Answer
The value of a digit varies according to the position it occupies in a numeral.
Place values varies with the position of the digit with exponents of the base.
Place values of a four-digit base six number are:
\[{{6}^{3}},{{6}^{2}},{{6}^{1}},{{6}^{0}}\]
For example:
Place values of number \[{{1442}_{\operatorname{six}}}\]are,
\[\begin{align}
& {{1442}_{\operatorname{six}}}=\left( 1\times {{6}^{3}} \right)+\left( 4\times {{6}^{2}} \right)+\left( 4\times {{6}^{1}} \right)+\left( 2\times {{6}^{0}} \right) \\
& =216+144+24+2 \\
& =386
\end{align}\]
