id stringlengths 9 9 | stage stringclasses 1
value | k int64 1 1 | integrand stringlengths 2 20 | integrand_latex stringlengths 3 50 | integrand_latex_integral stringlengths 14 61 | reference_antiderivative stringlengths 3 92 | category stringclasses 5
values | variable stringclasses 1
value |
|---|---|---|---|---|---|---|---|---|
atom-0300 | atomic | 1 | -cos(14*x + 8) | - \cos{\left(14 x + 8 \right)} | \int - \cos{\left(14 x + 8 \right)} \, dx | -sin(14*x + 8)/14 | trigonometric | x |
atom-0301 | atomic | 1 | -5*cos(15*x + 9) | - 5 \cos{\left(15 x + 9 \right)} | \int - 5 \cos{\left(15 x + 9 \right)} \, dx | -sin(15*x + 9)/3 | trigonometric | x |
atom-0302 | atomic | 1 | -3*cos(9*x - 7) | - 3 \cos{\left(9 x - 7 \right)} | \int - 3 \cos{\left(9 x - 7 \right)} \, dx | -sin(9*x - 7)/3 | trigonometric | x |
atom-0303 | atomic | 1 | -5*sin(8*x - 2) | - 5 \sin{\left(8 x - 2 \right)} | \int - 5 \sin{\left(8 x - 2 \right)} \, dx | 5*cos(8*x - 2)/8 | trigonometric | x |
atom-0304 | atomic | 1 | 3*tan(7*x - 8) | 3 \tan{\left(7 x - 8 \right)} | \int 3 \tan{\left(7 x - 8 \right)} \, dx | 3*log(tan(7*x - 8)**2 + 1)/14 | trigonometric | x |
atom-0305 | atomic | 1 | 5*sin(10*x - 4) | 5 \sin{\left(10 x - 4 \right)} | \int 5 \sin{\left(10 x - 4 \right)} \, dx | -cos(10*x - 4)/2 | trigonometric | x |
atom-0306 | atomic | 1 | -5*cos(2*x + 15) | - 5 \cos{\left(2 x + 15 \right)} | \int - 5 \cos{\left(2 x + 15 \right)} \, dx | -5*sin(2*x + 15)/2 | trigonometric | x |
atom-0307 | atomic | 1 | 4*cos(2*x - 3) | 4 \cos{\left(2 x - 3 \right)} | \int 4 \cos{\left(2 x - 3 \right)} \, dx | 2*sin(2*x - 3) | trigonometric | x |
atom-0308 | atomic | 1 | cos(6*x + 12) | \cos{\left(6 x + 12 \right)} | \int \cos{\left(6 x + 12 \right)} \, dx | sin(6*x + 12)/6 | trigonometric | x |
atom-0309 | atomic | 1 | -3*tan(10*x + 15) | - 3 \tan{\left(10 x + 15 \right)} | \int - 3 \tan{\left(10 x + 15 \right)} \, dx | -3*log(tan(10*x + 15)**2 + 1)/20 | trigonometric | x |
atom-0310 | atomic | 1 | 4*sin(2*x - 12) | 4 \sin{\left(2 x - 12 \right)} | \int 4 \sin{\left(2 x - 12 \right)} \, dx | -2*cos(2*x - 12) | trigonometric | x |
atom-0311 | atomic | 1 | -4*sin(3*x - 1) | - 4 \sin{\left(3 x - 1 \right)} | \int - 4 \sin{\left(3 x - 1 \right)} \, dx | 4*cos(3*x - 1)/3 | trigonometric | x |
atom-0312 | atomic | 1 | -sin(8*x - 5) | - \sin{\left(8 x - 5 \right)} | \int - \sin{\left(8 x - 5 \right)} \, dx | cos(8*x - 5)/8 | trigonometric | x |
atom-0313 | atomic | 1 | 3*tan(13*x - 1) | 3 \tan{\left(13 x - 1 \right)} | \int 3 \tan{\left(13 x - 1 \right)} \, dx | 3*log(tan(13*x - 1)**2 + 1)/26 | trigonometric | x |
atom-0314 | atomic | 1 | 3*cos(9*x - 13) | 3 \cos{\left(9 x - 13 \right)} | \int 3 \cos{\left(9 x - 13 \right)} \, dx | sin(9*x - 13)/3 | trigonometric | x |
