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solve:
3^(x-1)
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\[3^{x-1} \le 2^{x-7}\]
right
step1; take log of both sides step2; isolate x
how do you take the log of both sides?
\[(x-1)\log3 \le (x-7)\log2\]
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I used log exponent law to bring it to the front
\[xlog3-xlog7 \le \log3-7\log2\]
\[x \le \frac{ \log3-7\log2 }{ \log3-\log2 }\]
there was a typo in 2nd last step, instead of x log 7 it should be x log 2
a bunch of magic just happened but i got it down so thank you very much!
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