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&lt;p&gt;y xx =è una funzione razionale fratta. logno, la base non può essereclog−7 no, la base non può essere un numero negativo d. yx=è una Poiché la funzione data è logaritmica ed il suo argomento è una frazione, occorre considerare contemporaneamente il campo di definizione sia della funzione logaritmica (argomento positivo) che della funzione razionale fratta (denominatore diverso da zero): C.E. =()() x perillogaritmo x xperlafrazione + &gt; − −≠ ⇒ Logaritmi Domini di funzioni logaritmiche v © 3 equazioni logaritmiche risolubili mediante definizione ed applicazione dei teoremi sui logaritmi 1 Il dominio delle funzioni logaritmicheTrasformazioni geometriche applicate alle funzioni logaritmicheApplicazioni pratiche della funzione logaritmicaLe scale logaritmicheIl pH di una soluzioneIl livello d’intensità sonoraLa magnitudo di un terremotoLa magnitudine di una stellaEsercizi vari ESPONENZIALI E LOGARITMI – ESERCIZI CON SOLUZIONIStabilire se le seguenti scritture sono logaritmi validi, in base alla definizione: a. Logaritmi Domini di funzioni logaritmiche v © 𝑦𝑦=−𝑙𝑙𝑙𝑙𝑙𝑙(4 −𝑥𝑥) 𝑥𝑥 Il grafico della funzione logaritmica con base maggiore diLe disequazioni logaritmicheSistemi con equazioni logaritmicheSistemi con disequazioni  ESPONENZIALI E LOGARITMI – ESERCIZI CON SOLUZIONIStabilire se le seguenti scritture sono logaritmi validi, in base alla definizione: a. logno, la base non può La prima è lineare, la seconda è quadratica. log− no, l’argomento non può essere negativo e. logsì b. logno, la base  equazioni logaritmiche risolubili mediante definizione ed applicazione dei teoremi sui logaritmi 1 Le funzioni y = 5xe y =x2 + 3xsono razionali intere. logsì b.&lt;/p&gt;</property:Description>
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