A) Prove that the angle between two secants drawn to a circle from an exterior point is equal in degrees to half the difference of the two subtended arcs (Draw a diagram) B) (10 points) Prove that the sum of the distances from any point R inside an equilateral triangle ALM N to the three Sid' is a constant, i e , independent of the choice of the location of the point R (Draw a diagram)

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Question: A) Prove that the angle between two secants drawn to a circle from an exterior point is equal in degrees to half the difference of

A) Prove that the angle between two secants drawn to a circle from an exterior point is equal in degrees to half the difference of the two subtended arcs. (Draw a diagram).

(10 points) Prove that the sum of the distances from any point R inside an equilateral triangle ALM N to the three Sid' is a constant, i.e., independent of the choice of the location of the point R (Draw a diagram)

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