\ANG{
\begin{tabular}[t]{lll}
(a) $\D\int (ax+b)^{n}\,\RMd x$ & (b) $\D\int \sqrt[3]{7-x}\,\RMd x$ & 
(c) $\D\int \sqrt[n]{(a-bx)^{m}}\,\RMd x$ 
\rule[-5mm]{0mm}{12mm}\\
(d) $\D\int\frac{\RMd x}{\sqrt{5x-3}}$ &
(e) $\D\int \cos (3x-4)\,\RMd x$ & (f) $\D\int A\sin (\omega t+\varphi)\,\RMd t$ 
\rule[-5mm]{0mm}{12mm}\\
(g) $\D\int \e^{2x-3}\RMd x$ & (h) $\D\int  \frac{\RMd t}{8-2t}$
& (i)  $\D\intop_0^2 \e^{\frac x2-1}\RMd x$ 
\end{tabular}
} 
\LSG{
\begin{tabular}[t]{ll}
(a) $\D\frac{x^{n+1}}{a(n+1)}+C$ & (b) $\D-\frac 34 \sqrt[3]{(7-x)^{4}}+C$ 
\rule[-5mm]{0mm}{12mm}\\
(c) $\D-\frac{n}{b(n+m)}\sqrt[n]{(a-bx)^{n+m}}+C$ &
(d) $\D \frac 25\sqrt{5x-3}+C$ 
\rule[-5mm]{0mm}{12mm}\\
(e) $\D \frac 13\sin (3x-4)+C$ & (f) $\D -\frac{A}{\omega}\cos (\omega t+\varphi)+C$ 
\rule[-5mm]{0mm}{12mm}\\
(g) $\D\frac 12\e^{2x-3}+C$ & (h) $\D -\frac{1}{2}\ln|8-2t|+C$   
\rule[-5mm]{0mm}{12mm}\\
(i) $\D\left[2\e^{\frac x2-1}\right]_0^2=2\left(1-\frac 1\e\right)$ 
\end{tabular}
}
