EXAMPLE 4 If x = log2a a, y = log3a 2a and z = log4a 3a, then
XYZ +1 =
(b) 2xy
(c) 2zx
(d) none of these
(a) 2yz
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Answer:
xyz=loga/log2a×log2a/log3a×log3a/log4a
=loga/log4a
xyz+1=log4a²/log4a
=2×log2a/log4
=2×log2a/log3a×log3a/log4a
so answer is xyz+1=2yz
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