3.26 Integrals 2501 to 2600

  3.26.1 \(\int \frac {e^{\frac {64+16 e^{40+2 x}+e^{20+x} (-64-128 \log (5))+256 \log (5)+256 \log ^2(5)}{x^2}} (-1280+e^{40+2 x} (-320+320 x)-5120 \log (5)-5120 \log ^2(5)+e^{20+x} (1280-640 x+(2560-1280 x) \log (5)))}{x^3} \, dx\)
  3.26.2 \(\int \frac {4+9 x+(1+3 x) \log (x)+(3+\log (x)) \log (3+\log (x))}{3+\log (x)} \, dx\)
  3.26.3 \(\int \frac {e^{-x} (-4 e^{28}+e^2 (-3-x^2)+e^x (-9 x-12 e^{26} x+3 x^2+3 x^3)+(-4 e^{28} x+e^2 (-3 x+x^2+x^3)) \log (\frac {3+4 e^{26}-x-x^2}{x}))}{9 x+12 e^{26} x-3 x^2-3 x^3} \, dx\)
  3.26.4 \(\int \frac {e^4 (-4-2 x)-11 x^2-8 e^{15} x^2-e^{20} x^2-8 x^3-x^4+e^8 (4+2 x)+e^5 (-4 e^4+4 e^8-28 x^2-8 x^3)+e^{10} (-e^4+e^8-23 x^2-2 x^3)}{16 x^2+8 e^{15} x^2+e^{20} x^2+8 x^3+x^4+e^{10} (24 x^2+2 x^3)+e^5 (32 x^2+8 x^3)} \, dx\)
  3.26.5 \(\int \frac {1+2 x^3+10 \log (3)}{x^2} \, dx\)
  3.26.6 \(\int \frac {1}{9} (9+e^{\frac {1}{9} (1314-198 e^5+9 e^{10}+x^2-6 x^3+9 x^4)} (9+2 x^2-18 x^3+36 x^4)) \, dx\)
  3.26.7 \(\int \frac {-40000+36000 x-30800 x^2+25080 x^3-10800 x^4+2160 x^5-226 x^6+e^{2 x} (-1200 x^2+1560 x^3-1920 x^4+828 x^5-108 x^6)+e^{4 x} (4 x^5-2 x^6)+e^{3 x} (-40 x^3+120 x^4-116 x^5+24 x^6)+e^x (-12000 x+11200 x^2-12680 x^3+8280 x^4-2268 x^5+216 x^6)}{10000 x-12000 x^2+5400 x^3-1080 x^4+113 x^5+e^{4 x} x^5+e^x (4000 x^2-3600 x^3+1080 x^4-108 x^5)+e^{3 x} (40 x^4-12 x^5)+e^{2 x} (600 x^3-360 x^4+54 x^5)} \, dx\)
  3.26.8 \(\int \frac {240 x^2+100 x^3+e^x (240 x+100 x^2)+(-120 x+50 x^2+e^x (-20 x-50 x^2)) \log (x)+(e^x (-120-50 x)-120 x-50 x^2+(e^x (-120-50 x)-120 x-50 x^2) \log (x)) \log (\frac {144+120 x+25 x^2}{e^x+x})}{(12 x^3+5 x^4+e^x (12 x^2+5 x^3)) \log ^2(x)} \, dx\)
  3.26.9 \(\int \frac {e^{-5 x} (e^{2 e^{-5 x}} (-2 e^{5 x}-10 x)-e^{5 x} x^3 \log (4))}{x^3 \log (4)} \, dx\)
  3.26.10 \(\int \frac {-450+1200 x+115 x^2-2840 x^3+2920 x^4-1080 x^5+135 x^6+e (750-2000 x+750 x^2)}{243 x^2-648 x^3+594 x^4-216 x^5+27 x^6} \, dx\)
  3.26.11 \(\int \frac {-1+2 x+e^{2 x} x+3 x^2+e^x (-1+4 x+x^2)+(x+e^x x) \log (\frac {e^{e^x+3 x}}{x})}{x} \, dx\)
  3.26.12 \(\int \frac {e^{3/x} (-30 e^3-30 x)+e^{6/x} (-6 e^3-6 x)-32 x^2-e^3 x^2-x^3}{32 e^3 x^2+32 x^3} \, dx\)
  3.26.13 \(\int \frac {e^{4 \log ^2(2)} (40-24 x^2) (100 x^2-40 x^4+4 x^6)^4}{-5 x+x^3} \, dx\)
  3.26.14 \(\int \frac {10+10 x+2 x^2}{-25-10 x+5 x^2+2 x^3} \, dx\)
  3.26.15 \(\int \frac {-800+100 x^3 \log (3)-2 x^6 \log ^2(3)+(-200 x^6-10 x^9 \log (3)) \log ^2(4)+100 x^{12} \log ^4(4)}{25 x^9} \, dx\)
  3.26.16 \(\int \frac {9+24 x^4+6 x^5+16 x^8+8 x^9+x^{10}+e^2 x (-16 x^2-5 x^3)}{9+24 x^4+6 x^5+16 x^8+8 x^9+x^{10}} \, dx\)
  3.26.17 \(\int \frac {28 x-32 x^2+4 x^3+(-20+20 x^2) \log (3)+(28 x-64 x^2+12 x^3+40 x^2 \log (3)) \log (x)}{x \log (3)} \, dx\)
  3.26.18 \(\int e^{-x} (26+2 \log (\frac {9}{\log ^2(3)})) \, dx\)
  3.26.19 \(\int \frac {159+640 x+272 x^2+32 x^3+e^2 (10+40 x+17 x^2+2 x^3)+e (80+320 x+136 x^2+16 x^3)}{256+128 x+16 x^2+e^2 (16+8 x+x^2)+e (128+64 x+8 x^2)} \, dx\)
  3.26.20 \(\int \frac {(-2-x) \log (5-\log (4))}{x} \, dx\)
  3.26.21 \(\int \frac {-50+x+\log (\frac {e^{16}}{4}) (x^3-2 x \log (x)+x \log ^2(x))}{x^3 \log (\frac {e^{16}}{4})} \, dx\)
  3.26.22 \(\int \frac {-350 x+5 x^2+(-8-36 x+20 x^2) \log (2)+(8+36 x-20 x^2) \log (6-3 x)-4 x \log (x)}{-50 x+25 x^2} \, dx\)
  3.26.23 \(\int \frac {-12-48 x-48 x^2+e^4 (-2 x-6 x^2)}{(x^4+4 x^5+4 x^6) \log (\log (5))} \, dx\)