atom-0315 | atomic | 1 | 5*sin(11*x - 11) | 5 \sin{\left(11 x - 11 \right)} | \int 5 \sin{\left(11 x - 11 \right)} \, dx | -5*cos(11*x - 11)/11 | trigonometric | x |
atom-0316 | atomic | 1 | tan(9*x + 10) | \tan{\left(9 x + 10 \right)} | \int \tan{\left(9 x + 10 \right)} \, dx | log(tan(9*x + 10)**2 + 1)/18 | trigonometric | x |
atom-0317 | atomic | 1 | -5*tan(13*x + 10) | - 5 \tan{\left(13 x + 10 \right)} | \int - 5 \tan{\left(13 x + 10 \right)} \, dx | -5*log(tan(13*x + 10)**2 + 1)/26 | trigonometric | x |
atom-0318 | atomic | 1 | 4*cos(9*x + 3) | 4 \cos{\left(9 x + 3 \right)} | \int 4 \cos{\left(9 x + 3 \right)} \, dx | 4*sin(9*x + 3)/9 | trigonometric | x |
atom-0319 | atomic | 1 | 4*tan(5*x + 5) | 4 \tan{\left(5 x + 5 \right)} | \int 4 \tan{\left(5 x + 5 \right)} \, dx | 2*log(tan(5*x + 5)**2 + 1)/5 | trigonometric | x |
atom-0320 | atomic | 1 | 5*cos(5*x + 11) | 5 \cos{\left(5 x + 11 \right)} | \int 5 \cos{\left(5 x + 11 \right)} \, dx | sin(5*x + 11) | trigonometric | x |
atom-0321 | atomic | 1 | 2*cos(5*x - 6) | 2 \cos{\left(5 x - 6 \right)} | \int 2 \cos{\left(5 x - 6 \right)} \, dx | 2*sin(5*x - 6)/5 | trigonometric | x |
atom-0322 | atomic | 1 | 3*cos(13*x + 6) | 3 \cos{\left(13 x + 6 \right)} | \int 3 \cos{\left(13 x + 6 \right)} \, dx | 3*sin(13*x + 6)/13 | trigonometric | x |
atom-0323 | atomic | 1 | -5*cos(4*x - 11) | - 5 \cos{\left(4 x - 11 \right)} | \int - 5 \cos{\left(4 x - 11 \right)} \, dx | -5*sin(4*x - 11)/4 | trigonometric | x |
atom-0324 | atomic | 1 | -4*tan(4*x + 4) | - 4 \tan{\left(4 x + 4 \right)} | \int - 4 \tan{\left(4 x + 4 \right)} \, dx | -log(tan(4*x + 4)**2 + 1)/2 | trigonometric | x |
atom-0325 | atomic | 1 | 4*tan(2*x + 15) | 4 \tan{\left(2 x + 15 \right)} | \int 4 \tan{\left(2 x + 15 \right)} \, dx | log(tan(2*x + 15)**2 + 1) | trigonometric | x |
atom-0326 | atomic | 1 | 2*tan(14*x + 10) | 2 \tan{\left(14 x + 10 \right)} | \int 2 \tan{\left(14 x + 10 \right)} \, dx | log(tan(14*x + 10)**2 + 1)/14 | trigonometric | x |
atom-0327 | atomic | 1 | 4*sin(x - 11) | 4 \sin{\left(x - 11 \right)} | \int 4 \sin{\left(x - 11 \right)} \, dx | -4*cos(x - 11) | trigonometric | x |
atom-0328 | atomic | 1 | -4*sin(x + 5) | - 4 \sin{\left(x + 5 \right)} | \int - 4 \sin{\left(x + 5 \right)} \, dx | 4*cos(x + 5) | trigonometric | x |
atom-0329 | atomic | 1 | -2*tan(x - 1) | - 2 \tan{\left(x - 1 \right)} | \int - 2 \tan{\left(x - 1 \right)} \, dx | -log(tan(x - 1)**2 + 1) | trigonometric | x |
atom-0330 | atomic | 1 | -cos(3*x + 2) | - \cos{\left(3 x + 2 \right)} | \int - \cos{\left(3 x + 2 \right)} \, dx | -sin(3*x + 2)/3 | trigonometric | x |
atom-0331 | atomic | 1 | -5*tan(10*x + 5) | - 5 \tan{\left(10 x + 5 \right)} | \int - 5 \tan{\left(10 x + 5 \right)} \, dx | -log(tan(10*x + 5)**2 + 1)/4 | trigonometric | x |
