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Suppose that point R is the center of a circle that is circumscribed about an equilateral Triangle ABC,and points M,P,and Q are midpoints of the sides of ABC. Part A: Prove that RM=RP=RQ​
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Suppose that point R is the center of a circle that is circumscribed about an equilateral Triangle ABC,and points M,P,and Q are midpoints of the sides of ABC. Part A: Prove that RM=RP=RQ​

User Boeboe
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Answer:

Solution in image

Explanation:

Suppose that point R is the center of a circle that is circumscribed about an equilateral-example-1
User Phillipwei
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