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Logarithm Question!!! Help!!!
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solve \[(\log_{10}x)(\log_{10}x^2) + \log_{10} x^3 -5 = 0\]
Are you sure you typed that right? Can you solve it with a graphing calculator? I'm not sure it can be solved without one.
logx(logx^2) + logx^3 - 5 = 0 2(logx)^2 + 3logx - 5 = 0 (2logx + 5)(logx - 1) = 0 solve for x, if 2logx + 5 = 0 or logx - 1 = 0
\[logx^2=2logx\] that's the key...good job RadEn
How do you get from the second step to the third? in RadEn working out
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dw i got it
x=10^(-5/2) or = 10 ??
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