  3.26.24 \(\int \frac {625000 x-625000 x^4+e^{13} (4-2 x+8 x^3-4 x^4)+e^5 (-2500+1250 x-5000 x^3+2500 x^4+e^3 (-1000 x+1000 x^4))+(-875000 x+875000 x^4+e^5 (2000-1000 x+4000 x^3-2000 x^4+e^3 (600 x-600 x^4))) \log (-2+x)+(525000 x-525000 x^4+e^5 (-600+300 x-1200 x^3+600 x^4+e^3 (-120 x+120 x^4))) \log ^2(-2+x)+(-175000 x+175000 x^4+e^5 (80-40 x+160 x^3-80 x^4+e^3 (8 x-8 x^4))) \log ^3(-2+x)+(35000 x-35000 x^4+e^5 (-4+2 x-8 x^3+4 x^4)) \log ^4(-2+x)+(-4200 x+4200 x^4) \log ^5(-2+x)+(280 x-280 x^4) \log ^6(-2+x)+(-8 x+8 x^4) \log ^7(-2+x)+(e^5 (1000 x-1000 x^4)+e^{10} (-4+2 x-8 x^3+4 x^4)+e^5 (-600 x+600 x^4) \log (-2+x)+e^5 (120 x-120 x^4) \log ^2(-2+x)+e^5 (-8 x+8 x^4) \log ^3(-2+x)) \log (\frac {-1+x^3}{x})}{e^{10} (2 x-x^2-2 x^4+x^5)} \, dx\)
  3.26.25 \(\int e^{-2 x} (-2 x+2 x^2) \, dx\)
  3.26.26 \(\int \frac {(-4 x^2+x^3) \log ^2(3) \log (4-x)+(-8+2 x+(64-16 x) \log (3)+(-128+32 x) \log ^2(3)) \log ^2(4-x)-x^3 \log ^2(3) \log (x)}{(-4 x^3+x^4) \log ^2(3) \log ^2(4-x)} \, dx\)
  3.26.27 \(\int (7+e^{e^{18 x^2+24 x^3+8 x^4}+18 x^2+24 x^3+8 x^4} (36 x+72 x^2+32 x^3)) \, dx\)
  3.26.28 \(\int \frac {-3 x^4+3 x^4 \log (x)+(-20 e^5+6 x^3) \log ^3(x)}{6 x^3 \log ^3(x)} \, dx\)
  3.26.29 \(\int \frac {-15 x+e^{\frac {9}{5 x^3}} (-54-27 x+10 x^3+10 x^4)}{5 x^3} \, dx\)
  3.26.30 \(\int (-1+e^{-6 e^3+x} (-2+x)) \, dx\)
  3.26.31 \(\int \frac {-8 e^{2 x}+e^{e^{e^5}+2 x} (10-30 x+10 x^2)+(-16 e^{2 x}+e^{e^{e^5}+2 x} (70-80 x+20 x^2)) \log (\frac {1}{5} (4+e^{e^{e^5}} (-30+25 x-5 x^2)))+(-8 e^{2 x}+e^{e^{e^5}+2 x} (60-50 x+10 x^2)) \log ^2(\frac {1}{5} (4+e^{e^{e^5}} (-30+25 x-5 x^2)))}{-4+e^{e^{e^5}} (30-25 x+5 x^2)} \, dx\)
  3.26.32 \(\int \frac {e^{\frac {1}{5} (1+5 e^2+5 e^{2 x}+5 x+5 x^4)} (-1-x-2 e^{2 x} x-4 x^4+(x+2 e^{2 x} x+4 x^4) \log (x))}{x-2 x \log (x)+x \log ^2(x)} \, dx\)
  3.26.33 \(\int \frac {64 \log ^3(\log (\frac {26 x}{25}))+16 \log (\frac {26 x}{25}) \log ^4(\log (\frac {26 x}{25}))}{\log (\frac {26 x}{25})} \, dx\)
  3.26.34 \(\int \frac {-4+7 x+x^2+x^3+(4-8 x+4 x^2) \log (x)+(-4-x^2) \log (\frac {x^2}{3})}{x^4+(2 x^3-2 x^4) \log (x)+(x^2-2 x^3+x^4) \log ^2(x)+(-2 x^3+(-2 x^2+2 x^3) \log (x)) \log (\frac {x^2}{3})+x^2 \log ^2(\frac {x^2}{3})} \, dx\)
  3.26.35 \(\int \frac {2-e^x+e^{\frac {x^2}{2}} (-3-3 x^2)}{e^{2 x}-4 e^x x+4 x^2+9 e^{x^2} x^2+e^{\frac {x^2}{2}} (6 e^x x-12 x^2)} \, dx\)
  3.26.36 \(\int \frac {-2 x \log (x)+(3 x+x \log ^2(x)) \log (3+\log ^2(x))+(6+2 \log ^2(x)) \log ^2(3+\log ^2(x))+((-3 x-x \log ^2(x)) \log (3+\log ^2(x))+(-15+3 \log (5)+3 \log (\frac {3}{4 x^2})+(-5+\log (5)+\log (\frac {3}{4 x^2})) \log ^2(x)) \log ^2(3+\log ^2(x))) \log (\frac {-x+(-5+\log (5)+\log (\frac {3}{4 x^2})) \log (3+\log ^2(x))}{\log (3+\log ^2(x))})}{((-3 x-x \log ^2(x)) \log (3+\log ^2(x))+(-15+3 \log (5)+3 \log (\frac {3}{4 x^2})+(-5+\log (5)+\log (\frac {3}{4 x^2})) \log ^2(x)) \log ^2(3+\log ^2(x))) \log ^2(\frac {-x+(-5+\log (5)+\log (\frac {3}{4 x^2})) \log (3+\log ^2(x))}{\log (3+\log ^2(x))})} \, dx\)
  3.26.37 \(\int \frac {-7+(28+60 x) \log (x^2) \log (\frac {7+15 x}{15 x})}{(7 x+15 x^2) \log (\frac {7+15 x}{15 x})} \, dx\)
  3.26.38 \(\int (e^2+e^{e^{2 x}} (-e^2-2 e^{2+2 x} x)) \, dx\)
