Which of the following statements is not correct?
$Log_{b}b$ = 1. $Hence \:log_{5}5$ = 1
$Log_{b}1$ = 0. $Hence\: log_{5}1$ = 0
log(a × b) = log a + log b
similarly, log(a × b × c) = log a + log b + log c
Hence log(2×4×6) = log 2 + log 4 + log 6
log(3+4) = log(3 × 4) is wrong
LHS = log(3+4) = log 7
RHS = log(3 × 4) = log(12)
log 7 ≠ log 12
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If log 2 = 0.3010 and log 3 = 0.4771, What is the value of $log_{5}1024$? |
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If log 2 = 0.30103 and log 3 = 0.4771, find the number of digits in $(648)^{5}$ |
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If $log_{4}x+log_{2}x$=12, then x is equal to: |
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$log_{(.001)} (100)$ = ? |
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$(log_{3} 4)$ $(log_{4} 5)$ $(log_{5} 6)$ $(log_{6} 7)$ $(log_{7} 8)$ $(log_{8} 9)$$ (log_{9} 9)$ = ? |
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If $log_{12} 27$ = a, then $log_{6} 16$ is: |
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$log_{a} (ab)$ = x, then $log_{b} (ab)$ is : |
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Find the value of $\dfrac{1}{3}log_{10}125−2log_{10}4+log_{10}32$ |
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Find the value of x which satisfies the given expression $[log_{10} 2 + log (4x + 1)$ = $log (x + 2) + 1]$ |
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Which of the following statements is not correct? |
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