몰 질량 of Siguazodan (C14H16N6O) is 284.3164 g/mol
C14H16N6O 중량과 몰 사이의 변환
다음 물질의 원소 조성 C14H16N6O
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 14 | 59.1418 | 수소 | H | 1.00794 | 16 | 5.6722 | 질소 | N | 14.0067 | 6 | 29.5587 | 산소 | O | 15.9994 | 1 | 5.6273 |
몰질량을 단계별로 계산하기 |
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먼저 C14H16N6O에 있는 각 원자의 수를 계산합니다.
C: 14, H: 16, N: 6, O: 1
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, N: 14.0067, O: 15.9994
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C14H16N6O) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
14 * 12.0107 + 16 * 1.00794 + 6 * 14.0067 + 1 * 15.9994 =
284.3164 g/mol
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화학 구조 |
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![C14H16N6O - 화학 구조](data:images/png;base64,iVBORw0KGgoAAAANSUhEUgAAATwAAABrCAYAAADq+T79AAAABGdBTUEAALGPC/xhBQAAACBjSFJNAAB6JgAAgIQAAPoAAACA6AAAdTAAAOpgAAA6mAAAF3CculE8AAAAB3RJTUUH5wwYEg0RV3Q6SgAAAAZiS0dEAP8A/wD/oL2nkwAAGQ5JREFUGBntwQmc1gWBP+DnnRnAQVFE8cBbLE8sIfMajzUMXUMrw7ZV6bDMda3ZzLLDjA5N/Zspm6torYZreaeh5Ea1HgOZmWJJHpknaAIKyA3DfP99ZvYzb7MjiIDwvi+/51EoVIg+GIpbMA3Xo49CoVCoAQMwHOejBYsRBEHwJOoVCoVCFWnAYHwGP8ELCIIgWIxJuBo/xlIEP0JJ1Ul/0lc32Y70UigUasZGaMJZGIdZCIIgmIMJGIWhaNTVfpiLYLSqk1vJubrJfHKowjrRoFBYfQNwEJowBO9GD129hBZMRAseRpvl+y3ejzvxGfwV5ykUVkODQuHNqcduOAhNaMJOumrF7zERLbgH0y1fLwzBgbgLj+rwK/wTbsK5WIBLFAqrqEGhsGJb4O04CE1oQl9dvYYHMBEtmIiFlm9jvBtNOAgHoVGHejyq7DacjGtwMWbjGtVhL3KiruoV1pkGhcLr2xn3YFtdBY9jElrwGzxu+UrYFQeiCQdgN1214Y9owW91NxZ9cSmuxAzcqfLtjCN11aBQKFScPyAI/oRLMQL9rVgDhqAZN2I6giAI5qEF52M4+lk55yJYgENUtNxKztVN5pNDFQqFilHCqwg+YcU2wVCMwgQsRBAEwYsYh7PQhJ5W3fcQzMEQFSu3knN1k/nkUIVCoWIMRjANJV3tjJEYgyloQxAErZiCsTgFe1qz6vBjBDOwu4qUW8m5usl8cqjCOtGgUOjuGB1uR5Q9ij11NQ/3YyIm4X685q3Tho9iYxyNX6AJz6ksj+B53f0KsxQKhYrxMIIjdXUTXsQ4nIUm9LRuNOIeBE9iSxUlB5GPkpJOaSCnkI0VCoWKsD3aMBcb6GoDlWVjPIjgEWyqYmQ0CRmpUxpJyECFQqEinI7gJtWhPx5DMAkbqggZTR4i00k/7dJIQgYqrBN1CoWujtHhZ6rDDByB53AAbkVPlaEF9+EChUKh4myCxWjF5qrL2/BXBNehzjqV0WQ02ZHMI02kkYQMVFgn6hRWILuQXXWRRjJEbToKPXEfZqouf8YwzMI/4/vWmmxOjiEXkBZymE6lZ/Ed/AcaFAqVK+PJYrK7ThlEojZdh+BzqtcBmIfgW94S2ZmMJJeSB0kbCQkJ+ToZTUZrl17kCXIGCRmo6qSJ9NNFNiKHK9SKjCfPkF+TknYZRKL29MCrCN6mur0XixGcabWkgQwhzeRGMp2EhISEzCMt5HwynPQjo8lonXIEeZWEDFR1MpMM00UGk5CSQi3IePIl8iwZqV0Gkag970HwqNrwz1iGNnzSytsC78dFmMirD5GQkJCQqeR68lkyhDToJqPJaF3kBhIyUNXJTDJMFxlMQkqqRIPCG1mIM3EZuUPtOkaHn6kNP8Ym+A9cgTm4SXc7owkHoQm7o6TTpP/h6EfQgkmYSOk5b+xnuvscHsKr5EJMonSbQmHtSx3Zi5xKxpItyXjSrF3+m4whg0jUnqcR7K+2fA3BYrwPQ9CMGzEDQRAE89CC8zEcm1rjciwJWUgOVxUyk4wl55BzyDnkchJSUiUarLfSG4MxBAfhcGym7Ke6Oh2T0aL27I2d8DIeUFu+hU3xOfwEG+nqBbRgEibiD1jmLVW6nXwXn8c4cgSlSSpfHRqU1Su8WRlENtNFepJ3kwbSSIaQTXSRHck2VloGkBHkEvIAWUpCQkJCniHXktPItmQ8adYp3yTPkagtX0NwpdpUwkzMwx8xGv+Eba0zKZEfkJCZZA8VLTPJMF1kMAkpKaysPE5O0EV2ICH9ySAScoMuMpZc4HWljuxJRpIxZAoJCQkJaSVTyBgykuyom4wnzTqlkfyFRG35HYL3qX798TwuVbYXgpdRr2KkntxEQqaRnVSszCTDdJHBJKSkSjSoDq04iBxJ6S7dZEPsg4PQhAPRT1dz8VtMxO9xL6U5VuznmKJTaSE5GR/RLl/E9ZSeV70GYAgW4Neq33Bsh12UHavDOCxTMUrLyAnog2GYQA6m9JJCrcrj5ARdZAcS0p8MIovJx8hfSKN2GUsuIF8lS0lISEjIX8hYcirZi9RZo/JZEvIE2UL1OhXBT9WG2xB8WtlvERyjIqU3mUhC/kD6qTi5iOyhi2xHrlBFGlSGo8iWyjbV3Viciq/ibGXP6/AntGAi7qH0nLfWNRiJIZhADqM0S/U5RoefqX6NGIrgTh22xLuwEL9UkUoLyDG4F4MwngylNE/leAEH4U/KGvG8wpuRx8l4cjG5mFxMriIh/ckgsli7DCELyG5kLLmANJLe1oo0kiN1yubkTyRkEtlQddkIC7EMW6p+wxE8oOwUBLereBlAniYhE0gvFSOTyTJyoE4ZRqYpvBl5nJygi+xAQvqTQWSxTvk+GU/GkgusNWkg95BWMkKnbEOeISG/IL1Ujw8huE9tuArB2cruQHCyqpBdyEv86Vn6XYl6FSGTyS/JI6RBuwwj0xTejDxOTtBFdiAh/ckgslin9CV/Jc+SC6xV+TIJWUKO0im7kJdIyC2kXnUYi+ALql8dXkIwSIcNsRDLsJWq8ere9PgzgitRss5lMvkIeYR8XrsMI9MU3ow8Tk7QRXYgIf3JILJYFxlJQi6w1uUCEjKfHKxT9iavkpDLVb56zECwq+p3AIJnlX0QwUTVZz/MRXCpdSZ12mUyOZ4cRuaS7ckwMk3hzciF5EBdZDPyX6QP2Z78WBcpkUvJida6lMgYEjKb7KNTDiDzSMi5KtuhCJ5UG85DcImyqxF8SXUaikUIvmStyIakiZxFxpGZpB+ZTI7XLteSm8kwMk1hTcsx5EOkj4qQOnI9CZlOdtUpR5BFJOSLKtd3EVygNkxBcLgO9ZiOYHfV6wNYiqDZGpftyT+TfycPk1YSEhIScjiZTI7XLluRWeQ8Mk1hTcvvSMj7VIz0IONJyPNke53yEbKMp16g/0dVpicRHKT6DUQwGz10OBjBU6rfR9GGZfgnq2xUAxlMPkOuJy+QkJCQkMVkEvkueT/ZUrtMJsfrlNPJAjJNYU3KANJG5pPeKkp6k3tJyBNkC52e+CT109CKD6kseyKYiXpl2+