  3.26.39 \(\int \frac {(12 x^2+2 x^3) \log ^2(4 e^x)+(-15 x-3 x^2) \log (x)+(-18-3 x) \log (6+x)+(12 x^2+2 x^3) \log ^2(6+x)+\log (4 e^x) (18+3 x+(-24 x^2-4 x^3) \log (6+x))}{(18 x+3 x^2) \log ^2(4 e^x)+(-36 x-6 x^2) \log (4 e^x) \log (6+x)+(18 x+3 x^2) \log ^2(6+x)} \, dx\)
  3.26.40 \(\int -\frac {19 e^{16}}{25} \, dx\)
  3.26.41 \(\int e^{-e^{450 x^5-225 x^6}-x^2} (e^{e^{450 x^5-225 x^6}+x^2}-2 x+e^{450 x^5-225 x^6} (-2250 x^4+1350 x^5)) \, dx\)
  3.26.42 \(\int \frac {-10+e^{4+4 x} (2+8 x)-2 \log (3)+(5-e^{4+4 x}+\log (3)) \log (-\frac {9}{-5+e^{4+4 x}-\log (3)})}{10 x-2 e^{4+4 x} x+2 x \log (3)+(-5 x+e^{4+4 x} x-x \log (3)) \log (-\frac {9}{-5+e^{4+4 x}-\log (3)})} \, dx\)
  3.26.43 \(\int \frac {e^{50 x-20 x^2+2 x^3+2 (10 x-2 x^2) \log (5)+2 x \log ^2(5)} (-3+e^x-3 x)-6 x^2+e^x x^2-3 x^3+e^{25 x-10 x^2+x^3+(10 x-2 x^2) \log (5)+x \log ^2(5)} (-3+66 x-66 x^2+9 x^3+(30 x-12 x^2) \log (5)+3 x \log ^2(5)+e^x (1-23 x+20 x^2-3 x^3+(-10 x+4 x^2) \log (5)-x \log ^2(5)))}{e^{51 x-20 x^2+2 x^3+2 (10 x-2 x^2) \log (5)+2 x \log ^2(5)} x^2+e^{26 x-10 x^2+x^3+(10 x-2 x^2) \log (5)+x \log ^2(5)} (2 x^2+2 x^3)+e^x (x^2+2 x^3+x^4)} \, dx\)
  3.26.44 \(\int (101-2 x+e^{1+e^x (5+x)} (25+e^x (150 x+25 x^2))) \, dx\)
  3.26.45 \(\int \frac {e^{-2+3 e^x} (-2-6 e^x x)+e^{2 e^{4+x+x^2+2 x \log (x)+\log ^2(x)}} (-2+e^{4+x+x^2+2 x \log (x)+\log ^2(x)} (-12 x-8 x^2+(-8-8 x) \log (x)))}{e^{4 e^{4+x+x^2+2 x \log (x)+\log ^2(x)}} x^2+e^{-4+6 e^x} x^2+2 e^{-2+3 e^x+2 e^{4+x+x^2+2 x \log (x)+\log ^2(x)}} x^2} \, dx\)
  3.26.46 \(\int \frac {e^{2 x/3} (20+256 x-52 x^2)+e^{2 x/3} (540 x+18 x^2+450 x^3) \log (x)+e^{2 x/3} (972 x^3+162 x^4) \log ^2(x)}{-81+27 \log (4)} \, dx\)
  3.26.47 \(\int \frac {(2508+4 x^2+32 x^3) \log ^3(\frac {-627+x^2+4 x^3}{x})}{e^{12} (-50787 x+81 x^3+324 x^4)} \, dx\)
  3.26.48 \(\int \frac {12 \log (\frac {\log (2)}{3})+e^x x \log (x) \log ^2(\log (x))}{-12 x \log (x) \log (\frac {\log (2)}{3}) \log (\log (x))+e^x x \log (x) \log ^2(\log (x))} \, dx\)
  3.26.49 \(\int \frac {-9+x^2}{x^2 \log (4-\log (\frac {5}{3}))} \, dx\)
  3.26.50 \(\int \frac {-15 x^2+96 x^3+50 x^4+6 x^5+e^{-5+x} (10 x-67 x^2-64 x^3-15 x^4-x^5)}{-6+\log (4)} \, dx\)
  3.26.51 \(\int \frac {2 x \log (4)-25 (i \pi +\log (4))}{5 \log (4)} \, dx\)
  3.26.52 \(\int \frac {1}{5} (-5-20 e^{4 x}+e^3 (-6+2 x)) \, dx\)
  3.26.53 \(\int \frac {-560+280 x-35 x^2+e^{\frac {-35-4 x+x^2+(-28+7 x) \log (x)}{-140+35 x}} (112-5 x-x^2+x^3)}{560 x-280 x^2+35 x^3} \, dx\)
  3.26.54 \(\int \frac {4+(8 x+x^2) \log ^2(x)}{4 x \log ^2(x)} \, dx\)
  3.26.55 \(\int \frac {e^{\frac {4 e^{e^2}}{\log (\frac {27+12 x}{x})}} (36 e^{e^2} \log (x)+(9+4 x) \log ^2(\frac {27+12 x}{x}))}{(9 x+4 x^2) \log ^2(\frac {27+12 x}{x})} \, dx\)
  3.26.56 \(\int \frac {1}{7+e^{e^4}+x} \, dx\)
  3.26.57 \(\int \frac {1-3 x+x \log ^2(3)+e^x (25-50 x+25 x \log ^2(3))+(-2-50 e^x) \log (x+25 e^x x)}{x^3+25 e^x x^3} \, dx\)
  3.26.58 \(\int \frac {e^2 (-2+2 x)-4 e^2 \log (64)+(2 e^2+4 e^2 \log (64)) \log (x)}{x^2} \, dx\)
  3.26.59 \(\int (1+e^{\frac {1}{4} (-4+e^6+12 x-4 e^3 x+4 x^2)} (-3+e^3-2 x)) \, dx\)
  3.26.60 \(\int \frac {-428-15 e^2-48 x+(-130-30 x) \log (\frac {8}{13+3 x})}{65+15 x} \, dx\)
  3.26.61 \(\int \frac {-125 x+25 e^x x+e^{4 x} (50 x-10 e^x x)+e^{8 x} (-5 x+e^x x)+(-50 x+10 e^x x+e^{4 x} (10 x-2 e^x x)) \log (5-e^x)+(-5 x+e^x x) \log ^2(5-e^x)+x^{\frac {4}{5-e^{4 x}+\log (5-e^x)}} (-200+40 e^x+e^{4 x} (40-8 e^x)+(-40+8 e^x) \log (5-e^x)+(-8 e^x x+e^{4 x} (-160 x+32 e^x x)) \log (x))}{-125 x+25 e^x x+e^{4 x} (50 x-10 e^x x)+e^{8 x} (-5 x+e^x x)+(-50 x+10 e^x x+e^{4 x} (10 x-2 e^x x)) \log (5-e^x)+(-5 x+e^x x) \log ^2(5-e^x)} \, dx\)
