T533

f(x) = (x * ℯ^(1 - x))
piirto1: PolyLine[(2.0952E0,7.0742E-4), (2.0909E0,1.3701E-2), (2.0693E0,3.1025E-2), (2.0411E0,4.6184E-2), (2.0043E0,4.8349E-2), (1.9740E0,4.8349E-2), (1.9458E0,3.5356E-2), (1.9263E0,1.8032E-2), (1.9133E0,7.0742E-4), (1.9068E0,-2.5279E-2), (1.9112E0,-6.8590E-2), (1.9242E0,-1.0107E-1), (1.9436E0,-1.3356E-1), (1.9653E0,-1.5954E-1), (1.9870E0,-1.7687E-1), (2.0086E0,-1.8986E-1), (2.0324E0,-1.9203E-1), (2.0649E0,-1.9419E-1), (2.0909E0,-1.8986E-1), (2.1169E0,-1.7687E-1), (2.1429E0,-1.6387E-1), (2.1667E0,-1.4438E-1), (2.1884E0,-1.1840E-1), (2.1927E0,-8.1583E-2), (2.1884E0,-4.4769E-2), (2.1645E0,-1.2286E-2), (2.1429E0,2.0197E-2), (2.1169E0,4.4018E-2), (2.0887E0,5.9177E-2), (2.0303E0,6.1343E-2), (1.9740E0,6.1343E-2), (1.9480E0,5.7012E-2), (1.9263E0,5.2680E-2), (1.9220E0,3.9687E-2), (�,�), (1.9350E0,-2.6782E-1), (1.9523E0,-2.6782E-1), (1.9653E0,-2.7215E-1), (1.9783E0,-2.7648E-1), (1.9956E0,-2.7648E-1), (2.0129E0,-2.7648E-1), (�,�), (1.9696E0,-2.9381E-1), (1.9913E0,-2.9381E-1), (2.0129E0,-2.9814E-1), (2.0346E0,-2.9814E-1), (2.0476E0,-3.0247E-1), (2.0606E0,-3.0680E-1), (�,�), (2.0909E0,-2.5483E-1), (2.1039E0,-2.6782E-1), (2.1212E0,-2.8514E-1), (2.1256E0,-2.9814E-1), (2.1429E0,-3.1546E-1), (2.1559E0,-3.3279E-1), (2.1645E0,-3.4578E-1), (2.1775E0,-3.4145E-1), (�,�), (2.1905E0,-2.6349E-1), (2.1775E0,-2.6782E-1), (2.1602E0,-2.8514E-1), (2.1385E0,-2.9814E-1), (2.1126E0,-3.1546E-1), (2.0909E0,-3.3279E-1), (2.1126E0,-3.3712E-1), (�,�), (2.2165E0,-3.3279E-1), (2.1905E0,-3.3712E-1), (2.1797E0,-3.6527E-1), (2.1970E0,-3.8692E-1), (2.2338E0,-3.8909E-1), (2.2641E0,-3.8259E-1), (2.2685E0,-3.5877E-1), (2.2490E0,-3.3495E-1), (2.2208E0,-3.2846E-1), (2.2035E0,-3.2846E-1), (�,�), true]
P: (2, f(2))
piirto2: PolyLine[(2.1342E0,8.4960E-1), (2.1559E0,8.4960E-1), (2.2035E0,8.4960E-1), (2.2382E0,8.4960E-1), (�,�), (2.1342E0,8.0196E-1), (2.1515E0,8.0196E-1), (2.2208E0,8.0196E-1), (2.2641E0,8.0196E-1), (�,�), (2.3941E0,9.5788E-1), (2.3768E0,9.4055E-1), (2.3486E0,9.1240E-1), (2.3248E0,8.7992E-1), (2.3031E0,8.4310E-1), (2.2945E0,8.0629E-1), (2.2945E0,7.8030E-1), (2.2945E0,7.5432E-1), (2.3161E0,7.3050E-1), (2.3399