Geometric Locus
Steps:
1. Draw a diagram showing the given information in the problem.
1. Draw a diagram showing the given information in the problem.
2.
Read carefully to determine one of
the needed conditions. (Look for the possibility of the words
"AND" or "AND ALSO" separating the conditions.)
3. Plot the first locus condition.
If you do not see one of the locus theorems at work in the problem, locate one
point that satisfies the needed condition and plot it on your diagram.
Then locate several additional points that satisfy the condition and plot them
as well. Plot enough points so that a pattern (a shape) is starting to
appear, or until you remember the needed locus theorem for the problem.
4.
Through these plotted points draw
a dotted line to indicate the locus (or path) of the points.
5. Repeat steps 2-4 for the second locus
condition.
6.
Where the dotted lines intersect will be the points which satisfy both
conditions. These points of
intersection will be the answer to the compound locus problem.
Great
practice problems resources=
Simple Locus—
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