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Find the standard form of the equation of the parabola with a focus at (5, 0) and a directrix at x = -5.
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Equation of a parabola with focus \((p,0)\) and directrix \(x=-p\) will have the equation:\[ 4px = y^2 \]
so, 4(5)(-5)=y^2 @wio
No, you only need to plug in \(p\), while \((x,y)\) remain as they are.
okay, so 4(5)x=y^2? 20x+y^2? what now? @wio
No \(+\). It is \(=\).
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And you're done.
wow! thats simple! Thank you so much! @wio
It would be more complex if the vertex wasn't at \((0,0)\).
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