<div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p><strong>INTEGRATION OF POWER FUNCTIONS</strong></p><p style="text-align: center">\(\begin{align}
  & \int{{{x}^{n}}\mathrm{ d}x=\frac{{{x}^{n+1}}}{n+1}}+C,\mathrm{  }n\ne -1 \\ 
 & \int{{{(ax+b)}^{n}}\mathrm{ d}x=\frac{{{(ax+b)}^{n+1}}}{a(n+1)}}+C \\ 
\end{align}\)
</p><p><strong>INTEGRATION OF EXPONENTIAL FUNCTIONS</strong></p><p style="text-align: center">\(\begin{align}
  & \int{{{e}^{x}}\mathrm{ d}x={{e}^{x}}}+C \\ 
 & \int{{{e}^{ax+b}}\mathrm{ d}x=\frac{1}{a}{{e}^{ax+b}}}+C \\ 
\end{align}\)

</p></div><div class="question-column-divider"></div><div class="question-column" style="flex: 1; align-self: flex-start;"><p><strong>INTEGRATION OF</strong> \({\frac{1}{\alpha x + b}}\)</p><p style="text-align: center">\(\begin{align}
  & \int{\frac{1}{x}\mathrm{ d}x=\ln x}+C \\ 
 & \int{\frac{1}{ax+b}\mathrm{ d}x=\frac{1}{a}\ln (ax+b)}+C \\ 
\end{align}\)</p></div></div>

Techniques of  Integration

H2 Math

International Baccalaureate Higher Level Mathematics

O level IP / Level Standard Integrals

O level IP / Level Standard Integrals

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