If a, b, c are in GP then prove that 1/log a (m), 1/log b (m), 1/ log c (m) are in AP.

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If a, b, c are in GP then show that 1/log _a m, 1/log _b m, 1/log _c m are in AP. If a, b, c are in GP then show that 1/log _a m, 1/log _b m, 1/log _c m are in AP.
If \( a, b, c \) are in G.P., then \( \log _{a} x, \log _{b} x, \log _{c} x \) are in (a) A.P. (... If \( a, b, c \) are in G.P., then \( \log _{a} x, \log _{b} x, \log _{c} x \) are in (a) A.P. (...
If a,b,c are in G.P., then show that : `loga, logb, log c` are in A.P. If a,b,c are in G.P., then show that : `loga, logb, log c` are in A.P.
Prove that : (1)/( log _(a) ^(abc) )+(1)/(log_(b)^(abc) ) + (1)/( log _c^(abc)) =1 | 9 | CHAPTE... Prove that : (1)/( log _(a) ^(abc) )+(1)/(log_(b)^(abc) ) + (1)/( log _c^(abc)) =1 | 9 | CHAPTE...
If a,b and c are in G.P., prove that log a, log b and log c are in A.P. | 10 | GEOMETRIC PROGRE... If a,b and c are in G.P., prove that log a, log b and log c are in A.P. | 10 | GEOMETRIC PROGRE...
PROPERTIES OF LOGARITHMS | a^log m base a = m | log a^m = m log a | log a base b = 1/ log b base a PROPERTIES OF LOGARITHMS | a^log m base a = m | log a^m = m log a | log a base b = 1/ log b base a
Log1 to Log10 values #mathsshorts #maths #shorts Log1 to Log10 values #mathsshorts #maths #shorts
Prove that loga(b)*logb(a)=1 Prove that loga(b)*logb(a)=1