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Hello again friend
As ∠ ABD = ∠ XYD = ∠ CDB = 90°
⇒ AB || XY || CD
In Δ ABD
AS AB || XY
So,
DY/BD = c/a
⇒ DY = c/a(BD) ....(1)
In Δ BDC
AS CD || XY
So,
BY/BD = c/b
BY = c/b(BD) ......(2)
Adding (1) and (2), we get
DY + BY = c/a(BD) + c/b(BD)
BD = c(1/a + 1/b)BD
1/c = 1/a + 1/b
1/c = (a+b)/ab
c(a+b) = ab
Hence proved.
Hope helps
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avni6279:
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