![1,2,3,4-Tetrahydropyrido-[1,2-a] benzimidazole](/cid/77-211-2/1-2-3-4-Tetrahydropyrido-1-2-a-benzimidazole.png "1,2,3,4-Tetrahydropyrido-[1,2-a] benzimidazole")
- InChI
- InChI=1S/C11H12N2/c1-2-6-10-9(5-1)12-11-7-3-4-8-13(10)11/h1-2,5-6H,3-4,7-8H2
- InChI Key
- QHDDBWGHEWTMDV-UHFFFAOYSA-N
- Formula
- C11H12N2
- SMILES
- c1ccc2c(c1)nc1n2CCCC1
- Molecular Weight1
- 172.23
- CAS
- 5622-83-3
- ω : Acentric Factor.
- ΔfG° : Standard Gibbs free energy of formation (kJ/mol).
- ΔfH°gas : Enthalpy of formation at standard conditions (kJ/mol).
- ΔvapH° : Enthalpy of vaporization at standard conditions (kJ/mol).
- IE : Ionization energy (eV).
- log10WS : Log10 of Water solubility in mol/l.
- logPoct/wat : Octanol/Water partition coefficient.
- McVol : McGowan's characteristic volume (ml/mol).
- Pc : Critical Pressure (kPa).
- Tboil : Normal Boiling Point Temperature (K).
- Tc : Critical Temperature (K).
- Tfus : Normal melting (fusion) point (K).
- Vc : Critical Volume (m3/kmol).
- 1: Molecular weight from the IUPAC atomic weights tables.
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Physical Properties
| Property | Value | Unit | Source |
|---|---|---|---|
| ω | 0.4936 | Relay (1.0) Calculated Property | |
| ΔfG° | 308.04 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | 166.17 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 72.44 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 7.94 | eV | Relay (1.0) Calculated Property |
| log10WS | -2.31 | Relay (1.0) Calculated Property | |
| logPoct/wat | 2.373 | Crippen Calculated Property | |
| McVol | 136.030 | ml/mol | McGowan Calculated Property |
| Pc | 3687.52 | kPa | Relay (1.0-beta) Calculated Property |
| Tboil | 604.06 | K | Relay (1.0) Calculated Property |
| Tc | 866.40 | K | Relay (1.0) Calculated Property |
| Tfus | 363.89 | K | Relay (1.0) Calculated Property |
