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Given some line segment \(\over{AB}\), whose length you do not know, construct \(\over{PQ}\) such that the length of \(\over{PQ}\) is twice that of \(\over{AB}\).The following steps will be followed to construct a line segment \(\over{PQ}\) such that the length of \(\over{PQ}\) is twice that of \(\over{AB}\). |
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Answer» (1) Let \(\over{AB}\) be the given line segment. (2) Adjust the compasses up to the length of \(\over{AB}\) (3) Draw any line 1 and mark a point P on it. (4) Put the pointer on P and without changing the setting of compasses, draw an arc to cut the line segment at point X. (5) Now, put the pointer on point X and again draw an arc with the same radius as before, to cut the line 1 at point Q. \(\over{PQ}\) is the required line segment. |
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