Prove that XA + AR = XB + BR
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Answer:
given
X be an external from where two tangents, XP and XQ are drawn on the circle.
XP=XQ......(1)
as, the length of tangents drawn from common external points is always equal.
similarly,
AP=AR.....(2)
BQ=BR.....(3)
now,
XP = AX+AP..........(4)
and
XQ = BX+BQ .........(5)
from eqn(2) and (3),
XP = AX + AR
XQ = BX + BR
FROM EQN 1,
AX + AR = BX + BR
hence proved
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