\(\int x^3 (a+b \tan (c+d x^2)) \, dx\) [1]
\(\int x^2 (a+b \tan (c+d x^2)) \, dx\) [2]
\(\int x (a+b \tan (c+d x^2)) \, dx\) [3]
\(\int (a+b \tan (c+d x^2)) \, dx\) [4]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d x^2)}{x} \, dx\) [5]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d x^2)}{x^2} \, dx\) [6]
\(\int x^3 (a+b \tan (c+d x^2))^2 \, dx\) [7]
\(\int x^2 (a+b \tan (c+d x^2))^2 \, dx\) [8]
\(\int x (a+b \tan (c+d x^2))^2 \, dx\) [9]
\(\int (a+b \tan (c+d x^2))^2 \, dx\) [10]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d x^2))^2}{x} \, dx\) [11]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d x^2))^2}{x^2} \, dx\) [12]
\(\int \genfrac {}{}{}{}{x^3}{a+b \tan (c+d x^2)} \, dx\) [13]
\(\int \genfrac {}{}{}{}{x^2}{a+b \tan (c+d x^2)} \, dx\) [14]
\(\int \genfrac {}{}{}{}{x}{a+b \tan (c+d x^2)} \, dx\) [15]
\(\int \genfrac {}{}{}{}{1}{a+b \tan (c+d x^2)} \, dx\) [16]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d x^2))} \, dx\) [17]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d x^2))} \, dx\) [18]
\(\int \genfrac {}{}{}{}{x^3}{(a+b \tan (c+d x^2))^2} \, dx\) [19]
\(\int \genfrac {}{}{}{}{x^2}{(a+b \tan (c+d x^2))^2} \, dx\) [20]
\(\int \genfrac {}{}{}{}{x}{(a+b \tan (c+d x^2))^2} \, dx\) [21]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (c+d x^2))^2} \, dx\) [22]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d x^2))^2} \, dx\) [23]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d x^2))^2} \, dx\) [24]
\(\int x^3 (a+b \tan (c+d \sqrt {x})) \, dx\) [25]
\(\int x^2 (a+b \tan (c+d \sqrt {x})) \, dx\) [26]
\(\int x (a+b \tan (c+d \sqrt {x})) \, dx\) [27]
\(\int (a+b \tan (c+d \sqrt {x})) \, dx\) [28]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d \sqrt {x})}{x} \, dx\) [29]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d \sqrt {x})}{x^2} \, dx\) [30]
\(\int x^2 (a+b \tan (c+d \sqrt {x}))^2 \, dx\) [31]
\(\int x (a+b \tan (c+d \sqrt {x}))^2 \, dx\) [32]
\(\int (a+b \tan (c+d \sqrt {x}))^2 \, dx\) [33]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d \sqrt {x}))^2}{x} \, dx\) [34]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d \sqrt {x}))^2}{x^2} \, dx\) [35]
\(\int \genfrac {}{}{}{}{x^3}{a+b \tan (c+d \sqrt {x})} \, dx\) [36]
\(\int \genfrac {}{}{}{}{x^2}{a+b \tan (c+d \sqrt {x})} \, dx\) [37]
\(\int \genfrac {}{}{}{}{x}{a+b \tan (c+d \sqrt {x})} \, dx\) [38]
\(\int \genfrac {}{}{}{}{1}{a+b \tan (c+d \sqrt {x})} \, dx\) [39]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d \sqrt {x}))} \, dx\) [40]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d \sqrt {x}))} \, dx\) [41]
\(\int \genfrac {}{}{}{}{x^2}{(a+b \tan (c+d \sqrt {x}))^2} \, dx\) [42]
\(\int \genfrac {}{}{}{}{x}{(a+b \tan (c+d \sqrt {x}))^2} \, dx\) [43]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (c+d \sqrt {x}))^2} \, dx\) [44]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d \sqrt {x}))^2} \, dx\) [45]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d \sqrt {x}))^2} \, dx\) [46]
\(\int x^2 (a+b \tan (c+d \sqrt [3]{x})) \, dx\) [47]
\(\int x (a+b \tan (c+d \sqrt [3]{x})) \, dx\) [48]
\(\int (a+b \tan (c+d \sqrt [3]{x})) \, dx\) [49]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d \sqrt [3]{x})}{x} \, dx\) [50]
\(\int \genfrac {}{}{}{}{a+b \tan (c+d \sqrt [3]{x})}{x^2} \, dx\) [51]
\(\int x^2 (a+b \tan (c+d \sqrt [3]{x}))^2 \, dx\) [52]
\(\int x (a+b \tan (c+d \sqrt [3]{x}))^2 \, dx\) [53]
\(\int (a+b \tan (c+d \sqrt [3]{x}))^2 \, dx\) [54]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d \sqrt [3]{x}))^2}{x} \, dx\) [55]
\(\int \genfrac {}{}{}{}{(a+b \tan (c+d \sqrt [3]{x}))^2}{x^2} \, dx\) [56]
\(\int \genfrac {}{}{}{}{x^2}{a+b \tan (c+d \sqrt [3]{x})} \, dx\) [57]
\(\int \genfrac {}{}{}{}{x}{a+b \tan (c+d \sqrt [3]{x})} \, dx\) [58]
\(\int \genfrac {}{}{}{}{1}{a+b \tan (c+d \sqrt [3]{x})} \, dx\) [59]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d \sqrt [3]{x}))} \, dx\) [60]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d \sqrt [3]{x}))} \, dx\) [61]
\(\int \genfrac {}{}{}{}{x^2}{(a+b \tan (c+d \sqrt [3]{x}))^2} \, dx\) [62]
\(\int \genfrac {}{}{}{}{x}{(a+b \tan (c+d \sqrt [3]{x}))^2} \, dx\) [63]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (c+d \sqrt [3]{x}))^2} \, dx\) [64]
\(\int \genfrac {}{}{}{}{1}{x (a+b \tan (c+d \sqrt [3]{x}))^2} \, dx\) [65]
\(\int \genfrac {}{}{}{}{1}{x^2 (a+b \tan (c+d \sqrt [3]{x}))^2} \, dx\) [66]