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how log 10 is equal to 1?
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is that a question in ur textbook or u came up with it
log 10's base is 10 and 10 raised to the power of 1 gives answer 10 so there u hv it
the definition of the log function is: if \[y= \log _{n}(x)\] then \[n ^{y}=x\] so \[10^{1}=10\] Therefore\[\log _{10}(10)=1\]
It seems to me that explaining how log 10 = 1 is MUCH easier than explaining how log 2 = .3010 Then again, the person who posted this question is no longer here. WOW - you'd think if you posted a question, you'd wait for an answer.
Yeah - it bugs me too. Many posters ask a question, then go offline, presumably expecting the full answer to be there waiting when they next log in.
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