\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^2}{(a+b \tan (e+f x))^2} \, dx\) [1201]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^2}{(a+b \tan (e+f x))^3} \, dx\) [1202]
\(\int (a+b \tan (e+f x))^3 (c+d \tan (e+f x))^3 \, dx\) [1203]
\(\int (a+b \tan (e+f x))^2 (c+d \tan (e+f x))^3 \, dx\) [1204]
\(\int (a+b \tan (e+f x)) (c+d \tan (e+f x))^3 \, dx\) [1205]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^3}{a+b \tan (e+f x)} \, dx\) [1206]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^3}{(a+b \tan (e+f x))^2} \, dx\) [1207]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^3}{(a+b \tan (e+f x))^3} \, dx\) [1208]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{c+d \tan (e+f x)} \, dx\) [1209]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{c+d \tan (e+f x)} \, dx\) [1210]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{c+d \tan (e+f x)} \, dx\) [1211]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{c+d \tan (e+f x)} \, dx\) [1212]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) (c+d \tan (e+f x))} \, dx\) [1213]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 (c+d \tan (e+f x))} \, dx\) [1214]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^3 (c+d \tan (e+f x))} \, dx\) [1215]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{(c+d \tan (e+f x))^2} \, dx\) [1216]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{(c+d \tan (e+f x))^2} \, dx\) [1217]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{(c+d \tan (e+f x))^2} \, dx\) [1218]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{(c+d \tan (e+f x))^2} \, dx\) [1219]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) (c+d \tan (e+f x))^2} \, dx\) [1220]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 (c+d \tan (e+f x))^2} \, dx\) [1221]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^3 (c+d \tan (e+f x))^2} \, dx\) [1222]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{(c+d \tan (e+f x))^3} \, dx\) [1223]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{(c+d \tan (e+f x))^3} \, dx\) [1224]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{(c+d \tan (e+f x))^3} \, dx\) [1225]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{(c+d \tan (e+f x))^3} \, dx\) [1226]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) (c+d \tan (e+f x))^3} \, dx\) [1227]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 (c+d \tan (e+f x))^3} \, dx\) [1228]
\(\int (a+b \tan (e+f x))^3 \sqrt {c+d \tan (e+f x)} \, dx\) [1229]
\(\int (a+b \tan (e+f x))^2 \sqrt {c+d \tan (e+f x)} \, dx\) [1230]
\(\int (a+b \tan (e+f x)) \sqrt {c+d \tan (e+f x)} \, dx\) [1231]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{a+b \tan (e+f x)} \, dx\) [1232]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{(a+b \tan (e+f x))^2} \, dx\) [1233]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{(a+b \tan (e+f x))^3} \, dx\) [1234]
\(\int (a+b \tan (e+f x))^3 (c+d \tan (e+f x))^{3/2} \, dx\) [1235]
\(\int (a+b \tan (e+f x))^2 (c+d \tan (e+f x))^{3/2} \, dx\) [1236]
\(\int (a+b \tan (e+f x)) (c+d \tan (e+f x))^{3/2} \, dx\) [1237]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{a+b \tan (e+f x)} \, dx\) [1238]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{(a+b \tan (e+f x))^2} \, dx\) [1239]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{(a+b \tan (e+f x))^3} \, dx\) [1240]
\(\int \sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x))^4 \, dx\) [1241]
\(\int \sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x))^3 \, dx\) [1242]
\(\int \sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x))^2 \, dx\) [1243]
\(\int \sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x)) \, dx\) [1244]
\(\int \sqrt {3+4 \tan (e+f x)} \, dx\) [1245]
\(\int \genfrac {}{}{}{}{\sqrt {3+4 \tan (e+f x)}}{a+b \tan (e+f x)} \, dx\) [1246]
\(\int \genfrac {}{}{}{}{\sqrt {3+4 \tan (e+f x)}}{(a+b \tan (e+f x))^2} \, dx\) [1247]