atom-0332 | atomic | 1 | -4*cos(2*x + 6) | - 4 \cos{\left(2 x + 6 \right)} | \int - 4 \cos{\left(2 x + 6 \right)} \, dx | -2*sin(2*x + 6) | trigonometric | x |
atom-0333 | atomic | 1 | 5*tan(15*x + 14) | 5 \tan{\left(15 x + 14 \right)} | \int 5 \tan{\left(15 x + 14 \right)} \, dx | log(tan(15*x + 14)**2 + 1)/6 | trigonometric | x |
atom-0334 | atomic | 1 | -4*sin(3*x + 6) | - 4 \sin{\left(3 x + 6 \right)} | \int - 4 \sin{\left(3 x + 6 \right)} \, dx | 4*cos(3*x + 6)/3 | trigonometric | x |
atom-0335 | atomic | 1 | -tan(15*x + 5) | - \tan{\left(15 x + 5 \right)} | \int - \tan{\left(15 x + 5 \right)} \, dx | -log(tan(15*x + 5)**2 + 1)/30 | trigonometric | x |
atom-0336 | atomic | 1 | -3*sin(4*x + 7) | - 3 \sin{\left(4 x + 7 \right)} | \int - 3 \sin{\left(4 x + 7 \right)} \, dx | 3*cos(4*x + 7)/4 | trigonometric | x |
atom-0337 | atomic | 1 | cos(5*x + 10) | \cos{\left(5 x + 10 \right)} | \int \cos{\left(5 x + 10 \right)} \, dx | sin(5*x + 10)/5 | trigonometric | x |
atom-0338 | atomic | 1 | 5*tan(7*x + 11) | 5 \tan{\left(7 x + 11 \right)} | \int 5 \tan{\left(7 x + 11 \right)} \, dx | 5*log(tan(7*x + 11)**2 + 1)/14 | trigonometric | x |
atom-0339 | atomic | 1 | -3*tan(13*x - 5) | - 3 \tan{\left(13 x - 5 \right)} | \int - 3 \tan{\left(13 x - 5 \right)} \, dx | -3*log(tan(13*x - 5)**2 + 1)/26 | trigonometric | x |
atom-0340 | atomic | 1 | 5*sin(4*x + 6) | 5 \sin{\left(4 x + 6 \right)} | \int 5 \sin{\left(4 x + 6 \right)} \, dx | -5*cos(4*x + 6)/4 | trigonometric | x |
atom-0341 | atomic | 1 | -2*sin(9*x + 8) | - 2 \sin{\left(9 x + 8 \right)} | \int - 2 \sin{\left(9 x + 8 \right)} \, dx | 2*cos(9*x + 8)/9 | trigonometric | x |
atom-0342 | atomic | 1 | -sin(12*x + 10) | - \sin{\left(12 x + 10 \right)} | \int - \sin{\left(12 x + 10 \right)} \, dx | cos(12*x + 10)/12 | trigonometric | x |
atom-0343 | atomic | 1 | 3*tan(11*x + 8) | 3 \tan{\left(11 x + 8 \right)} | \int 3 \tan{\left(11 x + 8 \right)} \, dx | 3*log(tan(11*x + 8)**2 + 1)/22 | trigonometric | x |
atom-0344 | atomic | 1 | 4*cos(11*x - 4) | 4 \cos{\left(11 x - 4 \right)} | \int 4 \cos{\left(11 x - 4 \right)} \, dx | 4*sin(11*x - 4)/11 | trigonometric | x |
atom-0345 | atomic | 1 | -3*tan(11*x + 7) | - 3 \tan{\left(11 x + 7 \right)} | \int - 3 \tan{\left(11 x + 7 \right)} \, dx | -3*log(tan(11*x + 7)**2 + 1)/22 | trigonometric | x |
atom-0346 | atomic | 1 | -3*sin(8*x - 1) | - 3 \sin{\left(8 x - 1 \right)} | \int - 3 \sin{\left(8 x - 1 \right)} \, dx | 3*cos(8*x - 1)/8 | trigonometric | x |
atom-0347 | atomic | 1 | 5*cos(8*x - 8) | 5 \cos{\left(8 x - 8 \right)} | \int 5 \cos{\left(8 x - 8 \right)} \, dx | 5*sin(8*x - 8)/8 | trigonometric | x |
atom-0348 | atomic | 1 | -2*sin(8*x - 2) | - 2 \sin{\left(8 x - 2 \right)} | \int - 2 \sin{\left(8 x - 2 \right)} \, dx | cos(8*x - 2)/4 | trigonometric | x |
