which property of logarithms does this equation demonstrate? assume all expressions exist and are…

which property of logarithms does this equation demonstrate? assume all expressions exist and are well-defined. $log_{b}v - log_{b}w = log_{b}\frac{v}{w}$\nquotient property\npower property\nproduct property

which property of logarithms does this equation demonstrate? assume all expressions exist and are well-defined. $log_{b}v - log_{b}w = log_{b}\frac{v}{w}$\nquotient property\npower property\nproduct property

Answer

Brief Explanations:

The given equation shows the logarithm of a quotient $\log_b \frac{v}{w}$ equal to the difference of the logarithms of the numerator and denominator $\log_b v - \log_b w$, which matches the definition of the quotient property of logarithms.

Answer:

Quotient Property