- InChI
- InChI=1S/C12H18/c1-10(12(2,3)4)11-8-6-5-7-9-11/h5-10H,1-4H3
- InChI Key
- UYOAOYYUSXVILM-UHFFFAOYSA-N
- Formula
- C12H18
- SMILES
- CC(c1ccccc1)C(C)(C)C
- Molecular Weight1
- 162.27
- CAS
- 19262-20-5
- Other Names
-
- (1,2,2-trimethylpropyl)benzene
- 2,2-dimethyl-3-phenylbutane
- 2-Phenyl-3,3-dimethylbutane
- Cp,gas : Ideal gas heat capacity (J/mol×K).
- η : Dynamic viscosity (Pa×s).
- ΔfG° : Standard Gibbs free energy of formation (kJ/mol).
- ΔfH°gas : Enthalpy of formation at standard conditions (kJ/mol).
- ΔfusH° : Enthalpy of fusion at standard conditions (kJ/mol).
- ΔvapH° : Enthalpy of vaporization at standard conditions (kJ/mol).
- 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).
- Pvap : Vapor pressure (kPa).
- I : Polar retention indices.
- 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 |
|---|---|---|---|
| ΔfG° | 162.97 | kJ/mol | Joback Calculated Property |
| ΔfH°gas | -68.51 | kJ/mol | Joback Calculated Property |
| ΔfusH° | 9.94 | kJ/mol | Joback Calculated Property |
| ΔvapH° | 42.90 | kJ/mol | Joback Calculated Property |
| log10WS | -3.67 | Crippen Calculated Property | |
| logPoct/wat | 3.836 | Crippen Calculated Property | |
| McVol | 156.180 | ml/mol | McGowan Calculated Property |
| Pc | 2470.27 | kPa | Joback Calculated Property |
| I | 1259.40 | NIST | |
| Tboil | 496.97 | K | Joback Calculated Property |
| Tc | 714.13 | K | Joback Calculated Property |
| Tfus | 238.84 | K | Joback Calculated Property |
| Vc | 0.583 | m3/kmol | Joback Calculated Property |
Temperature Dependent Properties
| Property | Value | Unit | Temperature (K) | Source |
|---|---|---|---|---|
| Cp,gas | [348.40; 443.79] | J/mol×K | [496.97; 714.13] | 
|
| Cp,gas | 348.40 | J/mol×K | 496.97 | Joback Calculated Property |
| Cp,gas | 367.16 | J/mol×K | 533.16 | Joback Calculated Property |
| Cp,gas | 384.69 | J/mol×K | 569.36 | Joback Calculated Property |
| Cp,gas | 401.05 | J/mol×K | 605.55 | Joback Calculated Property |
| Cp,gas | 416.31 | J/mol×K | 641.74 | Joback Calculated Property |
