Question

write the exponential form of log 25 base 5​

Answer 1

Answer:

2

Step-by-step explanation:

Log5^25

=Log5^ (5)^2

=2 Lo5^5. ( con.- Log a^a =1. )

=2×1

2

Answer 2

Given:

Log 25 base 5​

To Find:

Its exponential form

Solution:

Here we have to solve Log 25 base 5​ using logarithmic formulas

So,

Log 25 base 5​ = $log_{5}25$

                        =$log_{5}5^{2}$

                        =$2log_{5} 5$     ($log_{b} a^{2}$ = $2log_{b} a$ )

                        =2×1         ($log_{a} a = 1$ )

                        = 2

Hence, the exponential form of Log 25 base 5​ is 2.