prove that the tangents drawn from end of the diameter of a circle are paralle
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HERE IS UR ANSWER DEAR ✪ ω ✪
ATQ,
PQ AND RS ARE THE TWO TANGENTS TO THE CIRCLE(O,r) AT A AND B RESPECTIVELY.
∴PAB=QAB=RBA=SBA=90°⇒(tangents ⊥ radius)
∵QAB=RBA=90
PAB=SBA=90
BUT THEY ARE ALTERNATE INTERIOR ANGLES
HENCE PQ║RS(BY ALTERNATE INTERIOR ANGLES AXIOM)
NOTE : IF ALTERNATE INTERIOR ANGLES ARE EQUAL THEN THE LINES ARE PARALLEL❣¯\_(ツ)_/¯
HOPE IT HELPS YOU(☞゚ヮ゚)☞
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