3.3 Integrals 201 to 234

   \(\int (e+f x)^2 \cot ^{-1}(\coth (a+b x)) \, dx\) [201]
   \(\int (e+f x) \cot ^{-1}(\coth (a+b x)) \, dx\) [202]
   \(\int \cot ^{-1}(\coth (a+b x)) \, dx\) [203]
   \(\int \genfrac {}{}{}{}{\cot ^{-1}(\coth (a+b x))}{e+f x} \, dx\) [204]
   \(\int x^2 \cot ^{-1}(c+d \coth (a+b x)) \, dx\) [205]
   \(\int x \cot ^{-1}(c+d \coth (a+b x)) \, dx\) [206]
   \(\int \cot ^{-1}(c+d \coth (a+b x)) \, dx\) [207]
   \(\int \genfrac {}{}{}{}{\cot ^{-1}(c+d \coth (a+b x))}{x} \, dx\) [208]
   \(\int x^2 \cot ^{-1}(c+(i+c) \coth (a+b x)) \, dx\) [209]
   \(\int x \cot ^{-1}(c+(i+c) \coth (a+b x)) \, dx\) [210]
   \(\int \cot ^{-1}(c+(i+c) \coth (a+b x)) \, dx\) [211]
   \(\int \genfrac {}{}{}{}{\cot ^{-1}(c+(i+c) \coth (a+b x))}{x} \, dx\) [212]
   \(\int x^2 \cot ^{-1}(c-(i-c) \coth (a+b x)) \, dx\) [213]
   \(\int x \cot ^{-1}(c-(i-c) \coth (a+b x)) \, dx\) [214]
   \(\int \cot ^{-1}(c-(i-c) \coth (a+b x)) \, dx\) [215]
   \(\int \genfrac {}{}{}{}{\cot ^{-1}(c-(i-c) \coth (a+b x))}{x} \, dx\) [216]
   \(\int \genfrac {}{}{}{}{(a+b \cot ^{-1}(c x^n)) (d+e \log (f x^m))}{x} \, dx\) [217]
   \(\int \cot ^{-1}(e^x) \, dx\) [218]
   \(\int x \cot ^{-1}(e^x) \, dx\) [219]
   \(\int x^2 \cot ^{-1}(e^x) \, dx\) [220]
   \(\int \cot ^{-1}(e^{a+b x}) \, dx\) [221]
   \(\int x \cot ^{-1}(e^{a+b x}) \, dx\) [222]
   \(\int x^2 \cot ^{-1}(e^{a+b x}) \, dx\) [223]
   \(\int \cot ^{-1}(a+b f^{c+d x}) \, dx\) [224]
   \(\int x \cot ^{-1}(a+b f^{c+d x}) \, dx\) [225]
   \(\int x^2 \cot ^{-1}(a+b f^{c+d x}) \, dx\) [226]
   \(\int e^{-x} \cot ^{-1}(e^x) \, dx\) [227]
   \(\int \genfrac {}{}{}{}{1}{(a+a x^2) (b-2 b \cot ^{-1}(x))} \, dx\) [228]
   \(\int e^{c (a+b x)} \cot ^{-1}(\sinh (a c+b c x)) \, dx\) [229]
   \(\int e^{c (a+b x)} \cot ^{-1}(\cosh (a c+b c x)) \, dx\) [230]
   \(\int e^{c (a+b x)} \cot ^{-1}(\tanh (a c+b c x)) \, dx\) [231]
   \(\int e^{c (a+b x)} \cot ^{-1}(\coth (a c+b c x)) \, dx\) [232]
   \(\int e^{c (a+b x)} \cot ^{-1}(\text {sech}(a c+b c x)) \, dx\) [233]
   \(\int e^{c (a+b x)} \cot ^{-1}(\text {csch}(a c+b c x)) \, dx\) [234]