Daniels George
10/16/2024 · Senior High School
Problem Set A In problems 1-4, draw your own diagram and write "Given:" and "Prove:" statements in terms of your diagram. Do not write a proof. 1 Given: An isosceles triangle and the median to the base Prove: The median is the perpendicular bisector of the base. (This sentence contains two conclusions- "the median is per- pendicular to the base" and "the median bisects the base.")
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Given: An isosceles triangle \( ABC \) with \( AB = AC \), and \( D \) as the midpoint of base \( BC \), and \( AD \) as the median.
Prove: \( AD \) is perpendicular to \( BC \) and bisects \( BC \).
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