex of parabola : $\"\"$ .

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Axis of symmetry : $\"\"$ ,

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Axis of symmetry : $\"\"$ ,

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Directrix : $\"\"$ .

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Directrix : $\"\"$ .

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Write the equation for the parabola in standard form using the values of $\"\"$ , and $\"\"$ .

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Substitute the values of $\"\"$ , $\"\"$ , and $\"\"$ in standard form.

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$\"\"$

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Therefore, the standard form of the equation is $\"\"$ .

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Graph :

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Graph the vertex, focus, axis of symmetry, and directrix.

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Construct a table values to graph the general shape of the curve.

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Graph of $\"\"$ :

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$\"\"$

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The standard form of the equation is $\"\"$ .

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Graph of $\"\"$ :

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$\"\"$

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.