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The cross section of a drainage ditch is
parabolic in shape, as shown in the
diagram at the right. When the width of
the water surface is 10 m, the maximum
depth of the water is 1.5 m. Determine
the width of the water, w, when the
maximum depth is 3 m.
Determine the equaiton of a parabola defined by the given conditions.
The focus is F(2, 0) and the equation of the directrix is y + 6 = 0
Determine an equation for the set of all points P(x, y) such that the sum of
the distances from P to A(2, 5) and from P to B(2, -7) is 20.
A parabola has a vertex of (1, -3) and passes through the points (7, 1) and
(7, -7). Determine an equation for this parabola.
A hyperbola with vertices (-2, 5) and (-2, -1), has an asymptote that passes
through the point (2, 5). Determine an equation of the hyperbola.

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Pre-Cal 40S Slides May 11, 2007

  • 1. The cross section of a drainage ditch is parabolic in shape, as shown in the diagram at the right. When the width of the water surface is 10 m, the maximum depth of the water is 1.5 m. Determine the width of the water, w, when the maximum depth is 3 m.
  • 2. Determine the equaiton of a parabola defined by the given conditions. The focus is F(2, 0) and the equation of the directrix is y + 6 = 0
  • 3. Determine an equation for the set of all points P(x, y) such that the sum of the distances from P to A(2, 5) and from P to B(2, -7) is 20.
  • 4. A parabola has a vertex of (1, -3) and passes through the points (7, 1) and (7, -7). Determine an equation for this parabola.
  • 5. A hyperbola with vertices (-2, 5) and (-2, -1), has an asymptote that passes through the point (2, 5). Determine an equation of the hyperbola.