atom-0349 | atomic | 1 | 2*sin(13*x + 11) | 2 \sin{\left(13 x + 11 \right)} | \int 2 \sin{\left(13 x + 11 \right)} \, dx | -2*cos(13*x + 11)/13 | trigonometric | x |
atom-0350 | atomic | 1 | 4*cos(x + 1) | 4 \cos{\left(x + 1 \right)} | \int 4 \cos{\left(x + 1 \right)} \, dx | 4*sin(x + 1) | trigonometric | x |
atom-0351 | atomic | 1 | 3*sin(x - 2) | 3 \sin{\left(x - 2 \right)} | \int 3 \sin{\left(x - 2 \right)} \, dx | -3*cos(x - 2) | trigonometric | x |
atom-0352 | atomic | 1 | 4*cos(11*x - 12) | 4 \cos{\left(11 x - 12 \right)} | \int 4 \cos{\left(11 x - 12 \right)} \, dx | 4*sin(11*x - 12)/11 | trigonometric | x |
atom-0353 | atomic | 1 | 2*tan(12*x - 4) | 2 \tan{\left(12 x - 4 \right)} | \int 2 \tan{\left(12 x - 4 \right)} \, dx | log(tan(12*x - 4)**2 + 1)/12 | trigonometric | x |
atom-0354 | atomic | 1 | 3*cos(12*x - 12) | 3 \cos{\left(12 x - 12 \right)} | \int 3 \cos{\left(12 x - 12 \right)} \, dx | sin(12*x - 12)/4 | trigonometric | x |
atom-0355 | atomic | 1 | 3*tan(7*x + 1) | 3 \tan{\left(7 x + 1 \right)} | \int 3 \tan{\left(7 x + 1 \right)} \, dx | 3*log(tan(7*x + 1)**2 + 1)/14 | trigonometric | x |
atom-0356 | atomic | 1 | -sin(13*x - 15) | - \sin{\left(13 x - 15 \right)} | \int - \sin{\left(13 x - 15 \right)} \, dx | cos(13*x - 15)/13 | trigonometric | x |
atom-0357 | atomic | 1 | -5*cos(2*x + 14) | - 5 \cos{\left(2 x + 14 \right)} | \int - 5 \cos{\left(2 x + 14 \right)} \, dx | -5*sin(2*x + 14)/2 | trigonometric | x |
atom-0358 | atomic | 1 | -2*cos(3*x + 13) | - 2 \cos{\left(3 x + 13 \right)} | \int - 2 \cos{\left(3 x + 13 \right)} \, dx | -2*sin(3*x + 13)/3 | trigonometric | x |
atom-0359 | atomic | 1 | -4*tan(11*x + 7) | - 4 \tan{\left(11 x + 7 \right)} | \int - 4 \tan{\left(11 x + 7 \right)} \, dx | -2*log(tan(11*x + 7)**2 + 1)/11 | trigonometric | x |
atom-0360 | atomic | 1 | -3*cos(11*x + 14) | - 3 \cos{\left(11 x + 14 \right)} | \int - 3 \cos{\left(11 x + 14 \right)} \, dx | -3*sin(11*x + 14)/11 | trigonometric | x |
atom-0361 | atomic | 1 | 2*sin(7*x + 11) | 2 \sin{\left(7 x + 11 \right)} | \int 2 \sin{\left(7 x + 11 \right)} \, dx | -2*cos(7*x + 11)/7 | trigonometric | x |
atom-0362 | atomic | 1 | -2*sin(x - 4) | - 2 \sin{\left(x - 4 \right)} | \int - 2 \sin{\left(x - 4 \right)} \, dx | 2*cos(x - 4) | trigonometric | x |
atom-0363 | atomic | 1 | 5*sin(7*x + 9) | 5 \sin{\left(7 x + 9 \right)} | \int 5 \sin{\left(7 x + 9 \right)} \, dx | -5*cos(7*x + 9)/7 | trigonometric | x |
atom-0364 | atomic | 1 | 4*sin(x - 2) | 4 \sin{\left(x - 2 \right)} | \int 4 \sin{\left(x - 2 \right)} \, dx | -4*cos(x - 2) | trigonometric | x |
atom-0365 | atomic | 1 | 2*sin(6*x + 12) | 2 \sin{\left(6 x + 12 \right)} | \int 2 \sin{\left(6 x + 12 \right)} \, dx | -cos(6*x + 12)/3 | trigonometric | x |
