Locus

  1. Construct the parabola as the locus of a point equidistant from a given straight line and a given point.
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  2. Construct the ellipse as the locus of a point equidistant from a given straight line and a given circle.
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  3. Construct the hyperbola as the locus of a point the difference of its distance to a fixed point and its distance to a fixed circle remains constant.
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  4. Construct the ellipse as the locus of a point satisfying the parametric equations
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  5. Find the parametric relation satisfied by the curve
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    From this relationship, construct the hyperbola.
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  6. Construct the curve given by the polar equation
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  7. Construct the graph of a general cubic real polynomial according to Horner's method:
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