| Vc | 0.525 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![2,3-Dihydro-ih-pyrrolo[1,2-a] benzimidazole.](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPoAAAD6CAIAAAAHjs1qAAAftUlEQVR4nO3deVQUV74H8F93swqCKLIEcUEjUQHBMUaFSEAQY4h6VMaYiBnHB+Ylo56JmUOSSWLOGCftOZmRjDPnpCfJvIfLyICGRIkgEBBR3FBDwJXggqBGQbZm7eX3/rikH2Hptbqru+v3+aNPTBe3fsq3q2/dunVLhIhAiDCI+S6AEMuhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAaG4EwGhuBMBobgTAbHPuCPi5cuX6+rq1Go137UQK+LAdwFcunnzZlFR0cmTJ4uLixsaGpYvX97Q0FBQUDBq1Ci+SyNWQYSIfNdgPLVaXVVVVVpaevz48bKyssbGRs1bAQEBXV1djx8/joqKys/Pd3Nz47FOYiVsMu7sKF5UVFRcXNzU1KT5//7+/lFRUXFxcZGRkTNmzLh79+6CBQtu3769cOHCI0eOuLq68lgzsQa2EXe1Wn316tVTp07pjPiAH/zxxx+jo6Pv3bu3aNGiw4cPOzs7W7ZwAVGr1TKZbMqUKWq1OiEhge9yhoHWSqlUVldXy2SypKSk0aNH96/Z398/KSlJJpPV1tbqbOf69et+fn4AsHz58t7eXgtULkBNTU3PP/88ALi7u4tEotTU1La2Nr6LGoJ1xb1/xL28vIaM+M2bNw1ttrKycsyYMQCwatUqhUJhjsqF7NKlS0FBQQDg7e29ZcuWESNGAMCECROKior4Lm0g/uOuVCorKirS09MHRzwoKCg5OVkmk926dcvEvVy8eJE1/uqrr6pUKi4KJ4iIe/bsYfmeNWsW+zVdvnz56aefBgB2mG9vb+e7xv/HT9z7R3zAKKEm4rdv3+Z2p+Xl5e7u7gCwYcMGtVrNbeMC1N3dvXnzZvZbS05O7uzs1LylUCikUik7U5o0adLx48d5rLM/y8VdoVBUVFRIpdLExERPT88hI37nzh2z1lBWVsZGJLds2WLWHdm9u3fvzp07FwBcXFw+//zzIbepqqqaNWuW5jDf0dFh4SIHM2/ctUc8NTU1IyOjrq7OrDUMUFBQwI46W7duteR+7UlJSYmvry8AjB8//ty5c1q2ZId5JycnAJg8eXJZWZnFihwS93HvH3EPDw9riPgAOTk5jo6OAPDRRx/xWIYtUqvVUqlUIpEAwJIlSx4/fqzPT1VWVoaHhwOAg4NDWlpad3e3uescDmdxVygUH374YUxMTP+rOSKRKDQ0dNOmTQcPHnz48CFX+zLdwYMHHRwcAGDnzp1812IzWltbV6xYwX6taWlpBp3xd3V1paWlsc/JjBkzKioqzFenFpzFfdu2bT4+Pv2P4llZWY8ePeKqfYPU1NRs375d+zYZGRlisVgkEv3jH/+wTFU27cqVK9OmTQOA0aNH5+XlGdfI6dOng4ODNYf5np4ebovUiZu437hxg11iOHToUFNTEydtGq2np2fixIkA8M4772jf8ssvvxSJRCKRSCaTWaY2G7Vv3z52ih8REaHPpT0tOjs709LSxGIxAISFhV26dImjGvXCTdzT09MB4OWXX+akNdN9/fXXrHeu8xj/6aefAoBYLN63b59larMtCoUiLS1NM9rI1ejKqVOnnnzySQBwdHTctm2bUqnkpFmduIk7myOxd+9eTlrjxKFDh1jvXCqVat/yL3/5CwBIJJLMzEzL1GYr7t6tnzdvnvbRRqN1dHRoDvPPPPPM1atXuW1/SBzEvbOz09XVVSwW//TTT6a3xiH9e+fvvfceO9IcOXLEMrVZv9JSDAm55+vrHxgYeObMGTPtpaCgIDAwkH2ipFKpuQ/zHMT9yJEj7ANqelOc0793zr6ynZycjh49apnarJZajTt3ooMDAuD69ecaGxvNurvW1tbU1FTWX5o/f/6NGzfMty8O4v76668DwIcffmh6U+bwt7/9TZ/euVqtfuONNwBgxIgR1nPR2/La2jApCQFQJMK0NLRUpxrz8vICAgIAwNXVVSqVmmleEwdxZ7PhtF9d49df//pXfXrnarV648aNAODh4XH27FmLlWc9rl3D6dMRAD088KuvLL335uZmzWE+Li7OHDNKTI37lStXAGDs2LFWPs3w/fffZ73zw4cPa9lMpVK98sorAODp6cnXpRC+5OSghwcC4MyZ+OOPvJWRm5vr7+/PDjoymYzbyXymxv2TTz4BgHXr1nFSjVm9/fbb+vTOlUrl6tWrAcDb27u6utpi5fFIocC0NARAAHzlFeR9KtfDhw9XrlzJDvMJCQl3797lqmVT475w4UIAOHDgwJDvFhQUfPTRR9euXTNxL1zZunUr652XlJRo2ay3t/fFF18EAB8fnytXrliqOn48fIixsQiADg6oa8zWorKysthNOZ6enlxdBzQp7nK53NnZWSKRDHfyzjoGu3btMmUvHNL0zt3c3LTPzuvp6WF3o40bN87E64jWrKwM/f0RAAMCsLyc72oGefDgwfLly9lhfsmSJQ0NDSY2aFLcc3JyACAyMnLId1UqFZtFc/36dVP2wi2VSrV27Vp9eucdHR3PPfccm+bK+b0m1kAmQ0dHBMDoaLx/n+9qhpeVlcVuVvby8jLxUqZJcWfn0cNNoz19+jS7mcWUXZiDUql86aWXWO+8qqpKy5ZyuTwqKgoAnnzyyXv37lmsQnNrb8fVq/tGGzdvRuu/Yf3evXuJiYnsMJ+UlGT01EOT4j5hwgQAuHDhwpDvfvDBBwCwadMmU3ZhJvr3zltaWmbPng0AwcHBDx48sFiF5nP9OoaEIACOHInZ2XxXoze2sMfIkSMBwNfXNycnx4hGjI97VVUVAPj5+Q03VMTuz7Xai5Q9PT1LlizRp3f+6NGjkJAQAJg5cybv8z2Hc/8+FhZicfEQb9XUYGFhX3flm29w1CgEwKeewsuXLVwjB27duhUbG6s5zBv66zA+7jt37gSA9evXD/nuw4cPxWKxq6urNdyhOJzOzk49e+c//fQTm+39zDPPWOcKKnv39o0kDh4ke/ddBMD9+/Hf/0aRCAFwzRqUy/mokgvsMM/usvfz89N+IWUA4+POgpKVlTXkuxkZGexs2uj2LUMulz/77LP69M7r6+vZ9eP58+db1WISjCbufn7Y3PyLtzRxl8tx5kzrGm00Wm1t7YIFCzQzk/U8BhkZ99bWVkdHRwcHh+YB/7Q/Y+eCu3fvNq59S9K/d37nzh1248jChQu7urosVqE+WNxDQxEA33jjF29p4o6I9rSolEqlkslkmlWcvvvuO50/YmTcDx48CAALFiwY8l2lUskuENTU1BjXvoU1NzdHRETo0zuvqal54oknAGDRokU83mI8GIv7Rx9hRASKxdh/yk//uNuf6upqdrQaO3asXFcXzcjHGeTl5QEAuxAz2JkzZ5qamoKDg6dMmWJc+xY2atSo/Pz8adOmVVZWLlmypK2tbbgtp0yZUlxc7OvrW1BQsGbNGqVSack6dRKJYPduQISUFLCy0sxlxowZp0+ffvbZZ9va2jIzM7VvbEzcETE/Px8A2MjGYNo/DNbJx8ensLAwKCjo7Nmzzz//vFwuH27L4ODggoKC0aNH5+TkrFmzRqVSWbJOnSIjYfVq+OEH+Pvf+S7FUhwcHFpaWnp6eiZNmqRjSyNar6ysbGho8Pf3Dw0NHXKDo0ePgq3FHQACAgJKSkqio6PLy8uXL1+em5vr4uIy5JZhYWFFRUULFy48ePDghg0b/vWvf7Gb0PTR29vb0dHR09PT2dnZ3d3d1dWlUPjK5eO6uqC7Gzo7oaen77WjA3p7+17lclAo+l7b20GphLY2UKmgrQ0kEnjw4Be72LUL8vLggw9g1SoYN87EfxUbUF9fX11d7e7uHhkZqX1LY+LO0pyYmCgSiQa/++DBg++//97NzU1z4mxDxo8fX1hYGB0d/d133y1btkzLkvARERGHDx9evHhxRkbGrVu35s6d29LSgogtLS1qtbq1tVWlUrW1tSmVyvb2doVCIZfL2evgpqKjt5SWpptS9oAnUPn5wQcfwNatsHUr/Oc/pjRsG9i1nfj4eJ3r9xsTd+19Fbbv2NjY4Q6NVo71zqOjowsKCl566aXs7Gx2i/dgUVFR33zzzYsvvnj58uUTJ07o2b6jo6O7u7uTk5Obmxt7nTDBNy4OXFzA1bXvVfMfLi4wYgQ4O4ObGzg59b26u4OjY9/ryJHg4ACDv1o2b4Y9eyArC15/3ZR/DNugf+fZ4Lg3NzefOXPG0dFRc3HL6H1breDg4Pz8/NjY2NzcXHYaNNyWPj4+XV1dTk5OH3/8sZeXl0gkYq+jRo0Si8Wenp4SicTDw4O9Ojg4sGvgFuDgAH//OyxYAG++CYsWWWaf/Ojt7f3uu+