B7aFBdzkBwnbL/h+AitaEZwRIcbeVshCachXE0zKBtHgkJCZlDJpBRZChp9LoymRyvU+rJQ2SadikprAn5FxJyq4qUTckjJPzqVvRR9hUEi3GUdasvjsK38Dja8HNlJfwOwVjUqR53I/iwsicQHKJ2fAfBAhyiux1xAi7DI2hFEAThuTvI1eRksjspWSk5gmyniwwk7yNbk/vJwQqrK+NJyMdVrGzFLT+nNAe/wgbKLkQwH03WngEYgUvxIJYhCIK5mI/9lL0DsxBcpjr0w1IsQV8ddkMwEw1qRwlXIJiDk9CMGzENQRAEi9CCC3Es+ntL5DwS8irZW2FVZSOykCwjW6ps2+E5BLejQYcSrkQwG/tY83pgP3wON+NFBEEQLMR9OB/H4FoEs/BOZYdhIYJRKt9IBP+t7CwE16g9dbgeQSuCIJiDCRiFoWi0VqSOXE9CppNdFVZFPkRC7lMd3o6XEVyLOh3qcQOCl7Gr1dMHQzEKEzAfQRAEL2McRmEoNtBVPW5EMA07KRuOpQg+r7LdjOBflbUg+KDatAeCufgBPo5drVPpQcaTkOfJ9gpvVsaSkC+oHvviNQTfV9YT4xE8h+2tvAEYgUvxIJYhCILgLxiLU7AnSt5YT9yF4ClsrewELEMbTlaZeuE1BDvqsAVasQh91KYzEVyr7DxMQJN1Jr3JvSTkCbKFwspKPZlBQnZVXf4BCxF8XVlv3IfgUWymuwYMQTPG4jkEQRAswYO4FCOwuVXXGy0I/oh+yk5D0IoPqTxHIXhI2ScQ3Kl23YtghLInEBxsncom5CES8gDpo7AycigJeVJ1OgZLEZyhbBM8jOC3GIChGIUJWIAgCIK/YhzOQhN6WbP64mEE92MjZV9HsBjDVJbLEYxSdhuCT6tNm2EpFmNjHXZHMBMN1rlsQR4nIb8mGyi8kXyXhFygep2IZWjDycq2xlMI2hAEwTL8EVfgJAy0dgzA0wh+hV7KLkIwHweqDCW8gGAfHRoxD23YVm36KIK7lH0JwdUqRrYjz5GQ20mDworkSRLSpLo1I1iK3ZQdj2VYgBZcihHYzLozEC8i+CkadCjhBwhm4R3WvX0RTEVJh+EIHlC7bkFwmrJJCD6gouTt5GUSci2pU3g9p+/G3MfIdFKv+n0dZ+jqQgTfVVn2wisIfoSSDvW4CcE07GTd+haC7yu7CsHZalMvvIY2bKfDFliGReij4mRf8hpfvIe60Qqv60sIW12udj2O4BCVZz/MRTBaWU/cheApbG3deQTBe3Wow0sIBqlNRyN4UNnJCO5Qsb59CBYiOEehm98geL/atBuCV9CgMr0HixB8RVlvTETwB/Sz9u2AYA566nAAgmfVrjEIzlF2O4JTVLZjsBTBGQqdtsAyLMCGatMXEfxIZXs/liL4N2WbYQqC+7GRtetozMUNys5DcInaVMJUBO/UoRHz0YZtVL4TsQxt+IRCu08iGKd2tSA4TuUbiTa04WPKBuBpBL9EL2vXBtha2RQEh6tN70bwHEo6HIvgftXjXxG04jgFP0PwKbVpC7RiEfqoDp9FsARHKxuIFxH8FA3WjYEIZqOHmrTV1xB8X9kPEXxFdfkGgsV4r9dXQkmNa8R8LMPWatMnENypupyLYAEOUTYIryC4BiVr3/UIxqtZeYQFT/Cdw3Sow0sI9lJ9vovgNbxLV/W4Cv+uxh2L4H616zYEn1Z9LkEwB0OU7Ye5CC711uuBIWjG79CGYLSalB1JyGzSU7u/7s/99/Lh8apTCT9EMAN7KBuMRQi+pob9EMFX1KZGzEMbtlV96vBjBNOxu7KhWITgS9asrXEcLsb9WIIgCIJHsZmalH8jIT/RKeeTkItVr3rcjGAa9ld2LJYi+Jwa0wP74xUEe6pNwxE8oHr1wB0IXsAOyo5HKy61enbGSIzBFLQhCIJWTMEYfBIHqGn5NQn5iE55jIQcprptgHuxBK9gS2UnYRna8HFVrA+GYhTGYTaC4C9q11UIzlbdGnEPgiexpbIh3pzeaEIzbsRMBEEQzEULzsdw9LXeSF+yhCwhm2qXXUjIK6RB9dsGUxFMRl9lpyNoxXGqxC4YiTF4FMsQBEEbZiK4WG2qw0sI9lb9NsaDCB7BplbOVhiO89GCRQiCIHgRN6IZTehhvZUTSMgvdcqZJORatWNzTEHwG2yk7JsIFuIwlST0CPsfzqm4BS8hCIJgAe7Fd/A+bIa/IjhObdofwbNqR388hmASNtRVPfbESIzBFARBELRiCsZgJHZU+Du5gYR8VqfcS0JGqG6D8AFl2+AZBBPQS9nFCObgXdaV0CcMDaPChLAg5EruRhD8FeMwCkOxge4eR/A8eqk95yG4RG3ZFs8imIoz8WWMwysIgiB4DRMwCsOxicJypCeZQ0J20i6bkaVkEdlY9RqAV7EYRyrbBS8huBX1OpTwnwhmYA9rQ3h7+Fi4KkwJbSEhIWFZePQ3nIuR2MWKlbAnLkIrgtvQoLZMQXC42rMHWhEEQRC8iBvRjCGoU1hJGUZCJuuUj5GQn6t+5yNYgEOUDcKrCK5BSYd63IxgKna0qkKPcFgYEd4bGv1N6BHODLeFl0NCQkLC/HB3+Hb4x7CpFeuBIWjGjZiBIAjaEIxFSW0YiGA2eqhNJ+DPmIsbcRy2VlgNuYyEfFOn3EpC/kX1K+EKBHMwWNn+mIfgO8oa8T8M/jMLf0O28maFd4SnwxPh1vCH8HJ4j78JU0NCwkthXDgrNIVeVmxrHIeLcT+WIAiC4Dlch9NxIuYiGK02nIHgOoXCSkmJPE9C3qVdepHXSBvZVm2ow08QTMduyoZiEYKzlG3MkrtJyMOkr5UVeoZnwvdDnf8Vzg6zwubhlHBi2MkKhLqwVzg1jP0CtyMIgmApfo9L8WFsq7vDsRDB2arf3Qg+rFBYKRlCQqaRknY5moQ8qLb0wJ0IXsAOyj6AVrThFJ2yOZlCQn5DNrQywtAwL2zs74SG8Fw42XKE3qEpNIcbw8yQkJAHuRdz0YLzMRx9rZxjsRTBv6le/bAUS9BXobBS0pt8gJykU8aQkHPUnkbci+BJbKns02jjcy1khE7ZhjxDQiaQXt5IOC084nWEO8L5/lcYEEaES8IDYWlISEhIeCb8VzjtafZGvVU3Em1ow8dVp5MQ/EKhsFw5nIwhW+siF5A9tcsXyWNkH7VpE/wewWT01enzp5FWspgM0ym7kJdIyC2k3oqEM8LvvI5wUxgdSmFKSEhISFgaHgiXhBFhgDXvMwiW4H2qz00ITlcoLFeaSRu5QReZSo60/uiPxxBMxIY65QISsoAcrFMGkVdJyNWkZHnC+8P0UPJ/hIdCs78Jd4fXwoQwKgwPm1g7vo1gAQ5VPXrhNQQ7KhSWK83kPvIyOVKnTCVHWr/sgBcotXHdv5MG7VIiY0jIbDJYp+xP5pGQ8yxP6B8WhhH+Ttg/LAt7+Zuweaiz7nwPwRwMUR2OQvCQQmGF0kzGk0+RZ8mG2mUqOdL6Z3fu/jkJuZbUaZc6cj0JmU521SlHkEUk5IuWJ/xLWBC+HY4LXw6zwrdVjhKuRjADu6t8lyMYpVBYoTST8aSOPEC+rV2mkiOtl/IOMouEXKZTepDxJOR5sr1O+SBpJW3kFMsTmsIVYVz4YThK5emBcQhewI4qVwkvIBisUFihNJPx2uVdZAF5G5lKjrTeyoFkPgn5hk7pTe4lIU+QLXXKqaSNfF4NaMTdCP6MrVSmdyGYipJCYYXSTMbrlP8gt5Gp5EjrtQwnS0nImTplE/IQCXmY9NUpe6shG+NBBI9gU5XnmwguUyi8oTST8TplU/IyWUqOtN7LCWQZaSMn65T+5HES8muygRq1Of6EYBI2VFkmIximUHhDaSbjdZGPkZAjSR3pYb2W00hIKxmhU3YkU8k88i41bFs8g+AX6GXd2RhDMQq/xjwswkYKhTeULcguukiJDCb9yDXkFlJvvZZzSMhiMkyn7EH2J3uRB8kIXeRCcooasAteQnAL6q0du+Hj+CEeQxuCIFiA4FrUKRRWWXYls0nI5aRkvZaLSMh8cpAush9