| Cp,gas | 430.53 | J/mol×K | 677.94 | Joback Calculated Property |
| Cp,gas | 443.79 | J/mol×K | 714.13 | Joback Calculated Property |
| η | [0.0001903; 0.0085943] | Pa×s | [238.84; 496.97] |
|
| η | 0.0085943 | Pa×s | 238.84 | Joback Calculated Property |
| η | 0.0028049 | Pa×s | 281.86 | Joback Calculated Property |
| η | 0.0012314 | Pa×s | 324.88 | Joback Calculated Property |
| η | 0.0006554 | Pa×s | 367.90 | Joback Calculated Property |
| η | 0.0003981 | Pa×s | 410.93 | Joback Calculated Property |
| η | 0.0002658 | Pa×s | 453.95 | Joback Calculated Property |
| η | 0.0001903 | Pa×s | 496.97 | Joback Calculated Property |
| Pvap | [0.04; 0.29] | kPa | [296.00; 325.80] |
|
| Pvap | 0.04 | kPa | 296.00 | Study a... |
| Pvap | 0.05 | kPa | 298.50 | Study a... |
| Pvap | 0.06 | kPa | 301.00 | Study a... |
| Pvap | 0.07 | kPa | 303.50 | Study a... |
| Pvap | 0.08 | kPa | 305.90 | Study a... |
| Pvap | 0.10 | kPa | 308.40 | Study a... |
| Pvap | 0.12 | kPa | 310.90 | Study a... |
| Pvap | 0.14 | kPa | 313.40 | Study a... |
| Pvap | 0.16 | kPa | 315.90 | Study a... |
| Pvap | 0.18 | kPa | 318.30 | Study a... |
| Pvap | 0.22 | kPa | 320.80 | Study a... |
| Pvap | 0.26 | kPa | 323.30 | Study a... |
| Pvap | 0.29 | kPa | 325.80 | Study a... |
Similar Compounds
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[2-methyl-1-(1-methylethyl)propyl]-.](data:image/png;base64,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)
![Benzene, [1-(chloromethyl)-2-methylpropyl].](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPoAAAD6CAIAAAAHjs1qAAAYBUlEQVR4nO3de1xT5xkH8CeJIcHEQEKwoq0QmKCtUNuia6eW6cfL9KNi+6nSKrR2tes6L51atVcEL93UXjbtxdrpVKZVWi+zH3uxtYp1rrYqICACKlBBQANBLibkdvbHWTMGuZJz8obzPt+/or6cPBx/ec6bc5LzihiGAYToICZdAEKBg3FHFMG4I4pg3BFFMO6IIhh3RBGMO6IIxh1RBOOOKIJxRxTBuCOKYNwRRTDuiCIYd0QRjDuiCMYdUQTjjiiCcUcUwbgjimDcEUUw7ogiGHdEEYw7ogjGHVEE444ognFHFMG4I4pg3BFFMO6IIhh3RBGMO6IIxh1RBOOOKIJxRxTBuCOKYNwRRTDuiCIYd0QRjDuiCMYdUQTjjiiCcUcUwbgjimDcEUUw7ogiGHdEEYw7ogjGHVEE444ognFHFMG4I4pg3BFFMO6IIhh3ilRUVCxfvtxms5EuhJg+pAtAAcIwTGpqamlpaVJSUkZGBulyyMDuTguRSLRy5UoAWLNmjdVqJV0OGRh3iqSnp8fHx1dUVOTm5pKuhQyMO0UkEgnb4NeuXWu320mXQwDGnS4ZGRmxsbGlpaWffPIJ6VoIwLjTRSqVvvzyywCwevVqChu8iGEY0jWggLJYLAkJCZWVlbm5ubNmzSJdTkBhd6eOVCplZ/DZ2dm0NXjs7jSyWCzx8fFVVVX79+9/9NFHSZcTONjdaSSVSpcvXw4Aq1evpqrfYXenlNlsjo+Pr66uPnToUGpqKulyAgS7O6VCQkJefPFFAMjOzqan5WF3p1dHR0dcXFxtbe3hw4enT59OupxAwO5OL5lMxs7gs7KyKOl62N2pZjKZ4uLirl+/fuTIkalTp5Iuh3fY3akml8vZGXxmZiYNjQ+7O+1MJlNsbGxdXd2XX345efJk0uXwC7s77eRy+dKlSwEgKyuLdC28w+6OoL29PTY29saNG0ePHp04cSLpcniE3R2BQqGgpMFjd0cAAO3t7Tqd7ubNm8eOHRs/fjzpcviC3R0BACgUiiVLlgBAZmYm6Vp4hN0d/VdbW5tOp9Pr9SdOnEhJSSFdDi+wu6P/UiqVL7zwAgBkZ2eTroUv2N3R/7S0tOh0uqampry8vIcffph0OdzD7o7+R6VSLV68GADWrFlDuhZeYHdH/+fWrVs6nc5gMJw8eXLs2LGky+EYdnf0f8LCwhYtWgQAa9euJV0L97C7o65u3boVExPT3Nx86tSp0aNHky6HS9jdUVdhYWELFiwAgHXr1pGuhWPY3ZETTU1NMTExra2tZ86cGTVqFOlyOIPdHTmh0WgWLlwIgjtFg90dOdfY2KjT6VpbW3/44YeRI0eSLocbgY47wzB6vX7Xrl1qtTo8PDw8PLzzg0BWgjxauXLlhg0bZsyY8c9//pN0LdwIdNw3bdq0b9++06dPO/1XuVyu9kJoaKhcLo+KihKJRIEsnjZ6vV6n07W1tf3444/Jycmky+FAQON+9erVpKSk9vb2mTNnajSa5ubm5uZmg8HgeODT1mQyWZeDQ/cHnR+LxfhGxWcvvvjiW2+99cgjjxw4cIB0LRwIXNztdvv48ePz8vLS09NzcnKcjukcfacPOv/RaDT6VIBKpXLz2pg5c6ZKpeLiFxWUhoaG2NhYo9GYn59/7733ki7HX4GL++bNmxcvXjxgwICSkhKNRsPJNo1Go8E7er3eYrG42dTChQsXLlyYkJDASWFCsnTp0nfeeeexxx4TwAoIAYp7ZWVlUlJSW1sbwVvOtrS0uDpofPXVV2VlZRkZGbt27SJSWzCrr6+PjY01mUwFBQVJSUmky/EPwz+bzcZ+XWDu3LkBeLoeqK6uDgkJkUgkZWVlpGsJRuzHJGfPnk26EH8FIu6bNm0CgMjIyBs3bgTg6Xpm/vz5APD000+TLiQYXb9+PTQ0VCwWFxUVka7FL7zH/erVq0qlEgD279/P93P5o6qqim3w5eXlpGsJRuxF1ieeeIJ0IX7hN+7BP43p7OmnnwaAZ555hnQhwej69etyuVwikZSWlpKupef4favKno2JjIwsKSmJjIx0M7KlpcVoNIaHh8tkMv7qce/KlStDhw4ViURlZWU6nY5UGUErPT39448/lkgkWq3W6YW/7hcEBwwYEFSXO3iMu09nY9555x32zj7sXnO1+7ro379/nz59OKx53rx5O3fu/N3vfvfhhx9yuFkBYBhmzJgxZ86csdlsPv2gl1fK1Wp1REQE382Or7gzDDNp0qRvvvlmzpw5u3fv9jh+06ZNb7zxRnNzc0dHh09P5LhO5PEKa3h4eN++fd1v7fLly8OGDROJROXl5TExMT5VImzvvvvuokWLIiMjz507J5FIulzWMJlMTq+BNDQ0+LS4n+O14U2/60Gz4yvujr3jcRrTxe3bt91fWPXncwchISGVlZUDBw50MyYjI+Mf//jH888///777