Mathematics, 20.11.2020 17:50 crookdamian21

2. 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 A ABC. Pat A: Prove that RM = RP & RO. Part B: If aside from the circumcircle there is another circle Inscribed in 4 ABC, then which of the following statements is correct? A The circumcenter and the Incenter are the same. B The radius of the circumcircle is equal to the radius of the incircle. CRM ERP ERQ = RARB RC DRM, RP, and RQ are radil of the circumcircle about A ABC.

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2. Suppose that point R Is the center of a circle that is circumscribed about an equilateral triangl...