atom-0366 | atomic | 1 | 5*cos(10*x + 4) | 5 \cos{\left(10 x + 4 \right)} | \int 5 \cos{\left(10 x + 4 \right)} \, dx | sin(10*x + 4)/2 | trigonometric | x |
atom-0367 | atomic | 1 | 2*sin(4*x + 2) | 2 \sin{\left(4 x + 2 \right)} | \int 2 \sin{\left(4 x + 2 \right)} \, dx | -cos(4*x + 2)/2 | trigonometric | x |
atom-0368 | atomic | 1 | -4*sin(8*x - 7) | - 4 \sin{\left(8 x - 7 \right)} | \int - 4 \sin{\left(8 x - 7 \right)} \, dx | cos(8*x - 7)/2 | trigonometric | x |
atom-0369 | atomic | 1 | -5*sin(4*x - 4) | - 5 \sin{\left(4 x - 4 \right)} | \int - 5 \sin{\left(4 x - 4 \right)} \, dx | 5*cos(4*x - 4)/4 | trigonometric | x |
atom-0370 | atomic | 1 | -3*sin(6*x + 6) | - 3 \sin{\left(6 x + 6 \right)} | \int - 3 \sin{\left(6 x + 6 \right)} \, dx | cos(6*x + 6)/2 | trigonometric | x |
atom-0371 | atomic | 1 | -4*tan(15*x + 1) | - 4 \tan{\left(15 x + 1 \right)} | \int - 4 \tan{\left(15 x + 1 \right)} \, dx | -2*log(tan(15*x + 1)**2 + 1)/15 | trigonometric | x |
atom-0372 | atomic | 1 | 3*cos(2*x - 15) | 3 \cos{\left(2 x - 15 \right)} | \int 3 \cos{\left(2 x - 15 \right)} \, dx | 3*sin(2*x - 15)/2 | trigonometric | x |
atom-0373 | atomic | 1 | -5*cos(5*x - 3) | - 5 \cos{\left(5 x - 3 \right)} | \int - 5 \cos{\left(5 x - 3 \right)} \, dx | -sin(5*x - 3) | trigonometric | x |
atom-0374 | atomic | 1 | 5*sin(4*x - 10) | 5 \sin{\left(4 x - 10 \right)} | \int 5 \sin{\left(4 x - 10 \right)} \, dx | -5*cos(4*x - 10)/4 | trigonometric | x |
atom-0375 | atomic | 1 | 5*tan(5*x - 12) | 5 \tan{\left(5 x - 12 \right)} | \int 5 \tan{\left(5 x - 12 \right)} \, dx | log(tan(5*x - 12)**2 + 1)/2 | trigonometric | x |
atom-0376 | atomic | 1 | 3*tan(14*x + 4) | 3 \tan{\left(14 x + 4 \right)} | \int 3 \tan{\left(14 x + 4 \right)} \, dx | 3*log(tan(14*x + 4)**2 + 1)/28 | trigonometric | x |
atom-0377 | atomic | 1 | -5*tan(10*x - 11) | - 5 \tan{\left(10 x - 11 \right)} | \int - 5 \tan{\left(10 x - 11 \right)} \, dx | -log(tan(10*x - 11)**2 + 1)/4 | trigonometric | x |
atom-0378 | atomic | 1 | 2*sin(5*x - 10) | 2 \sin{\left(5 x - 10 \right)} | \int 2 \sin{\left(5 x - 10 \right)} \, dx | -2*cos(5*x - 10)/5 | trigonometric | x |
atom-0379 | atomic | 1 | -2*sin(14*x + 6) | - 2 \sin{\left(14 x + 6 \right)} | \int - 2 \sin{\left(14 x + 6 \right)} \, dx | cos(14*x + 6)/7 | trigonometric | x |
atom-0380 | atomic | 1 | -2*cos(13*x - 14) | - 2 \cos{\left(13 x - 14 \right)} | \int - 2 \cos{\left(13 x - 14 \right)} \, dx | -2*sin(13*x - 14)/13 | trigonometric | x |
atom-0381 | atomic | 1 | -3*tan(3*x - 11) | - 3 \tan{\left(3 x - 11 \right)} | \int - 3 \tan{\left(3 x - 11 \right)} \, dx | -log(tan(3*x - 11)**2 + 1)/2 | trigonometric | x |
atom-0382 | atomic | 1 | -5*sin(9*x + 5) | - 5 \sin{\left(9 x + 5 \right)} | \int - 5 \sin{\left(9 x + 5 \right)} \, dx | 5*cos(9*x + 5)/9 | trigonometric | x |