/u0cQHr8WUTm83m9Lq4q/9Ts9ns/cZFIhHbyL799tvo6GivfoSPuFdVVSUmJgbmopI3F1Ydvae+vr61tVWhULjZYEVFxbBhw9hTNF7uRGHz9UDtD8f/pqvDRWc3b960Wq0AUF9ff8cdd3j7y3DLbrezd5GdM2cO5xv3k8lk8mbYE088AQALFizgu55eYfPmzRCUl03sdntTU9OVK1dsNpuXP8J93IN273jv4sWLYrFYJpPV1NSQroWwyspK9rLJp59+SroWDnAc98rKyn79+glg76SlpQHA4sWLSRdCUjAfqHuGy7gLae+UlJSIxWK5XE5zgxfAgboLLuP+7rvvsnunoaGBw82S8thjjwHAkiVLSBdChmAO1J1xFnfh7Z3i4mK2wdfW1pKuJdCEdKDujJu4O/ZOb/8IURePPPIIACxbtox0IYEmsAO1AzdxF+reyc/PF4lEffv2Fdjv5Z7wDtQOHMRdwHuHYZgZM2YAwIoVK0gXEiBCPVCz/I27sPcOwzDnz58XiUQKhYKSBi/UAzXL37gLe++wpk2bBgAvv/wy6UJ4J+wDNeNn3AW/d1hnz54ViURKpVIwp5+dEvyBmvEn7jTsHYcpU6YAwKuvvkq6EB7RcKDuedzfe+89we8dh++//x4AVCpVY2Mj6Vp4QcmBuodxp2TvdDZp0iQAyMzMJF0I9+g5UPck7na7nf2/f/zxxzkvKGixt3ENCwtramoiXQvH6DlQ9yTu7N7RarWC3ztdTJgwAQCysrJIF8Ilqg7UPsfdsXc++eQTPgoKZv/617/YBm8wGEjXwg3aDtS+xZ22vdPduHHjAGDNmjWkC+EGbQdq3+JO297p7vjx4wCg0WhaWlpI1+IvCg/UPsSdwr3jFHtftDfeeIN0IX6h80Dtbdzp3DtOHTt2DAAiIiJ6dYOn80DtbdzZm67QtndcGTt2LACsX7+edCE9RO2B2qu4V1VV0bl3XDl69Cj74m9tbSVdi88cB+q0tDTStQSa57jTvHfcGDNmDABs3LiRdCE+o/lA7TnuNO8dN7744gsAuOOOO9rb20nX4gPKD9Qe4k753nFv9OjRAPD222+TLsRbeKD2EPfLly8nJCQ8+OCDgammdzly5AgADBgw4Pbt26Rr8QoeqD3car6wsLCsrOz69es+3ZqVElOnTh05cmR9ff1HH31EuhbPqqurV65cCQAffPBB//79SZdDiPtXg91uT0xMBICPPvrIzbBr166dOHGC09dh73D48GEAiIqKCvIGj9MYlue3qnv37gWA6Ojojo4OpwMuXLggk8kGDRrk5f11BWbkyJEAsHnzZtKFuPPBBx8A3dMYlue422y24cOHA8D27dudDrDb7cnJyQDw3nvvcV1eL3Dw4EG2wRuNRtK1OIfnGxy8uszE3sQ+Li7OYrE4HXDgwAEAuOuuuyhs8Ha7/YEHHgCA999/n3QtTjimMQJYBNh/Xq3ewTb4S5cu7dix46mnnnL6BuC+++4rLCzcsmXLc889x8mbil4kNzc3LS1NKpVKJBIvl93SaDRyuTwAtW3ZsuX555/XarUlJSX0vkP9mbeL1eTk5Dz55JNxcXGXLl1yuv7Tp59+OmvWrMGDB1dUVISEhHBdJzF///vf9Xr90qVLJRKJqzGvvfbaunXrRCLfVv4JwBqD1dXViYmJra2tubm5s2bN8vXHhcfb/yGbzXbPPfeUlZXl5OSkp6d3H8AwzIgRIy5cuLB169Znn32W6zrJ+OmnnxITE1taWj7//HP23hvd5efn//KXv7TZbCdOnEhOTva4UFTnFaN8KsbLFRvZ18/AgQMZhpkyZcpXX301e/bsffv2cbE/ej0fGtLOnTvnzZs3ZMiQixcvOu00+/bte/zxx6Ojo8vLywXQ4B1xSU1NPXTokNMxZrM5OTm5qKho2bJlb775pk/b77LGoMeVBn3auEwmUygUBoNBo9GUlpb6tPihgPkQd5vNNmzYsIqKit27d8+ZM6f7ALvdfu+99xYXF2/btu23v/0tp