In triangle XYZ, If XY = XZ, YZ2 = XZ ´ ZT, prove that YT = YZ. T is any
point on XZ
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Answer:
Since M and N are the mid-points of XY and YZ respectively,
therefore by midpoint theorem,
MN is parallel to XZ and MN=
2
1
XZ=
2
1
XY (since XY=XZ)
or MN=MX=MY
Step-by-step explanation:
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