E0,7.1750E-1), (2.3638E0,7.1534E-1), (�,�), (2.4244E0,8.7126E-1), (2.4461E0,8.4960E-1), (2.4504E0,8.3661E-1), (2.4634E0,8.2361E-1), (2.4807E0,8.0196E-1), (2.4850E0,7.8896E-1), (2.4980E0,7.7597E-1), (2.5067E0,7.6298E-1), (�,�), (2.5110E0,8.5393E-1), (2.5024E0,8.4094E-1), (2.4850E0,8.2794E-1), (2.4634E0,8.0629E-1), (2.4461E0,7.9763E-1), (2.4287E0,7.8030E-1), (2.4157E0,7.7164E-1), (�,�), (2.5197E0,7.9763E-1), (2.5110E0,7.8463E-1), (2.5110E0,7.5865E-1), (2.5240E0,7.4565E-1), (2.5478E0,7.5215E-1), (2.5522E0,7.7814E-1), (2.5370E0,7.8896E-1), (�,�), (2.6106E0,7.8463E-1), (2.6106E0,7.6731E-1), (2.6106E0,7.3699E-1), (2.6106E0,7.1101E-1), (2.6280E0,7.3266E-1), (�,�), (2.6886E0,8.5826E-1), (2.7016E0,8.4527E-1), (2.7146E0,8.2794E-1), (2.7276E0,8.1495E-1), (2.7362E0,7.9763E-1), (2.7492E0,8.1062E-1), (�,�), (2.7709E0,8.6259E-1), (2.7687E0,8.3444E-1), (2.7557E0,7.9763E-1), (2.7341E0,7.6298E-1), (2.7232E0,7.4132E-1), (2.7146E0,7.1967E-1), (2.6994E0,6.9152E-1), (2.7016E0,7.0667E-1), (2.7146E0,7.1534E-1), (�,�), (2.7969E0,8.0196E-1), (2.7839E0,7.8463E-1), (2.7752E0,7.7164E-1), (2.7752E0,7.5432E-1), (2.7925E0,7.5865E-1), (2.8012E0,7.7164E-1), (2.8012E0,7.8896E-1), (2.7925E0,8.0196E-1), (�,�), (2.8402E0,9.3622E-1), (2.8445E0,9.1890E-1), (2.8662E0,8.9075E-1), (2.8878E0,8.6692E-1), (2.8965E0,8.4527E-1), (2.9052E0,8.2361E-1), (2.9030E0,7.9979E-1), (2.8922E0,7.8030E-1), (�,�), true]
piirto3: PolyLine[(2.9615E0,8.7992E-1), (2.9788E0,8.7559E-1), (3.0048E0,8.7559E-1), (3.0221E0,8.7559E-1), (�,�), (2.9831E0,8.2794E-1), (3.0004E0,8.2794E-1), (3.0524E0,8.2794E-1), (3.0914E0,8.2794E-1), (3.1044E0,8.3228E-1), (�,�), (3.2170E0,9.9686E-1), (3.2062E0,9.7737E-1), (3.1823E0,9.4488E-1), (3.1650E0,9.1024E-1), (3.1607E0,8.8858E-1), (3.1520E0,8.6259E-1), (3.1520E0,8.0196E-1), (3.1564E0,7.5648E-1), (3.1758E0,7.3483E-1), (3.2018E0,7.4782E-1), (3.2213E0,7.7164E-1), (�,�), (3.2646E0,9.1024E-1), (3.2776E0,8.8425E-1), (3.2906E0,8.7126E-1), (3.3123E0,8.4960E-1), (3.3253E0,8.2794E-1), (3.3469E0,7.9763E-1), (3.3599E0,7.8463E-1), (3.3729E0,7.6298E-1), (3.3859E0,7.7164E-1), (�,�), (3.3772E0,8.7992E-1), (3.3599E0,8.7126E-1), (3.3383E0,8.4960E-1), (