In the given figure a b and CD are common tangents to circles of an equal radius prove that a b equal to CD
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Answer:
extend AB and CD to P
BP=CD (tangents to a circle from a point are equal) ----(1)
AP=PC (tangents to a circle from a point are equal) ------(2)
subtract 1 and 2
AP-BP = PC-CD
AB = CD
hence proved
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