Rút gọn: .
Giải thích
\[\frac{{{2^{10}} \cdot {3^{10}} - {2^{10}} \cdot {3^9}}}{{{2^9} \cdot {3^{10}}}}\]
\[ = \frac{{{2^{10}} \cdot {3^9}\left( {3 - 1} \right)}}{{{2^9} \cdot {3^{10}}}}\]
\[ = \frac{{2 \cdot 2}}{3} = \frac{4}{3}\]
\[\frac{{{2^{10}} \cdot {3^{10}} - {2^{10}} \cdot {3^9}}}{{{2^9} \cdot {3^{10}}}}\]
\[ = \frac{{{2^{10}} \cdot {3^9}\left( {3 - 1} \right)}}{{{2^9} \cdot {3^{10}}}}\]
\[ = \frac{{2 \cdot 2}}{3} = \frac{4}{3}\]