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how would you solve t ln(t)- t > 0?
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t>0,because t is in the In()
start with \(t(\ln(t)-1)>0\)
I simplified that to ln t>1...is that correct?
that is not really "simpler" if you want to solve this inequality
t > e^1
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you have \[t(\ln(t)-1)>0\] and we know that the domain of the log is \(t>0\) so the first factor is always positive then it comes down to solving \[\ln(t)-1>0\implies \ln(t)>1\implies t>e\]
oh i am sorry i did not read your answer carefully yes, it comes down to \(\ln(t)>1\) as you said
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