Let \(a, b, c,>1, a^3, b^3\) and \(c^3\) be in A.P., and \(\log _a b, \log _c a\) and \(\log ....

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Let a b c1 \[{a^3},{b^3}\]\[{c^3}\] be in AP and \[{\log _a}b,{\log _c}a\] \[{\log _b}c\] be in GP Let a b c1 \[{a^3},{b^3}\]\[{c^3}\] be in AP and \[{\log _a}b,{\log _c}a\] \[{\log _b}c\] be in GP
If log a , log b, logc are in AP and loga-log2b,log2b-log3c an A.P., then a : b : c is equal to If log a , log b, logc are in AP and loga-log2b,log2b-log3c an A.P., then a : b : c is equal to
If log a , log b , log c are in AP and log a−log 2b , log 2b−log 3c , log 3c−log a are also in AP If log a , log b , log c are in AP and log a−log 2b , log 2b−log 3c , log 3c−log a are also in AP
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If log (a+b/3) = log a + log b/2 find a/b + b/a If log (a+b/3) = log a + log b/2 find a/b + b/a
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