$\displaystyle\int{\frac{5}{{{x}^{2}}+5}}\mathrm{ d}x$ $\displaystyle\int{\frac{1}{{{x}^{2}}+7}}\mathrm{ d}x$ $\displaystyle\int{\frac{11}{{{x}^{2}}-4x+10}}\mathrm{ d}x$ $\displaystyle\int{\frac{3}{{{x}^{2}}+5x+5}}\mathrm{ d}x$ $\displaystyle\int{\frac{3}{\sqrt{8x-{{x}^{2}}+1}}}\mathrm{ d}x$ $\displaystyle\int{\frac{4}{\sqrt{5-4x-{{x}^{2}}}}}\mathrm{ d}x$ $\displaystyle\int{\frac{1}{4{{x}^{2}}-x-3}}\mathrm{ d}x$ $\displaystyle\int{\frac{2}{3{{x}^{2}}+14x-5}}\mathrm{ d}x$ $\displaystyle\int{\frac{1}{5{{x}^{2}}-x-5}}\mathrm{ d}x$ $\displaystyle\int{\frac{1}{3{{x}^{2}}-2x-4}}\mathrm{ d}x$

Using Formulae from MF 27

$\displaystyle\displaystyle \displaystyle\int{\frac{5}{{{x}^{2}}+5}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{1}{{{x}^{2}}+7}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{11}{{{x}^{2}}-4x+10}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{3}{{{x}^{2}}+5x+5}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{3}{\sqrt{8x-{{x}^{2}}+1}}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{4}{\sqrt{5-4x-{{x}^{2}}}}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{1}{4{{x}^{2}}-x-3}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{2}{3{{x}^{2}}+14x-5}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{1}{5{{x}^{2}}-x-5}}\mathrm{ d}x$
$\displaystyle\displaystyle \displaystyle\int{\frac{1}{3{{x}^{2}}-2x-4}}\mathrm{ d}x$

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