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Directrix and Focus |
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| Aug13-05, 02:32 AM | #1 |
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Directrix and Focus
vertex (-2, 3), focus (0,3)
Find the equation of the parabola. Dirac. |
| Aug13-05, 03:01 AM | #2 |
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Find the directix. then recall A parabola is the set of point equidistant from the focus and directix. |
| Aug13-05, 03:06 AM | #3 |
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((y-3)^2)=4a(x+2) What now Dirac. |
| Aug13-05, 03:19 AM | #4 |
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Directrix and FocusWhy is this? |
| Aug13-05, 03:30 AM | #5 |
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| Aug13-05, 03:45 AM | #6 |
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vertex (-2, 3), focus (0,3) The points of a parabola are equidistant from it directrix and focus. The vertex is the point closest to them. that is distance(vertex,focus)<=distance(point on parabola,focus) with equality only when the point is the vertex. |
| Aug13-05, 03:50 AM | #7 |
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Dirac. |
| Aug13-05, 03:59 AM | #8 |
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vertex (-2, 3), focus (0,3) here you go a=sqrt[(0-(-2))^2+(3-3)] =sqrt[2^2] a=2 Do you understand why? Can you find the equation of a parabola with vertex (0,0), focus (0,-4) |
| Aug13-05, 06:44 AM | #9 |
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