  3.26.62 \(\int e^{2 x} (-4-8 x+(-4 x-4 x^2) \log (4)) \, dx\)
  3.26.63 \(\int (1+e^x (1+x)+4^{12+4 x} e^x (-1+e+(-4+4 e) \log (4))) \, dx\)
  3.26.64 \(\int \frac {160+48 x+9 x^2}{160 x+84 x^2+9 x^3} \, dx\)
  3.26.65 \(\int \frac {32+8 x+7 x^3+2 e^{x^2} x^4}{-16 x-8 x^2+4 x^3+e^{x^2} x^3+7 x^4} \, dx\)
  3.26.66 \(\int \frac {-900+14300 x+25500 x^2+18500 x^3+5000 x^4+e^{2 x} (200 x+800 x^2+1200 x^3+800 x^4+200 x^5)+e^x (-100+3200 x+9600 x^2+11000 x^3+5700 x^4+1000 x^5)}{1+3 x+3 x^2+x^3} \, dx\)
  3.26.67 \(\int \frac {e^{5 e^x x+5 x^2+e^{e^{e^{10 x}}} (5 e^x+5 x)} (e^{2+x} (-5-5 x)-10 e^2 x+e^{e^{e^{10 x}}} (-5 e^2-5 e^{2+x}+e^{e^{10 x}+10 x} (-50 e^{2+x}-50 e^2 x)))}{9+6 e^{5 e^x x+5 x^2+e^{e^{e^{10 x}}} (5 e^x+5 x)}+e^{10 e^x x+10 x^2+2 e^{e^{e^{10 x}}} (5 e^x+5 x)}} \, dx\)
  3.26.68 \(\int \frac {-4 x-2 x^2+(-12-4 x) \log (3+x)+(3+x+3 x^2-5 x^3-2 x^4) \log ^2(3+x)}{(3 x^2+x^3) \log ^2(3+x)} \, dx\)
  3.26.69 \(\int \frac {16 \log ^2(x^2)+e^{2 e^{e^{\frac {x}{\log (x^2)}}}+4 x} ((1+4 x) \log ^2(x^2)+e^{e^{\frac {x}{\log (x^2)}}+\frac {x}{\log (x^2)}} (-4 x+2 x \log (x^2)))+e^{e^{e^{\frac {x}{\log (x^2)}}}+2 x} ((8+16 x) \log ^2(x^2)+e^{e^{\frac {x}{\log (x^2)}}+\frac {x}{\log (x^2)}} (-16 x+8 x \log (x^2)))}{\log ^2(x^2)} \, dx\)
  3.26.70 \(\int \frac {e^{\frac {-15+5 x}{(39 x-8 x^2-4 x^3+x^4) \log (x)}} (-585+315 x+20 x^2-35 x^3+5 x^4+(-585+240 x+140 x^2-100 x^3+15 x^4) \log (x))}{(1521 x^2-624 x^3-248 x^4+142 x^5-8 x^7+x^8) \log ^2(x)} \, dx\)
  3.26.71 \(\int \frac {2+2 e^{144}+e^{64+4 x} (-14+8 x)+e^4 (-64+64 x)+e^8 (-960 x+720 x^2)+e^{12} (-6720 x^2+4480 x^3)+e^{16} (-29120 x^3+18200 x^4)+e^{20} (-87360 x^4+52416 x^5)+e^{24} (-192192 x^5+112112 x^6)+e^{28} (-320320 x^6+183040 x^7)+e^{32} (-411840 x^7+231660 x^8)+e^{36} (-411840 x^8+228800 x^9)+e^{40} (-320320 x^9+176176 x^{10})+e^{44} (-192192 x^{10}+104832 x^{11})+e^{48} (-87360 x^{11}+47320 x^{12})+e^{52} (-29120 x^{12}+15680 x^{13})+e^{56} (-6720 x^{13}+3600 x^{14})+e^{60} (-960 x^{14}+512 x^{15})+e^{64} (-64 x^{15}+34 x^{16})+e^{75} (32 e^{60}+e^{64} (-64+64 x))+e^{70} (240 e^{56}+e^{60} (-960+960 x)+e^{64} (-960 x+720 x^2))+e^{65} (1120 e^{52}+e^{56} (-6720+6720 x)+e^{60} (-13440 x+10080 x^2)+e^{64} (-6720 x^2+4480 x^3))+e^{60} (3640 e^{48}+e^{52} (-29120+29120 x)+e^{56} (-87360 x+65520 x^2)+e^{60} (-87360 x^2+58240 x^3)+e^{64} (-29120 x^3+18200 x^4))+e^{55} (8736 e^{44}+e^{48} (-87360+87360 x)+e^{52} (-349440 x+262080 x^2)+e^{56} (-524160 x^2+349440 x^3)+e^{60} (-349440 x^3+218400 x^4)+e^{64} (-87360 x^4+52416 x^5))+e^{50} (16016 e^{40}+e^{44} (-192192+192192 x)+e^{48} (-960960 x+720720 x^2)+e^{52} (-1921920 x^2+1281280 x^3)+e^{56} (-1921920 x^3+1201200 x^4)+e^{60} (-960960 x^4+576576 x^5)+e^{64} (-192192 x^5+112112 x^6))+e^{45} (22880 e^{36}+e^{40} (-320320+320320 x)+e^{44} (-1921920 x+1441440 x^2)+e^{48} (-4804800 x^2+3203200 x^3)+e^{52} (-6406400 x^3+4004000 x^4)+e^{56} (-4804800 x^4+2882880 x^5)+e^{60} (-1921920 x^5+1121120 x^6)+e^{64} (-320320 x^6+183040 x^7))+e^{40} (25740 e^{32}+e^{36} (-411840+411840 x)+e^{40} (-2882880 x+2162160 x^2)+e^{44} (-8648640 x^2+5765760 x^3)+e^{48} (-14414400 x^3+9009000 x^4)+e^{52} (-14414400 x^4+8648640 