8AQJ9Hhhgc98LCQqVSGRsbO2CJU0apVBYVFYGNxx0AwsPD8/Pz6+vrtWQdfv5sr1ixgt07YlWiouDVV+F//xdaW/kuxZzKysra29vDwsLGjx+vc2ODR2a0H7xPnTrV0tIyffp0djnGps2ZM4ctiaiFlX+VffIJjBkDtbV812FOBv0KDIs7Ih47dkxL62zfww1Q2pm2trZTp045ODjEx8fzXcvQxoyB7dv5LsLMzBj3ixcv3r9/PzAwcPAz7hgbHYI0TmFhoUKhmD9/vjU8pnjkSAgKgl8+7AcAYONGSEiAoCBwd+ejLDOrq6u7cuWKh4fH/Pnz9dnesL47S/MLL7ww5Lv6D3/aB6vqySxbBsuWDfH/xWLIz7d4NZby7bffAsCiRYvYkqA6GXZ012cIUp/hTzug89KylSgvhw0boKKC7zrMw+Ajjv5zcZqamiQSiZOT03DTX9ldtP/85z/1b9N2Xbp0CQD8/f2t/KlmW7cOMUfSPnR3d7PHuOp/y7YBR/f8/HyVShUdHe0+VDfQoOFPO6D90rL1SE4GADhwAHp7+S6Fa6WlpXK5PDw8nM1R1YcBcdf+xWHQ8KcdsKqOuxYzZ0JYGDx+bIc9eCOGAfWNu1qtLigo0NK6rfz6OaHz0rJVWbsWAGDvXr7r4Joxw4B6dnrOnDkDWlfRmD59OgAIZO1cNq86NjaW70L00tCAEgm6uAy8qc+m3bx5EwC8vLwUhtygpe/RnR28hxuCNHT409bZ1lfZE0/Ac89BdzdkZ/NdCndyc3MBICEhYbgJfEPSN+7avzgMHf60aYjI+nW2Enf4+YTVnvozRh5x9PkKYKtouLi4DLeKBlui6Msvv9T/a8V2nT9/HgACAwP5LsQAcjm6u6NIhPax3GVnZ+eIESPEYrGhC13pdXTPz89Xq9UxMTHsru8Benp6SkpKRCLR4sWLDfuo2Sbt/Trr5OYGS5cCIvz733yXwoWSkpLOzs5f/epX7Fn1+tMr7tq/OIwY/rRpttVx12D9mT17AJHvUkxm9K9Ad9xVKpX2rqqgZkE+fvz43Llzzs7ONjEE2V98PPj5QU0NnD/PdykmY9M3zBL3s2fPNjU1TZ06dbhVNMrKyozbty1il5YXLFgw5KVlayaRwJo1AAD79vFdimlu3Ljx448/ent7s0VIDaI77jq/OE6fPl1cXDx37lxD922LbLQnw7D+TGYmKBR8l2ICNkiYkJAgkUgM/Vndcdd57crR0TEmJsaIfdscnZeWrVxEBISGwqNHcOwY36WYwKQjjvaBm/v374tEIldX187OThMGjuyEzkvL1k8qRQD89a/5rsNYcrncxcXF6Ee06zi65+XlIWJsbKyrq6sxHyb7YotDkAOsXQsSCRw+DC0tfJdilOLi4u7u7jlz5rDnIBlKR9xDQ0PDwsLq6+t7enqMKs+u2MGtiQEBEB0N3d1w6BDfpRjFxHMnHXEfO3ZsQ0NDZWXlunXrrG0xRAt79OjRhQsXXFxc2ML2tsumJxSwlQGMPnfSEfcJEyYUFRV5eXllZWWtX79ePWB1NiHJy8vTcmnZhqxcCeHhHQA5d+7c4bsWw1y5cuXmzZtjx46dNWuWcS3oHpkJDw8/evToyJEj9+7dm5KSgnZwUc4oNj0E2d/IkTBtWkpp6Yr9+/fzXYthNBc09V+AdiA9T2lPnjzp5uYG1vokPXOzuQc0aMdOQqZOncp3IYZhj2jPzMw0ugUDbs0uLCxkq5z+/ve/N3p/NurUqVO2mI/hKBQKPz8/ADh//jzfteirvb1d+yPa9WHAl0JcXFxOTo6zs/OuXbv+9Kc/GfltYpvspifDODg4sIdn7bWdM9aioqKenp558+axr1kjGfr5OHToELt/5OOPPzb6Q2Zz2LlRfn4+34Vw5sKFCwAwduzYXut/ZjYi/vyI9h07dpjSiDGPItuzZw87V/jkk09M2betsNdLy+zZyLm5uXwXohe2wsXFixdNacSYM9zk5OQvvvhCLBb/4Q9/kMlkxn+z2Ah2aXnhwoV2dmn55ZdfBhvpz1RVVdXV1fn5+YWHh5vSjpEDOuvXr//0008R8fXXX99n6zNKdbGzjrvGunXrxGLxN99802L1MwrYUNKSJUtMXcTKlK+GXbt2AYBEIjkw+Mnk9kKhULAFfmvt4zbPX2JXiK3/JuPo6GgAyM7ONrEdk+KOiNu2bQMAR0dHgx5Nb0NKS0sBYNq0aXwXYhZffvklAMTExPBdiDY6H9GuP1PjjojvvPMOADg5OX377bemt2Zt2FNotm7dynchZtHa2jpixAiRSHTr1i2+axlWdnY2AERHR5velLEXY/v585///NZbb/X29q5ater48eOmN2hV7GAWpBYeHh4vvvgi/rwumnXi8tzJ9E8MIqrV6tdeew0A3NzcTpw4wUmbZqVSqSorK3WOajU0NIhEIjc3t+7ubssUZnlsOS6r7a2p1eqAgAAA+OGHH0xvjZu4I6Jard6wYQMAeHp6Wu2l6draWplMlpSU5O3tDQBLly7Vvv3nn38OAMuXL7dMeWY13JJYCoWCrdZy4cIFC5ekj4sXLwLAuHHjOFlHn4PODCMSiWQy2UsvvdTa2hofH89W++edSqW6ePHirl27li1bNnr06MmTJ2/cuDE7O7uxsXHixIk6Hw9oH0OQiLhz584ZM2Y8evRo8LsODg6rV68Gax2A18yC5GYdfdM/Mf319vYuXboUAHx8fC5fvsxt43pSKpXV1dXsKD569Oj+f1l/f/+kpCSZTKbPqGJvby97duzt27ctULaZNDc3syUNxWLx/v37h9yGLQPo4+Nj0Gq6lhEVFQUAOTk5nLQmQq7nr/f29q5YseLbb78NCAgoLS2dPHkyt+0PSaVSXbt27dSpU0VFRUVFRc3NzZq3/P39o6Ki4uLi4uPjJ02apH+bJSUlsbGxISEhVVVVZijZEiorK1euXFlbWztmzJh9+/ZpWdUwJCTk8uXLR48eNeWrrKurq7u7m9vXjo4OAGhsbOTkgeMGPzVbJycnp+zs7BdeeKGkpCQmJubEiRNmeqSwSqX6/vvvT548yVLeP+JBQUGRkZFRUVGLFi0yeu+2vjra/v37N27c2NHRERERcejQIe0f9TVr1rz33ns7duxoaGhQq9UtLS2IyF7ZaHdLS4tarW5tbWWvKpWqra1NqVS2t7ezVzP9LSZNmlRSUsJJ1sEccQcAV1fX3NzcxYsXl5WVxcfHl5aWcrV8ZP+IFxYW9r/6rYl4QkLChAkTTN+X7Q5BKpXK9957b+fOnQCQnJz82Wef6bzhUCwWOzs7l5eXs5n9xnFxcXF1deX21dPT0/h7lwbhvjOjwc5Zz58/HxwcfPz4cXY/gRGUSmVlZWVRUdHJkyfLyspaW1s1b2kivnjxYm6fCXX37t3x48d7eHg0Njba1qL1DQ0NSUlJp0+fdnZ23rlz55YtW7Rv39nZ+dprr7Hz1MjIyKeeekoikbCQsddRo0aJRCIvLy8A8PLyEolEo0aN0rzr6ekpkUg8PDws8XczHSdnAMNpbm5mM8XDwsIMuglFoVBUVFRIpdLExER2vqgRFBSUmpqakZFRV1dnprJramrWrl0LAC+88IKZdmEmpaWl7LASGBh45swZndvX1NSEhYUBgLu7uyk3xdkK88YdER8+fMge2xQREfH48WM9f4o9DsSSEa+trc3IyEhNTdV0hAICAtzc3GQymZn2yC21Wp2ens6+iGJiYvRZZCs3N5cds6dOnVpVVWWBInln9rgj4oMHD4KDgwFg3rx5wz2CeIC2traZM2du2rTp4MGDDx8+NFNhV69e/eyzz9asWePv79//0+Xj47NixYo5c+awP65atcp8NXCitRV/85v/BgCRSPT++++rVCrt26vVaqlUyvrES5cuNX3qla2wRNwRsa6ujo2QxMbG8ntPELuwmpycPKCv7+Pjk5iYKJVKKyoqNBfwsrKy2PHPx8fn4MGDPJatxbVrOH06hoSc9vb2/uqrr3Ru39jYyB71LJFItm3bZuVP/eaWheKOiDU1NWx8ZtGiRRaegqKJeGBgYP+I+/r6JiUlpaen94/4AHfu3ImLi2PbJyUlmXIbvDkcOIDu7giAM2diba1c5/YXLlxgI5Le3t6FhYUWqNCqWC7uiHj9+nV2IrV8+XJz3xGsifi4ceMMjfgAarVaJpOx5xf4+vp+/fXXZq1cTwoFpqUhAALgK6/gMDNifiEjI4Pdfzh79mybvlRsNIvGHRF/+OEHtnDCypUrOb9kPWAGmIafn5+hER/s1q1bMTExmsO8/qfd5vDTTxgbiwDo7Izp6bq37+7uTklJYcWnpqb29PSYv0ZrZOm4I+KlS5dYh5gts2pia8NFXDM9prq6mpOy8efDPFtNzd/f/8iRI1y1bJATJ9DfHwFw3DgsL9e9fV1dHTvtdnFxsf779MyKh7gjYnl5Obss/Nvf/tbQw61KpdLMABuwwo45Ij5YbW3tggUL2DBIampqW1ub+fY1mEyGjo4IgNHRqM9DRY8ePcrmyU2ZMqWystL8BVo1fuKOiGVlZewwuXnzZp0b6zPJ0awRH0ClUqWnpzs7OwPAxIkTi4uLLbDT9nZcvRoBUCTCzZtRZ0+w/2hjYmIiv70vK8Fb3BGxoKCALTr55ptvDn5Xn4jfvHnT8mVrVFdXz549W3OYl8t1D4wY7fp1DAlBABw5EvW5H//xY0xJ+YCNNu7YsUNQo41a8Bl3RPz666/ZhcDt27cjolKprKioSE9PT0pKYv17a4v4AAqFQiqVOjk5AUBQUFBpaak59iKX49ixCIAhIXj9uu7tL13CoCAcPboxNPRXx44dM0dJNornuCNiZmYme2pfaGjogHmeU6dOTUlJ2bdvX319Pd9lanPx4sXQ0FAAmDIl8e231ea4qPDFF/jyy6jP98f//A+6uiIAPv003rlDB/Vf4D/uiJiRkTFt2jTNMTI5OVkmk9nWwHB3d/e7774bFtYGgDNmYEUFLzXg5s19I/HJyWhfC1pywyrijoi9vb0FBQX379/nuxCTnD2L06YhADo4YFoaWnJ0++5dnDsXAdDFBT//3HL7tS3WEne70dWFaWkokSAAhoaiZe7uLylBX18EwPHj8dw5S+zRRlHczaK8HKdORQB0dMS0NDTfhAm1GqXSvk/X889jU5O5dmQfKO7m0tmJaWkoFvfN3/r+e+530daGK1f2jcSnpaHJV6jtH8XdvMrKcMqUvi61VIpKJWctX73ad57g6YkcLUth/yjuZtfaiqmpKBIhAM6di9eucdDm/v3o5oYAGB6O9rgQt7lQ3C3k2DEMDEQAdHVFqdT4jkf/eb/JyXrN+yUaFHfLaWnB1NS+pEZGohFPaK2vx/nzDZj3SwaguFva0aMYEIAAOGIEpqcjm8yyfTvGxeHvfjfE9v/1XxgXh52dWFqKfn59835Pn7Zw1XaC4s6DR4/65jYCYEICtrTgr3/d98fB95qymWHt7bhxIwJgfDw+esRH0XaBs/WZiP68vSEzE7KywNsb5HLQTBRydITNm2G49efS02H3bsjLg1/ex0IMQHHnTVISVFfDgQOgWRMuJQXq62HbtqG3d3GB3/0OJBKLFWiHKO588vWF/msjpKTAU0/B7t1gHYvj2yGKuxVxdITdu0GphI0bQaXiuxp7RHG3LnFxsGwZnD8PAngaOQ8o7lbn009hxAj44x/hwQO+S7E7FHerM2EC/PGP0NIC777Ldyl2h+Jujd56C556CjIy4Px5vkuxLxR3a+TkBJ99BoiwdSvfpdgXszyshpguOhpWr4bMTHCgXxF36OhuvXbtAk9PUCr5rsOOUNytl5/fsFdYiXHom9IqpKTAwoUw+PGEmzbByJGgVoOzMx9l2R0zPnmPEGtDnRkiIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIBR3IiAUdyIgFHciIP8HBfOvn9X6kIsAAAAASUVORK5CYII=)
Find more compounds similar to 1,2,3,4-Tetrahydropyrido-[1,2-a] benzimidazole.
Sources
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- Cheméo Relay (1.0, beta) Beta: served but experimental, data-limited and below our cross-validation release bar; the Joback value is recommended where available.
- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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