Log rule : log(xy) = log(x) +log(y)

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log xy = log x + log y proof log xy = log x + log y proof
log(x+y) = log(x) + log(y) log(x+y) = log(x) + log(y)
why LOG(XY)=LOG(X)+LOG(Y) (interesting) why LOG(XY)=LOG(X)+LOG(Y) (interesting)
log x +log y = log xy log x +log y = log xy
Proof of log(x) + log(y) = log(xy) Proof of log(x) + log(y) = log(xy)
log(xy)=log x+log y || log(ab)=loga+logb proof || lnxy)=lnx+lny || log(m+n)=logm+logn log(xy)=log x+log y || log(ab)=loga+logb proof || lnxy)=lnx+lny || log(m+n)=logm+logn
Proof of log(x) - log(y) = log(x/y) Proof of log(x) - log(y) = log(x/y)
Wet van de logaritme | log(x)-log(y)=log(x/y) Wet van de logaritme | log(x)-log(y)=log(x/y)