The logarithmic property log_(b)(m) - log_(b)(n) = log_(b)( (m)/(n) ) can be proven by using which exponential property. ​

Question

The logarithmic property


`log_(b)(m) - log_(b)(n)`
=

`log_(b)( (m)/(n) )`
can be proven by using which exponential property. ​

Answer 1

using divisional law of indices logab-logan=log(b/n)therefore logbM-logbN=logb(M/N)