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\begin{array}{l}[br] \displaystyle\int\limits_0^9 {\dfrac{1}{3}x - {{\left( {2x - 9} \right)}^{\frac{1}{2}}}dx} = \left[ {\dfrac{1}{6}{x^2} - \frac{1}{3}{{\left( {2x - 9} \right)}^{\frac{3}{2}}}} \right]_0^9 \\ \\[br] = \dfrac{{81}}{6} - \dfrac{{27}}{3} - 0 + \dfrac{1}{3}{\left( { - 9} \right)^{3/2}} \\ \\[br] \end{array}
\begin{array}{l}[br] \displaystyle\int\limits_0^9 {\dfrac{1}{3}x - {{\left( {2x - 9} \right)}^{\frac{1}{2}}}dx} = \left[ {\dfrac{1}{6}{x^2} - \frac{1}{3}{{\left( {2x - 9} \right)}^{\frac{3}{2}}}} \right]_0^9 \\ \\[br] = \dfrac{{81}}{6} - \dfrac{{27}}{3} - 0 + \dfrac{1}{3}{\left( { - 9} \right)^{3/2}} \\ \\[br] \end{array}
\begin{array}{l}[br] \displaystyle\int\limits_0^9 {\dfrac{1}{3}x - {{\left( {2x - 9} \right)}^{\frac{1}{2}}}dx} = \left[ {\dfrac{1}{6}{x^2} - \frac{1}{3}{{\left( {2x - 9} \right)}^{\frac{3}{2}}}} \right]_0^9 \\ \\[br] = \dfrac{{81}}{6} - \dfrac{{27}}{3} - 0 + \dfrac{1}{3}{\left( { - 9} \right)^{3/2}} \\ \\[br] \end{array}
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