Abeka Plane Geometry Test 7
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Circumscribe a circle about the given triangle.
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Construct a right triangle given a leg and its opposite acute angle.
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Construct a tangent to circle O at P.
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Construct a tangent to the circle from point R.
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Construct an isosceles triangle with the given leg and base.
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Divide AB into 5 segments.
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Given two circled concentric at O and with radii of six and ten inched. and given the straight line AB through point O; what is the locus of points that is equidistant from the two circles, AND ALSO at a distance of eight inches from line AB?
given, required, construction, and proof
Name the four parts of a construction problem.
inclusive and exclusive
Name the two key terms relating to a locus of points in that your described locus contains ONLY those points and ALL those points that satisfy the stated conditions.
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What is the locus of point in the interior of the square ABCD AND ALSO equidistant from its side AB and BC?
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What is the locus of point outside a circle and a distance d from the circle?
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What is the locus of points equidistant from points A and B, Which are six inches apart, AND ALSO five inches away from point A.
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What is the locus of points that is two inches from a given line AND ALSO three inches from a given point in that line?
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What is the locus of the centers of all circles that are tangent to both of two parallel lines?