x^5)+e^{56} (-8648640 x^5+5045040 x^6)+e^{60} (-2882880 x^6+1647360 x^7)+e^{64} (-411840 x^7+231660 x^8))+e^{35} (22880 e^{28}+e^{32} (-411840+411840 x)+e^{36} (-3294720 x+2471040 x^2)+e^{40} (-11531520 x^2+7687680 x^3)+e^{44} (-23063040 x^3+14414400 x^4)+e^{48} (-28828800 x^4+17297280 x^5)+e^{52} (-23063040 x^5+13453440 x^6)+e^{56} (-11531520 x^6+6589440 x^7)+e^{60} (-3294720 x^7+1853280 x^8)+e^{64} (-411840 x^8+228800 x^9))+e^{30} (16016 e^{24}+e^{28} (-320320+320320 x)+e^{32} (-2882880 x+2162160 x^2)+e^{36} (-11531520 x^2+7687680 x^3)+e^{40} (-26906880 x^3+16816800 x^4)+e^{44} (-40360320 x^4+24216192 x^5)+e^{48} (-40360320 x^5+23543520 x^6)+e^{52} (-26906880 x^6+15375360 x^7)+e^{56} (-11531520 x^7+6486480 x^8)+e^{60} (-2882880 x^8+1601600 x^9)+e^{64} (-320320 x^9+176176 x^{10}))+e^{25} (8736 e^{20}+e^{24} (-192192+192192 x)+e^{28} (-1921920 x+1441440 x^2)+e^{32} (-8648640 x^2+5765760 x^3)+e^{36} (-23063040 x^3+14414400 x^4)+e^{40} (-40360320 x^4+24216192 x^5)+e^{44} (-48432384 x^5+28252224 x^6)+e^{48} (-40360320 x^6+23063040 x^7)+e^{52} (-23063040 x^7+12972960 x^8)+e^{56} (-8648640 x^8+4804800 x^9)+e^{60} (-1921920 x^9+1057056 x^{10})+e^{64} (-192192 x^{10}+104832 x^{11}))+e^{20} (3640 e^{16}+e^{20} (-87360+87360 x)+e^{24} (-960960 x+720720 x^2)+e^{28} (-4804800 x^2+3203200 x^3)+e^{32} (-14414400 x^3+9009000 x^4)+e^{36} (-28828800 x^4+17297280 x^5)+e^{40} (-40360320 x^5+23543520 x^6)+e^{44} (-40360320 x^6+23063040 x^7)+e^{48} (-28828800 x^7+16216200 x^8)+e^{52} (-14414400 x^8+8008000 x^9)+e^{56} (-4804800 x^9+2642640 x^{10})+e^{60} (-960960 x^{10}+524160 x^{11})+e^{64} (-87360 x^{11}+47320 x^{12}))+e^{15} (1120 e^{12}+e^{16} (-29120+29120 x)+e^{20} (-349440 x+262080 x^2)+e^{24} (-1921920 x^2+1281280 x^3)+e^{28} (-6406400 x^3+4004000 x^4)+e^{32} (-14414400 x^4+8648640 x^5)+e^{36} (-23063040 x^5+13453440 x^6)+e^{40} (-26906880 x^6+15375360 x^7)+e^{44} (-23063040 x^7+12972960 x^8)+e^{48} (-14414400 x^8+8008000 x^9)+e^{52} (-6406400 x^9+3523520 x^{10})+e^{56} (-1921920 x^{10}+1048320 x^{11})+e^{60} (-349440 x^{11}+189280 x^{12})+e^{64} (-29120 x^{12}+15680 x^{13}))+e^{10} (240 e^8+e^{12} (-6720+6720 x)+e^{16} (-87360 x+65520 x^2)+e^{20} (-524160 x^2+349440 x^3)+e^{24} (-1921920 x^3+1201200 x^4)+e^{28} (-4804800 x^4+2882880 x^5)+e^{32} (-8648640 x^5+5045040 x^6)+e^{36} (-11531520 x^6+6589440 x^7)+e^{40} (-11531520 x^7+6486480 x^8)+e^{44} (-8648640 x^8+4804800 x^9)+e^{48} (-4804800 x^9+2642640 x^{10})+e^{52} (-1921920 x^{10}+1048320 x^{11})+e^{56} (-524160 x^{11}+283920 x^{12})+e^{60} (-87360 x^{12}+47040 x^{13})+e^{64} (-6720 x^{13}+3600 x^{14}))+e^5 (32 e^4+e^8 (-960+960 x)+e^{12} (-13440 x+10080 x^2)+e^{16} (-87360 x^2+58240 x^3)+e^{20} (-349440 x^3+218400 x^4)+e^{24} (-960960 x^4+576576 x^5)+e^{28} (-1921920 x^5+1121120 x^6)+e^{32} (-2882880 x^6+1647360 x^7)+e^{36} (-3294720 x^7+1853280 x^8)+e^{40} (-2882880 x^8+1601600 x^9)+e^{44} (-1921920 x^9+1057056 x^{10})+e^{48} (-960960 x^{10}+524160 x^{11})+e^{52} (-349440 x^{11}+189280 x^{12})+e^{56} (-87360 x^{12}+47040 x^{13})+e^{60} (-13440 x^{13}+7200 x^{14})+e^{64} (-960 x^{14}+512 x^{15}))+e^{3 x} (e^{48} (40-24 x)+e^{84} (40-24 x)+e^{52} (64+128 x-96 x^2)+e^{56} (192 x+144 x^2-144 x^3)+e^{60} (192 x^2+64 x^3-96 x^4)+e^{64} (64 x^3+8 x^4-24 x^5)+e^{15} (e^{60} (160-96 x)+e^{64} (64+128 x-96 x^2))+e^{10} (e^{56} (240-144 