3.3209E0,8.3661E-1), (3.2971E0,8.2145E-1), (3.2755E0,8.0196E-1), (3.2603E0,7.8463E-1), (3.2733E0,7.9330E-1), (�,�), (3.4422E0,8.1495E-1), (3.4227E0,8.0412E-1), (3.4032E0,7.8463E-1), (3.3946E0,7.5865E-1), (3.4119E0,7.4132E-1), (3.4357E0,7.4349E-1), (3.4595E0,7.6081E-1), (3.4617E0,7.9330E-1), (3.4509E0,8.1495E-1), (�,�), (3.5288E0,8.0196E-1), (3.5332E0,7.8896E-1), (3.5332E0,7.4999E-1), (3.5332E0,7.1534E-1), (�,�), (3.6328E0,8.2794E-1), (3.6371E0,8.4094E-1), (3.6566E0,8.6476E-1), (3.6761E0,8.9075E-1), (3.6934E0,9.2323E-1), (3.6977E0,9.5788E-1), (3.7021E0,9.8819E-1), (3.7021E0,1.0402E0), (3.7021E0,1.0748E0), (�,�), (3.6847E0,1.0921E0), (3.6804E0,1.0791E0), (3.6696E0,1.0489E0), (3.6674E0,1.0099E0), (3.6631E0,9.8386E-1), (3.6588E0,9.5355E-1), (3.6588E0,7.5865E-1), (3.6588E0,7.0667E-1), (3.6631E0,6.8502E-1), (3.6685E0,6.6445E-1), (3.6761E0,6.8502E-1), (�,�), (3.6934E0,8.1062E-1), (3.6934E0,8.1062E-1), (�,�), (3.6934E0,8.2794E-1), (3.6804E0,8.1928E-1), (3.6674E0,8.0629E-1), (3.6544E0,7.9763E-1), (3.6371E0,7.8896E-1), (3.6241E0,7.7597E-1), (3.6111E0,7.6298E-1), (3.6241E0,7.7597E-1), (�,�), (3.7930E0,9.5355E-1), (3.7714E0,9.3189E-1), (3.7519E0,9.0157E-1), (3.7410E0,8.7559E-1), (3.7410E0,8.4527E-1), (3.7410E0,8.1928E-1), (3.7584E0,8.1928E-1), (3.7714E0,8.2361E-1), (�,�), (3.8060E0,8.8425E-1), (3.8103E0,8.7126E-1), (3.8233E0,8.5826E-1), (3.8320E0,8.4527E-1), (3.8450E0,8.3228E-1), (�,�), (3.8450E0,8.7559E-1), (3.8320E0,8.6259E-1), (3.8190E0,8.4527E-1), (3.8103E0,8.3228E-1), (�,�), (3.8840E0,8.3661E-1), (3.8602E0,8.2145E-1), (3.8558E0,7.9763E-1), (3.8861E0,7.9763E-1), (3.9056E0,8.1928E-1), (3.8926E0,8.3228E-1), (�,�), (3.9100E0,9.4921E-1), (3.9230E0,9.3622E-1), (3.9403E0,9.1457E-1), (3.9489E0,8.9075E-1), (3.9576E0,8.6692E-1), (3.9684E0,8.4094E-1), (3.9749E0,8.1928E-1), (3.9749E0,8.0196E-1), (�,�), (3.9663E0,1.0575E0), (3.9858E0,1.0315E0), (4.0009E0,9.9686E-1), (4.0139E0,9.7304E-1), (4.0226E0,9.5355E-1), (4.0312E0,9.3189E-1), (4.0421E0,8.9075E-1), (4.0442E0,8.6259E-1), (4.0529E0,8.1495E-1), (4.0616E0,7.6298E-1), (4.0594E0,7.3050E-1), (4.0486E0,7.1101E-1), (�,�), true]
g = Tangent(P, f)
h(x) = (-1 / ℯ * x) + 4 / ℯ