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use log 5~0.699 and log 12~1.079 to approximate the value of log 25
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You don't really need \(\log(12)\).\[\log(25)\]\[= \log(5\times 5)\]\[= \log(5) + \log(5)\]\[= 0.699 + 0.699\]\[= 1.398\]
how would u condense the expression 3 log x + log 7
\[\log \left( 5 \right) + \log \left( 5 \right)\] \[1.609 + 1.609 \approx 3.218\]
@some_someone Err, no, that is the natural logarithm. Here we're talking about the base-10 which is mentioned in the question.
oh okaii it wasnt clear..
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how would u condense the expression 3 log x + log 7
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