x)+e^{60} (192+384 x-288 x^2)+e^{64} (192 x+144 x^2-144 x^3))+e^5 (e^{52} (160-96 x)+e^{56} (192+384 x-288 x^2)+e^{60} (384 x+288 x^2-288 x^3)+e^{64} (192 x^2+64 x^3-96 x^4)))+e^{2 x} (e^{32} (-36+24 x)+e^{104} (-36+24 x)+e^{36} (-192-192 x+192 x^2)+e^{40} (-1344 x-336 x^2+672 x^3)+e^{44} (-4032 x^2+1344 x^4)+e^{48} (-6720 x^3+840 x^4+1680 x^5)+e^{52} (-6720 x^4+1344 x^5+1344 x^6)+e^{56} (-4032 x^5+1008 x^6+672 x^7)+e^{60} (-1344 x^6+384 x^7+192 x^8)+e^{64} (-192 x^7+60 x^8+24 x^9)+e^{35} (e^{60} (-288+192 x)+e^{64} (-192-192 x+192 x^2))+e^{30} (e^{56} (-1008+672 x)+e^{60} (-1344-1344 x+1344 x^2)+e^{64} (-1344 x-336 x^2+672 x^3))+e^{25} (e^{52} (-2016+1344 x)+e^{56} (-4032-4032 x+4032 x^2)+e^{60} (-8064 x-2016 x^2+4032 x^3)+e^{64} (-4032 x^2+1344 x^4))+e^{20} (e^{48} (-2520+1680 x)+e^{52} (-6720-6720 x+6720 x^2)+e^{56} (-20160 x-5040 x^2+10080 x^3)+e^{60} (-20160 x^2+6720 x^4)+e^{64} (-6720 x^3+840 x^4+1680 x^5))+e^{15} (e^{44} (-2016+1344 x)+e^{48} (-6720-6720 x+6720 x^2)+e^{52} (-26880 x-6720 x^2+13440 x^3)+e^{56} (-40320 x^2+13440 x^4)+e^{60} (-26880 x^3+3360 x^4+6720 x^5)+e^{64} (-6720 x^4+1344 x^5+1344 x^6))+e^{10} (e^{40} (-1008+672 x)+e^{44} (-4032-4032 x+4032 x^2)+e^{48} (-20160 x-5040 x^2+10080 x^3)+e^{52} (-40320 x^2+13440 x^4)+e^{56} (-40320 x^3+5040 x^4+10080 x^5)+e^{60} (-20160 x^4+4032 x^5+4032 x^6)+e^{64} (-4032 x^5+1008 x^6+672 x^7))+e^5 (e^{36} (-288+192 x)+e^{40} (-1344-1344 x+1344 x^2)+e^{44} (-8064 x-2016 x^2+4032 x^3)+e^{48} (-20160 x^2+6720 x^4)+e^{52} (-26880 x^3+3360 x^4+6720 x^5)+e^{56} (-20160 x^4+4032 x^5+4032 x^6)+e^{60} (-8064 x^5+2016 x^6+1344 x^7)+e^{64} (-1344 x^6+384 x^7+192 x^8)))+e^x (e^{16} (8-8 x)+e^{124} (8-8 x)+e^{20} (192-96 x^2)+e^{24} (2112 x-528 x^2-528 x^3)+e^{28} (10560 x^2-3520 x^3-1760 x^4)+e^{32} (31680 x^3-11880 x^4-3960 x^5)+e^{36} (63360 x^4-25344 x^5-6336 x^6)+e^{40} (88704 x^5-36960 x^6-7392 x^7)+e^{44} (88704 x^6-38016 x^7-6336 x^8)+e^{48} (63360 x^7-27720 x^8-3960 x^9)+e^{52} (31680 x^8-14080 x^9-1760 x^{10})+e^{56} (10560 x^9-4752 x^{10}-528 x^{11})+e^{60} (2112 x^{10}-960 x^{11}-96 x^{12})+e^{64} (192 x^{11}-88 x^{12}-8 x^{13})+e^{55} (e^{60} (96-96 x)+e^{64} (192-96 x^2))+e^{50} (e^{56} (528-528 x)+e^{60} (2112-1056 x^2)+e^{64} (2112 x-528 x^2-528 x^3))+e^{45} (e^{52} (1760-1760 x)+e^{56} (10560-5280 x^2)+e^{60} (21120 x-5280 x^2-5280 x^3)+e^{64} (10560 x^2-3520 x^3-1760 x^4))+e^{40} (e^{48} (3960-3960 x)+e^{52} (31680-15840 x^2)+e^{56} (95040 x-23760 x^2-23760 x^3)+e^{60} (95040 x^2-31680 x^3-15840 x^4)+e^{64} (31680 x^3-11880 x^4-3960 x^5))+e^{35} (e^{44} (6336-6336 x)+e^{48} (63360-31680 x^2)+e^{52} (253440 x-63360 x^2-63360 x^3)+e^{56} (380160 x^2-126720 x^3-63360 x^4)+e^{60} (253440 x^3-95040 x^4-31680 x^5)+e^{64} (63360 x^4-25344 x^5-6336 x^6))+e^{30} (e^{40} (7392-7392 x)+e^{44} (88704-44352 x^2)+e^{48} (443520 x-110880 x^2-110880 x^3)+e^{52} (887040 x^2-295680 x^3-147840 x^4)+e^{56} (887040 x^3-332640 x^4-110880 x^5)+e^{60} (443520 x^4-177408 x^5-44352 x^6)+e^{64} (88704 x^5-36960 x^6-7392 x^7))+e^{25} (e^{36} (6336-6336 x)+e^{40} (88704-44352 x^2)+e^{44} (532224 x-133056 x^2-133056 x^3)+e^{48} (1330560 x^2-443520 x^3-221760 x^4)+e^{52} (1774080 x^3-665280 x^4-221760 x^5)+e^{56} (1330560 x^4-532224 x^5-133056 x^6)+e^{60} (532224 x^5-221760 x^6-44352 x^7)+e^{64} (88704 x^6-38016 x^7-6336 x^8))+e^{20} (e^{32} (3960-3960 