log(1098) - () A. 106 B. 60 C. X O D. 6x

Given:
[tex]\log (10^{6x})=?[/tex]By the logarithmic property, we have:
[tex]\log (a^b)=b\log a[/tex]We have,
[tex]\log (10^{6x})=6x\log 10[/tex]Now, we know that log 10 =1, so
[tex]\begin{gathered} \log (10^{6x})=6x\log 10 \\ =6x\times1 \\ =6x \end{gathered}[/tex]Hence, the required answer is 6x.
Therefore, OPTION D) 6x is correct.