TWO EQUAL CHORDS AB AND CD OF A CIRCLE INTERSECT EACH OTHER AT X SHOW THAT AX=CX
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We know that AX*XB = CX*XD, o and r
8(14–8) = CX(CX+8), or
48 = CX^2 + 8CX, or
CX^2 +8CX-48+0, or
(CX+12)(CX-4) = 0
Hence CX = 4 and XD = CX+8 = 4+8 = 12.
Therefore CD = 16
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