x)+e^{36} (63360-31680 x^2)+e^{40} (443520 x-110880 x^2-110880 x^3)+e^{44} (1330560 x^2-443520 x^3-221760 x^4)+e^{48} (2217600 x^3-831600 x^4-277200 x^5)+e^{52} (2217600 x^4-887040 x^5-221760 x^6)+e^{56} (1330560 x^5-554400 x^6-110880 x^7)+e^{60} (443520 x^6-190080 x^7-31680 x^8)+e^{64} (63360 x^7-27720 x^8-3960 x^9))+e^{15} (e^{28} (1760-1760 x)+e^{32} (31680-15840 x^2)+e^{36} (253440 x-63360 x^2-63360 x^3)+e^{40} (887040 x^2-295680 x^3-147840 x^4)+e^{44} (1774080 x^3-665280 x^4-221760 x^5)+e^{48} (2217600 x^4-887040 x^5-221760 x^6)+e^{52} (1774080 x^5-739200 x^6-147840 x^7)+e^{56} (887040 x^6-380160 x^7-63360 x^8)+e^{60} (253440 x^7-110880 x^8-15840 x^9)+e^{64} (31680 x^8-14080 x^9-1760 x^{10}))+e^{10} (e^{24} (528-528 x)+e^{28} (10560-5280 x^2)+e^{32} (95040 x-23760 x^2-23760 x^3)+e^{36} (380160 x^2-126720 x^3-63360 x^4)+e^{40} (887040 x^3-332640 x^4-110880 x^5)+e^{44} (1330560 x^4-532224 x^5-133056 x^6)+e^{48} (1330560 x^5-554400 x^6-110880 x^7)+e^{52} (887040 x^6-380160 x^7-63360 x^8)+e^{56} (380160 x^7-166320 x^8-23760 x^9)+e^{60} (95040 x^8-42240 x^9-5280 x^{10})+e^{64} (10560 x^9-4752 x^{10}-528 x^{11}))+e^5 (e^{20} (96-96 x)+e^{24} (2112-1056 x^2)+e^{28} (21120 x-5280 x^2-5280 x^3)+e^{32} (95040 x^2-31680 x^3-15840 x^4)+e^{36} (253440 x^3-95040 x^4-31680 x^5)+e^{40} (443520 x^4-177408 x^5-44352 x^6)+e^{44} (532224 x^5-221760 x^6-44352 x^7)+e^{48} (443520 x^6-190080 x^7-31680 x^8)+e^{52} (253440 x^7-110880 x^8-15840 x^9)+e^{56} (95040 x^8-42240 x^9-5280 x^{10})+e^{60} (21120 x^9-9504 x^{10}-1056 x^{11})+e^{64} (2112 x^{10}-960 x^{11}-96 x^{12})))}{e^{64}} \, dx\)
  3.26.72 \(\int \frac {-10+e^{2 x^2} (64 x^3-6 x^4+64 x^5-8 x^6)}{40-5 x+e^{2 x^2} (-8 x^4+x^5)} \, dx\)
  3.26.73 \(\int \frac {e^{\frac {2 (10+2 x)}{3+x}} (144-32 x+16 x^2)}{9+6 x+x^2} \, dx\)
  3.26.74 \(\int \frac {e^{3+2 x} (-2 x+16 x^2)+e^{3+2 x} (2 x-6 x^2-8 x^3) \log (x-4 x^2)+(-1+4 x+e^{3+2 x} (9-38 x+8 x^2)) \log ^3(x-4 x^2)}{(-1+4 x) \log ^3(x-4 x^2)} \, dx\)
  3.26.75 \(\int \frac {e^{-\frac {1}{-6-e+x+e^{e^2} x}} (1+e^{e^2})}{36+e^2+e (12-2 x)-12 x+x^2+e^{2 e^2} x^2+e^{e^2} (-12 x-2 e x+2 x^2)} \, dx\)
  3.26.76 \(\int \frac {-16 x^2+(-16 x-32 x^2) \log (2)+(16 x+32 x^2) \log (3)+(8 x+(8+16 x) \log (2)+(-8-16 x) \log (3)) \log (5)+(8 x^2+(24 x+16 x^2) \log (2)+(-24 x-16 x^2) \log (3)+(-8 x+(-16-16 x) \log (2)+(16+16 x) \log (3)) \log (5)) \log (-x+\log (5))+(-8 x \log (2)+8 x \log (3)+(8 \log (2)-8 \log (3)) \log (5)) \log ^2(-x+\log (5))}{x^4 \log (2)-x^4 \log (3)+(-x^3 \log (2)+x^3 \log (3)) \log (5)} \, dx\)
  3.26.77 \(\int \frac {3-3 x+3 e^x x-6 x^2-9 x^3+(9-3 e^x+3 x+3 x^2+3 x^3-3 \log (x)) \log (3-e^x+x+x^2+x^3-\log (x))}{-3 x^2+e^x x^2-x^3-x^4-x^5+x^2 \log (x)} \, dx\)
  3.26.78 \(\int \frac {-50 e^4-2 x^2+8 x^3+e^2 (-20 x+60 x^2)}{75 e^4+30 e^2 x+3 x^2} \, dx\)
  3.26.79 \(\int \frac {2 x^2-2 x^3+e^{4 x} (-1+4 x)+(e^{4 x}+2 x^2-x^3) \log (\frac {e^{4 x}+2 x^2-x^3}{x^2})}{e^{4 x}+2 x^2-x^3} \, dx\)
  3.26.80 \(\int \frac {((16 x+e^x (-4 x-4 x^2)) \log (x)+(-8 x^3+2 e^x x^3+(16-4 e^x) \log (x)+(-16+4 e^x) \log ^2(x)) \log (-4 x+e^x x)+(16 x^2+e^x (-4 x^2-4 x^3)+(16 x-4 e^x x+(-16 x+4 e^x x) \log (x)) \log (-4 x+e^x x)) \log (\frac {1}{3} \log (-4 x+e^x x))) \log (\frac {-x^3+\log ^2(x)+2 x \log (x) \log (\frac {1}{3} \log (-4 x+e^x x))+x^2 \log ^2(\frac {1}{3} \log (-4 x+e^x x))}{x^2})}{(4 x^4-e^x x^4+(-4 x+e^x x) \log ^2(x)) \log (-4 x+e^x x)+(-8 x^2+2 e^x x^2) \log (x) \log (-4 x+e^x x) \log (\frac {1}{3} \log (-4 x+e^x x))+(-4 x^3+e^x x^3) \log (-4 x+e^x x) \log ^2(\frac {1}{3} \log (-4 x+e^x x))} \, dx\)
