Using a compass and a straight edge only,
a.) Construct a triangle ABC where side BC is of length 2, the circumradius is of length 3/2 and the median AA' is of length 2 such that A' is the midpoint of BC. Note that a segment of length 1 is posted below and must be used)
b) Write out step by step instructions of how to construct the figure in part (a)
c.) Prove your results
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Using a compass and a straight edge only, a.) Construct a triangle ABC where side BC is of length...
Using a compass and a straight edge only, a.) Construct a triangle ABC where side BC is of length 2, the circumradius is of length 3/2 and the median AA' is of length 2 such that A' is the midpoint of BC. Note thata segment of length 1 is posted below and must be used) b) Write out step by step instructions of how to construct the figure in part (a) c.) Prove your results Using a compass and a...
The problem is already solved. From the construction below, prove the results to validate the construction. **Here is an example of a construction and a proof: https://www.mathopenref.com/consttrianglesas.html Just need the proof for the constructible figure Here is the problem and answer. Can someone prove the result: Using a compass and a straight edge only, a.) Construct a triangle ABC where side BC is of length 2, the circumradius is of length 3/2 and the median AA' is of length 2...
Using a compass and straightedge only, do the following: a.) Construct the figure b.) Write out step by step how to construct the figure 1.) Using a compass and straightedge only, construct a segment that is of length . Note, a segment of length 1 is given below and must be used. **Consider the theorems where a+b, |a-b|, ab, 1/a, \sqrt a are constructible lengths. We were unable to transcribe this imageWe were unable to transcribe this image
Using a compass and straightedge only, do the following: a.) Construct the figure b.) Write out step by step how to construct the figure 1.) Using a compass and straightedge only, construct a segment that is of length . Note, a segment of length 1 is given below and must be used. We were unable to transcribe this imageWe were unable to transcribe this image
Points W and X are chosen on the side AB of triangle ABC and points Y and Z are chosen on side AC. Suppose that cr(A,W,X,B)=cr(A,Y,Z,C) and that WY is parallel to XZ. Prove that XZ is parallel to BC. Hint: let T be the point where the parallel to XZ through B meets line AC. Note that neither a nor Y can lie on segment TC and use excercise 3C.2 to show that T is C. cr=cross ratio
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