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What are the FOCI of the following graph?
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no the answer is D do you wana know why?
you got the 3 and the 5 right?
lets do them one at a time @binary3i is responding to the first one i will take the second
fine. b was the vertex but focus is the point from where the distance to any point on curve will also be equal to the distance betwen te point on curve and directrix.|dw:1354899754796:dw| ab=bp
yo @charlotteakina
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the vertices are \((0,4)\) and \((0,-4)\) so you know the \(y^2\) term comes first, and it looks like \[\frac{y^2}{16}-\frac{x^2}{b^2}=1\] you need \(b^2\) the focus is at \((5,0)\) tells you \(5^2=16+b^2\) and so \(b^2=25-16=9\) your equation is \[\frac{y^2}{16}-\frac{x^2}{9}=1\]
ok
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