3USsHXr1ueee06r1RYXF7ta2I2dxsTHxxcUFISGhvJajzdrDDrWrKurqwMAlUo1YsSIvLw8XgvrTXx6Y7tt2zYAGDZsmKu1zvbs2QMAsbGxrs7h9BY1NTXh4eEAsG/fPldjzp8/L5VKxWLxyZMnA1mbN0wmE/sKFIvFRUVFpMsJFr7F3Ww2x8bGAsDevXudDrBarUOHDgWAHTt2cFEeGXa7/Te/+Q0ApKamuhrT0dHBXm9eunRpAEvzzR/+8AcAmDt3LulCgoXPN97YunUrANx9992uGnxOTg64PUkf/D788EMA0Gq19fX1rsa8+uqrABAfHx/MHx/46aefZDKZRCK5dOkS6VqCgs9xN5vNOp0OXF+is1qtCQkJALBr1y6/yyPAm2lMfn5+0E5jumAvg2RkZJAuJCj05C5iW7ZsAYB77rnHVYPfsWMHAAwZMqTXNXjBTGMcqqurQ0JCJBJJWVkZ6VrI60nczWZzdHQ0AOzfv9/pAKvVGh8fDwC7d+/2r7xAY6dq7qcxr732Gvt2vK2tLZC19dj8+fMBYN68eaQLIa+HdwBmb9swYsQIu93udMD27dvdn8MJQo5pjKs34kyvmsY4VFVVsQ2+vLycdC2E9TDuJpPpzjvvBIBDhw45HeDxHE6wEd40pjP2MsgzzzxDuhDCer6cAbuC+H333eeqwbPf8XFzDieosNOYiIgIIU1jHC5fvtynTx+pVHr16lXStZDU87ibTKZBgwYBwGeffeZ0gOMcTm5ubo+fJTCEOo3pjP0o67PPPku6EJL8WorsL3/5CwDcf//9rhq8x3M4QYKdxsyYMcPVgI6OjqSkJABYsmRJIAvjkKPBV1ZWkq6FGL/ibjQaBw4cCABHjhxxOsBsNsfExLg5hxMM2EmXUKcxnWVkZADA73//e9KFEOPvuqpvvfUWADzwwAOuGjx7s4fhw4cHZ4N3TGM+/vhjV2Mc05i8vLxA1sa58vJytsFXVVWRroUMf+NuNBqjoqIA4Msvv3Q6oKOjgz1Jf/DgQT+fiw/sp9jdTGPMZvP999/fq6cxnbEfZV2wYAHpQsjwN+4Mw2zcuBEA3Nx6yeM5HFK8mca8/vrr7DSmN979tLuLFy+KxWKZTHbt2jXStRDAQdzb2trYL0F+/fXXTgc4zuEcPnzY/6fjSk1NjVqtpmQa01laWhoALFq0iHQhBHAQd4Zh/vznPwPAr371K1cDPJ7DCTyP0xiLxcJOY/74xz8GsjC+lZSUiMViuVxeU1NDupZA4ybubW1t7NfDjh075nSAx3M4AeaYxtTV1bkaI7BpTGfs17QF9jL2BjdxZxhm3bp1ADB69GhXA95++23353ACxjGN2bNnj6sxBQUFwpvGOBQXF7MNvra2lnQtAcVZ3FtbW7VaLQC4ulmk4xzOF198wdWT9gy105jOHn300d744R8/cRZ3hmHWrFkDAOPGjXM1wOM5nAD429/+5nEak5mZCQA6nU540xiHoqIisVjct29fqu4ayWXcb926xU4SXE0AHOdwjh49yuHzeq+2tpbyaUxnqampALB8+XLShQQOl3FnGCYrKwsAJkyY4GrA+vXrpVLpm2++ye3zeomdxkyfPt3VABqmMQ7nz58XiUQKhYKeBs9x3Jubm9n26epjg21tbaQ+ooTTmO6mT58OAC+99BLpQgKE47gzPydm8uTJnG/ZH7W1tWFhYe6/T0jPNMbh3LlzbIO/ceMG6VoCgfu4GwwG9kNXp06d4nzjPWa1WtevX+9m7QqLxcLet/qFF14IYF3kTZ06FQBeeeUV0oUEAvdxZ36+B8uUKVP42DhPaJvGOJw9e1YkEimVyps3b5KuhXe8xL2xsZFdLuLMmTN8bJ9zjmkMnStMsd9uef3110kXwjte4s4wzEsvvQQA06ZN42n7HKJ2GuPw73//GwBUKlVTUxPpWvjFV9z1ej3b4H/44QeenoIrq1atonMa09nEiRMBYNWqVaQL4RdfcWcYZsWKFe7vYxEMCgoKQkJCqJ3GOJw+fRoAwsLCDAYD6Vp4xGPcb968qVQqRSLRjz/+yN+z+AOnMZ2NHz8eAFavXk26EB7xGHeGYZYtWwYAM2fO5PVZegynMZ2dOnUKAMLDwwXc4H1bPctXDQ0NsbGxEomktbXVy6WF1Gp1ZGSkVCrlrypWYWHhqFGjrFbrt99+m5KSwvfT9Qrjxo07ceLE2rVr2VPJwsNv3AEgPz9/xYoV33zzjU8/Ff4ztVrt8YFCofC1KqvV+uCDD547d27x4sV//etfff1xoTp+/Pj48eMjIiIqKyvZMw0Cw3vcWUajkV0zyJvVhfR6vcVi8Wn73h86tFptSEhIVlZWdna2Tqe7cOGCUqnk6bfujVJSUk6ePPmnP/2JPZUsMAGKu6+af+ZxPbrm5ub29nafNq5UKm02W0dHB05jujt27NiECROE2uCDNO6+8vK4YTAYGhsbzWZzenp6SkoKe+Nz1MXDDz/83XffbdiwYfny5aRr4ZhA4u4T9jyMSqUiXUiQOnr06OTJk7VabWVlpcBmemLSBRDQr18/zLobkyZNGjNmjF6vZ5dkC36lptLBxYOX1CzxOJLGuCOPXnnlFQDYuHHj7du3SdfyX1bGuq1x27iKcapClei8qF9Bv4kVEz+79RkAmBnzNfM1vVXvcSMYd+TElClTRo0a1dDQwK7yQFyrrXXS5Unzq+d/3/79Q4qH5mvn/7rfr0+3n55xZcaK2hXeb6cPfyWiXi0zM3PatGnZ2dnsPbO6X/EIwKVAhwXXFhxvPZ7cN/lA7IG7Qu5i/7LOUpdWmTZIOsj77dD4VhV5g2GY9PT0ixcvFhQUOB2gUCjY3Lu6AqhWqzVxGlV/lVqiVkl6/mapvKN8aMlQpUR56e5LA6UD/69IYEQgKjQWjigdka5Jz4nJcb8p7O7IOZFItHv37j179ly4cMHpFY/29vb29vaamho3G0nZn5IXk8c+lovlaolaLVGr+6jdP9BINHKx3LGRg80HGWBmh8/uknUAEIHIp18K447cmTNnDntL+O7a2tqcvgw6/zEqLCo6JNpgM7TYWkx2U529rs5S583zhopD1RL1XM3cDYM25N/OB4CxyrH+/zoYd9RDSqVSqVSy6416w2g3GmwGg81gsBo8PjDajUa70WQ3AQB7yiVKGuV/zRh3FCCh4tBQcWj3CYlT7GtDJpIBgB3sACAWcXAWEeOOghH72mAfh0vC4ece7yc8746C3fDQ4QBw7vY5/zeFcUfBbnK/yQCwt2mv0W70c1MYdxTsRitHP6R4qMZSs/DaQhtj6/xPHUyHT68BnLujXmBnzM6U8pTtjdvP3j77VMRTv5D9otHaWGgs3NO0Z1XUqjHKMV5uB+OOeoEhsiFnEs6srF15oPnAsppljr9PDE28M8TbM6GAHyJAvUu7vb3IWNRia+kv7T9YOljTRwMAFsZSa6lVipXaPlr3P45xRxTBt6qIIhh3RBGMO6IIxh1RBOOOKIJxRxTBuCOKYNwRRTDuiCIYd0QRjDuiCMYdUQTjjiiCcUcUwbgjimDcEUUw7ogiGHdEEYw7ogjGHVEE444ognFHFMG4I4pg3BFFMO6IIhh3RBGMO6IIxh1RBOOOKIJxRxTBuCOKYNwRRTDuiCIYd0QRjDuiCMYdUQTjjiiCcUcUwbgjimDcEUUw7ogiGHdEEYw7ogjGHVEE444ognFHFMG4I4pg3BFFMO6IIhh3RBGMO6IIxh1RBOOOKPIfg/jF/7rZWmUAAAAASUVORK5CYII=)
Find more compounds similar to Benzene, (1,2,2-trimethylpropyl)-.
Sources
- Crippen Method
- Crippen Method
- Study and prediction of alkylbenzenes vapour pressures
- Joback Method
- McGowan Method
- NIST Webbook
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