\(\int \genfrac {}{}{}{}{\sqrt {3+4 \tan (e+f x)}}{(a+b \tan (e+f x))^3} \, dx\) [1248]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1249]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1250]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1251]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1252]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) \sqrt {c+d \tan (e+f x)}} \, dx\) [1253]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 \sqrt {c+d \tan (e+f x)}} \, dx\) [1254]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{(c+d \tan (e+f x))^{3/2}} \, dx\) [1255]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{(c+d \tan (e+f x))^{3/2}} \, dx\) [1256]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{(c+d \tan (e+f x))^{3/2}} \, dx\) [1257]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{(c+d \tan (e+f x))^{3/2}} \, dx\) [1258]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) (c+d \tan (e+f x))^{3/2}} \, dx\) [1259]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 (c+d \tan (e+f x))^{3/2}} \, dx\) [1260]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{(c+d \tan (e+f x))^{5/2}} \, dx\) [1261]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{(c+d \tan (e+f x))^{5/2}} \, dx\) [1262]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{(c+d \tan (e+f x))^{5/2}} \, dx\) [1263]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{(c+d \tan (e+f x))^{5/2}} \, dx\) [1264]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x)) (c+d \tan (e+f x))^{5/2}} \, dx\) [1265]
\(\int \genfrac {}{}{}{}{1}{(a+b \tan (e+f x))^2 (c+d \tan (e+f x))^{5/2}} \, dx\) [1266]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^4}{\sqrt {3+4 \tan (e+f x)}} \, dx\) [1267]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{\sqrt {3+4 \tan (e+f x)}} \, dx\) [1268]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{\sqrt {3+4 \tan (e+f x)}} \, dx\) [1269]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{\sqrt {3+4 \tan (e+f x)}} \, dx\) [1270]
\(\int \genfrac {}{}{}{}{1}{\sqrt {3+4 \tan (e+f x)}} \, dx\) [1271]
\(\int \genfrac {}{}{}{}{1}{\sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x))} \, dx\) [1272]
\(\int \genfrac {}{}{}{}{1}{\sqrt {3+4 \tan (e+f x)} (a+b \tan (e+f x))^2} \, dx\) [1273]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^3}{(3+4 \tan (e+f x))^{3/2}} \, dx\) [1274]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^2}{(3+4 \tan (e+f x))^{3/2}} \, dx\) [1275]
\(\int \genfrac {}{}{}{}{a+b \tan (e+f x)}{(3+4 \tan (e+f x))^{3/2}} \, dx\) [1276]
\(\int \genfrac {}{}{}{}{1}{(3+4 \tan (e+f x))^{3/2}} \, dx\) [1277]
\(\int \genfrac {}{}{}{}{1}{(3+4 \tan (e+f x))^{3/2} (a+b \tan (e+f x))} \, dx\) [1278]
\(\int \genfrac {}{}{}{}{1}{(3+4 \tan (e+f x))^{3/2} (a+b \tan (e+f x))^2} \, dx\) [1279]
\(\int \genfrac {}{}{}{}{1}{(3+4 \tan (e+f x))^{3/2} (a+b \tan (e+f x))^3} \, dx\) [1280]
\(\int (a+b \tan (e+f x))^{5/2} \sqrt {c+d \tan (e+f x)} \, dx\) [1281]
\(\int (a+b \tan (e+f x))^{3/2} \sqrt {c+d \tan (e+f x)} \, dx\) [1282]
\(\int \sqrt {a+b \tan (e+f x)} \sqrt {c+d \tan (e+f x)} \, dx\) [1283]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{\sqrt {a+b \tan (e+f x)}} \, dx\) [1284]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{(a+b \tan (e+f x))^{3/2}} \, dx\) [1285]
\(\int \genfrac {}{}{}{}{\sqrt {c+d \tan (e+f x)}}{(a+b \tan (e+f x))^{5/2}} \, dx\) [1286]
\(\int (a+b \tan (e+f x))^{3/2} (c+d \tan (e+f x))^{3/2} \, dx\) [1287]
\(\int \sqrt {a+b \tan (e+f x)} (c+d \tan (e+f x))^{3/2} \, dx\) [1288]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{\sqrt {a+b \tan (e+f x)}} \, dx\) [1289]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{(a+b \tan (e+f x))^{3/2}} \, dx\) [1290]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{(a+b \tan (e+f x))^{5/2}} \, dx\) [1291]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{3/2}}{(a+b \tan (e+f x))^{7/2}} \, dx\) [1292]
\(\int (a+b \tan (e+f x))^{3/2} (c+d \tan (e+f x))^{5/2} \, dx\) [1293]
\(\int \sqrt {a+b \tan (e+f x)} (c+d \tan (e+f x))^{5/2} \, dx\) [1294]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{5/2}}{\sqrt {a+b \tan (e+f x)}} \, dx\) [1295]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{5/2}}{(a+b \tan (e+f x))^{3/2}} \, dx\) [1296]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{5/2}}{(a+b \tan (e+f x))^{5/2}} \, dx\) [1297]
\(\int \genfrac {}{}{}{}{(c+d \tan (e+f x))^{5/2}}{(a+b \tan (e+f x))^{7/2}} \, dx\) [1298]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^{5/2}}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1299]
\(\int \genfrac {}{}{}{}{(a+b \tan (e+f x))^{3/2}}{\sqrt {c+d \tan (e+f x)}} \, dx\) [1300]