AB, CD, PQ are perpendicular to BD. AB = x, CD = y and PQ = z prove that 

Given, in Δ BCD, PQ || CD
….eq(1)
And in Δ ABD, PQ||AB
⇒
….eq(2)
Need to prove that ![]()
⇒ From eq(1) and eq(2) we have
⇒ ![]()
⇒ 1-
[FROM EQ(1)]
⇒ 1 = PQ(
)
⇒
…..eq(3)
Since, from the question we know that AB = X CD = Y and PQ = z
Substituting those values in eq(3) we get
⇒ ![]()
∴ ![]()
Hence proved
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