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Does anyone know what is a simplified form of the expression log21(5) +log21(4) -log21(2)? All I know is that the answer is log21 (10), but I don't know how to get that answer.
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use below :- \(\log a + \log b = \log (ab)\) \(\log a - \log b = \log (a/b)\)
wait, is log a log 21(5) and log b log 21(4)?
\(\log_{21}(5) +\log_{21}(4) -\log_{21}(2)\)
\(\log_{21}(5\times 4) -\log_{21}(2)\)
\(\log_{21}(5\times 4/2)\)
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\(\log_{21}(20/2)\)
\(\log_{21}(10)\)
oh ok, thank-you
so, do we always use that formula to solve a problem like that?
yes, u can always use that formula as long u have the same base...
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base is 21 for our current problem
oh, ok thank-you
again
np :)
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