  3.26.81 \(\int \frac {10-2 x+16 x \log (2)+16 x \log (2) \log (x)}{x} \, dx\)
  3.26.82 \(\int \frac {e^{\frac {4-x^2}{x}} (24+24 x+6 x^3+e (12+3 x^2))}{5 x^2} \, dx\)
  3.26.83 \(\int \frac {-72+9 \log (5)+(24-3 \log (5)) \log (\log (9))}{-2 x^2+x^2 \log (\log (9))} \, dx\)
  3.26.84 \(\int (1+e^{\frac {2 (e^x+x)}{x}} (e^x (512-512 x)-512 x)) \, dx\)
  3.26.85 \(\int (15+60 x) \, dx\)
  3.26.86 \(\int \frac {e^{-x} (60+60 x-30 x^2-10 x^3+e^{2 x} (-45 x+15 x^2+55 x^3-15 x^4-15 x^5+5 x^6)+e^x (45 x+30 x^2-25 x^3-10 x^4+5 x^5) \log ^2(2))}{9 x^3+6 x^4-5 x^5-2 x^6+x^7} \, dx\)
  3.26.87 \(\int \frac {-1250+e^{e^{e^x}+x} (-50 x^3-50 e^{e^x+x} x^3)+e^{2 (e^{e^x}+x)} (2 x^4+2 x^5+2 e^{e^x+x} x^5)}{x^3} \, dx\)
  3.26.88 \(\int \frac {(-7-x-e x) \log (49+14 x+x^2+e^2 x^2+e (14 x+2 x^2))+(4 x^4+4 e x^4) \log (4 \log (5) \log (49+14 x+x^2+e^2 x^2+e (14 x+2 x^2)))+(28 x^3+4 x^4+4 e x^4) \log (49+14 x+x^2+e^2 x^2+e (14 x+2 x^2)) \log ^2(4 \log (5) \log (49+14 x+x^2+e^2 x^2+e (14 x+2 x^2)))}{(7+x+e x) \log (49+14 x+x^2+e^2 x^2+e (14 x+2 x^2))} \, dx\)
  3.26.89 \(\int \frac {-675 x^2+990 x^3-450 x^4+828 x^5-63 x^6+126 x^7+(270 x^2-468 x^3+90 x^4-180 x^5) \log (1-4 x+4 x^2)+(-27 x^2+54 x^3) \log ^2(1-4 x+4 x^2)}{-1+2 x} \, dx\)
  3.26.90 \(\int \frac {(e^{4 x} (32 x-16 x^2+2 x^3) \log (\frac {x}{7})+e^{4 x} (-128 x+64 x^2-8 x^3) \log ^2(\frac {x}{7})+e^{4 x} (192 x-96 x^2+12 x^3) \log ^3(\frac {x}{7})+e^{4 x} (-128 x+64 x^2-8 x^3) \log ^4(\frac {x}{7})+e^{4 x} (32 x-16 x^2+2 x^3) \log ^5(\frac {x}{7})) \log (x)+(e^{4 x} (-64 x+32 x^2-4 x^3)+e^{4 x} (224 x-56 x^2-16 x^3+4 x^4) \log (\frac {x}{7})+e^{4 x} (-320 x-64 x^2+100 x^3-16 x^4) \log ^2(\frac {x}{7})+e^{4 x} (256 x+208 x^2-164 x^3+24 x^4) \log ^3(\frac {x}{7})+e^{4 x} (-128 x-160 x^2+112 x^3-16 x^4) \log ^4(\frac {x}{7})+e^{4 x} (32 x+40 x^2-28 x^3+4 x^4) \log ^5(\frac {x}{7})) \log ^2(x)}{\log ^5(\frac {x}{7})} \, dx\)
  3.26.91 \(\int \frac {e^{-\frac {e^{\frac {1}{4} (17+e^4-4 x)}}{-5+3 x}} (-25+30 x-9 x^2+e^{\frac {1}{4} (17+e^4-4 x)} (-2 x+3 x^2))}{25 x^2-30 x^3+9 x^4} \, dx\)
  3.26.92 \(\int \frac {120+360 x^3+90 x^4+e^{x^{x/2}} (30+120 x^3+x^{x/2} (15-15 x-15 x^4+(15-15 x-15 x^4) \log (x)))}{18+2 e^{2 x^{x/2}}+12 x+2 x^2+e^{x^{x/2}} (12+4 x)} \, dx\)
  3.26.93 \(\int \frac {x+2 x^2+x^3+(1+2 x+2 x^2+(1+2 x) \log (3)) \log (x)}{(x^2+2 x^3+x^4) \log (x)} \, dx\)
  3.26.94 \(\int \frac {16-8 x+x^2+e^{3 x} (-13 x+3 x^2)}{16 x-8 x^2+x^3} \, dx\)
  3.26.95 \(\int \frac {2+18 x+32 x^2+16 x^3+2 x^4+(2+2 x) \log (4 x)+(2-2 x-8 x^2-8 x^3-2 x^4-2 x \log (4 x)) \log (-1+x+4 x^2+4 x^3+x^4+x \log (4 x))}{1-x-4 x^2-4 x^3-x^4-x \log (4 x)+(-1+x+4 x^2+4 x^3+x^4+x \log (4 x)) \log (-1+x+4 x^2+4 x^3+x^4+x \log (4 x))} \, dx\)
  3.26.96 \(\int -\frac {1}{4 e^{20} x^2} \, dx\)
  3.26.97 \(\int e^{-4 x} (-32 x^3-4 e^{4 x} x^3+52 x^4-16 x^5) \, dx\)
  3.26.98 \(\int \frac {-11+6 x+28 x^3}{-11 x+2 x^2+4 x^4} \, dx\)
  3.26.99 \(\int \frac {e^{-3+x-x^2} (-x+2 x^2+e^{3-x+x^2} x^2-4 x^3+e^3 (4-4 x+8 x^2)+(-x^2+2 x^3) \log (x))}{x^2} \, dx\)
  3.26.100 \(\int \frac {-8+x+4 x^2-2 x^3}{27 e^{\frac {-8+2 x-4 x^2+x^3}{x}} x+3 x^2} \, dx\)