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Função inversa, função injectiva, crescente, monotonia, tangente num ponto, continuidade
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e^{ax} = bx

06 fev 2012, 18:03

No. of real solution of \(e^{ax} = bx\), Where \(a,b>0\)

Re: e^{ax} = bx

07 fev 2012, 11:41

Kinu, we already answered similar questions. May I kindly ask you to post less questions and only with new topics? And, if possible, the context in which you are asking the question, otherwise we must see it through a very broad perspective, which is very time consuming.

Greetings!
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