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a=y^2,b=z^2,c=x^2 then prove that loga x...

`a=y^2,b=z^2,c=x^2` then prove that `log_a x^3 *log_b y^3*log_c z^3=27/8`

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Statement-1: If a =y^(2), b=z^(2) " and " c= x^(2), " then log"_(a) x^(3) xx "log"_(b) y^(3) xx "log"_(c)z^(3) = (27)/(8) Statement-2: "log"_(b) a = (1)/("log"_(a)b)

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If a,b,c are in A.P and x,y,z are in G.P prove that (b-c) logx+(c-a) log y+(a-b) log z=0

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