atom-0383 | atomic | 1 | -5*cos(12*x + 5) | - 5 \cos{\left(12 x + 5 \right)} | \int - 5 \cos{\left(12 x + 5 \right)} \, dx | -5*sin(12*x + 5)/12 | trigonometric | x |
atom-0384 | atomic | 1 | tan(13*x - 3) | \tan{\left(13 x - 3 \right)} | \int \tan{\left(13 x - 3 \right)} \, dx | log(tan(13*x - 3)**2 + 1)/26 | trigonometric | x |
atom-0385 | atomic | 1 | 4*sin(2*x - 4) | 4 \sin{\left(2 x - 4 \right)} | \int 4 \sin{\left(2 x - 4 \right)} \, dx | -2*cos(2*x - 4) | trigonometric | x |
atom-0386 | atomic | 1 | 4*tan(13*x + 5) | 4 \tan{\left(13 x + 5 \right)} | \int 4 \tan{\left(13 x + 5 \right)} \, dx | 2*log(tan(13*x + 5)**2 + 1)/13 | trigonometric | x |
atom-0387 | atomic | 1 | 2*cos(4*x + 7) | 2 \cos{\left(4 x + 7 \right)} | \int 2 \cos{\left(4 x + 7 \right)} \, dx | sin(4*x + 7)/2 | trigonometric | x |
atom-0388 | atomic | 1 | -2*sin(4*x + 1) | - 2 \sin{\left(4 x + 1 \right)} | \int - 2 \sin{\left(4 x + 1 \right)} \, dx | cos(4*x + 1)/2 | trigonometric | x |
atom-0389 | atomic | 1 | -4*tan(2*x + 7) | - 4 \tan{\left(2 x + 7 \right)} | \int - 4 \tan{\left(2 x + 7 \right)} \, dx | -log(tan(2*x + 7)**2 + 1) | trigonometric | x |
atom-0390 | atomic | 1 | 5*tan(13*x - 6) | 5 \tan{\left(13 x - 6 \right)} | \int 5 \tan{\left(13 x - 6 \right)} \, dx | 5*log(tan(13*x - 6)**2 + 1)/26 | trigonometric | x |
atom-0391 | atomic | 1 | 3*tan(10*x + 8) | 3 \tan{\left(10 x + 8 \right)} | \int 3 \tan{\left(10 x + 8 \right)} \, dx | 3*log(tan(10*x + 8)**2 + 1)/20 | trigonometric | x |
atom-0392 | atomic | 1 | 5*tan(11*x - 12) | 5 \tan{\left(11 x - 12 \right)} | \int 5 \tan{\left(11 x - 12 \right)} \, dx | 5*log(tan(11*x - 12)**2 + 1)/22 | trigonometric | x |
atom-0393 | atomic | 1 | -2*sin(14*x + 11) | - 2 \sin{\left(14 x + 11 \right)} | \int - 2 \sin{\left(14 x + 11 \right)} \, dx | cos(14*x + 11)/7 | trigonometric | x |
atom-0394 | atomic | 1 | 5*cos(4*x + 4) | 5 \cos{\left(4 x + 4 \right)} | \int 5 \cos{\left(4 x + 4 \right)} \, dx | 5*sin(4*x + 4)/4 | trigonometric | x |
atom-0395 | atomic | 1 | -5*tan(4*x - 11) | - 5 \tan{\left(4 x - 11 \right)} | \int - 5 \tan{\left(4 x - 11 \right)} \, dx | -5*log(tan(4*x - 11)**2 + 1)/8 | trigonometric | x |
atom-0396 | atomic | 1 | 2*tan(9*x - 13) | 2 \tan{\left(9 x - 13 \right)} | \int 2 \tan{\left(9 x - 13 \right)} \, dx | log(tan(9*x - 13)**2 + 1)/9 | trigonometric | x |
atom-0397 | atomic | 1 | cos(5*x - 5) | \cos{\left(5 x - 5 \right)} | \int \cos{\left(5 x - 5 \right)} \, dx | sin(5*x - 5)/5 | trigonometric | x |
atom-0398 | atomic | 1 | 4*sin(15*x - 8) | 4 \sin{\left(15 x - 8 \right)} | \int 4 \sin{\left(15 x - 8 \right)} \, dx | -4*cos(15*x - 8)/15 | trigonometric | x |
atom-0399 | atomic | 1 | sin(14*x + 2) | \sin{\left(14 x + 2 \right)} | \int \sin{\left(14 x + 2 \right)} \, dx | -cos(14*x + 2)/14 | trigonometric | x |
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