pJS+RTXXKzWSUGrE3XkVwuTWvAUPQjBsxHUEQBPPRgvMxHIdgFoLLFAqrJfuTeSTkPOu1lMg1JOR3pKRT9iOzyA3kcp1yMxmlhhyAeQjOtXo2wVCMwgQsRBAEwYsYh7PQhF66OxDzEXxTobBacgRZREK+aL2WBnIRGaCL7EdmkR3IPLK/drmZjFJjjsAiBF+w8nbGSIzBFLQhCIJWTMFYnII9rbzhWILgTIXCaskHSStpI6co/B/Zj8zSLl8jD5MGcjMZpQZ9EK1ow6d01wND0IwbMQNBEATz0ILzMRz9rJ4TsAxtOFmhsFpyKglZRj6s8HeyH5mlXXqRx8np5GYySo06FcEyXI1mnI8WLEQQBMGLGIez0ISe1rzTELRihEJhteTLJCyey8HvUfhf2Y/M0inDyEzyKzJKDbsCQRAEQSumYAxGYk9rzzkIFmOYQmG1zP4OWz2IeThA4W+yH5mli9xE2sgoNe42zMFMfANDsZF16yIE83GQQmHVlXAlgtnYx3ov+5FZusi2ZC4ZpbDWlfADBLPwToXCqqvHDQhexq7Wa2kgfXWTPqRRYZ2ox40IpmEnhcKq64nxCJ7H9gqFCtMTdyF4ClsrFFZdb9yH4FFsplCoML3RguCP6KdQWHWb4CEED6CPQqHC9MVkBPdjI4XCqtsaT+E1vFuhUIEG4GkEv0QvhcKq2xn7KhuM/8RETMC/ogFvw890dzy+oVB4Cw3Eiwh+igaFwup7DxZhDI7GiXgMJ2FftOnuq7hLofAW2wuvIPgRSgqF1fMIrtLVBjrsizbdfRV3qUF1CpXkUfwj5mEkLlEorLpGDMI1ulqkUKgg78VizMdAhcKq2RXBDl7fvghmYzZmYzYW4i41qEGhEv0CH8F0/EWHnXAStsUc/BgP4x0Yhgt1NQJLcZvC+mq2DptYvmBHXX0e+6pBdQqV6la06DAUUzAYj6EH7sOB2AOf0t0/4giF9dl0zMb+Vmw2ZmM2ZmORGtWgUOnq8QP8EJ9RdgmexQ4KhdcX/ABnYyKm6LAN5lh5u2B3PICXVbE6hUo3EDvgYl09q1B4Y2fjl3gIf8Bk/BHvtHL+Ad/E1rgT/RUKb6FhWII6r+8jWIhJmIRJmITpuEyh0KE/mjAIjTr0wtt01w/b6FBCvQ63YydVrEGh0i1CA3pgsdc3E2fq6isKhbIZmKGrxfiz7l5VFrwdF2MOnlHF6hQq3dMoYS/LtwiTMAmTMAkzFAprxmM4Cq9hqCpWp1DpXsAknItGZY3enI2xA0oKhZV3KI5AH2yO11SxBoVq8FHciT9hIjbAP2BfK+dYfALTsDOOQhQKb+y3+CxG4Do8oFBYC3riCJyC47CdDttgqO72wd46bIkGHVrQW6FQKNSwQ3AHzlMoFArrgc3Qgq0UCuuhOoX1wcHYDK9iAXopFNZDDQrrgxn4HnriFjynUFgP/X+cIPe0LvTEZAAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMy0xMi0yNFQxODoxMzoxNyswMDowMMCCQo0AAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjMtMTItMjRUMTg6MTM6MTcrMDA6MDCx3/oxAAACD3pUWHRNT0wgcmRraXQgMjAyMy4wOS4zAAA4jX1US25bMQzc+xS6gAV+RXHRRWynQVHEBlo3d+i+90dJGa4UQKieReszjxQ1w3co2X5cvv/+U/41uhwOpcB/fu5ePhgADu8lB+X0+vbtWs73l9Nz5Xz7db3/LISFKN6J5zP25X57f65gOZcjVdLWXMfIW7QCFUab71IiuZJ1JytHrOgxog2SEynVBAwHUlmZfIOURGq1Ri5ejlCFTbtukFpu5WiVSIwH0uLfd9FbuaZPJmbH2Hdvuk3IEsi1N2yABSvHGY03wP64o87OLbMgVtqm4wkMR2ZqPfbVsPEuNEIiobIqi+VIqSH0HTQZisuGJiKJxO4Gu8SRBlKlQexjpXhBdsfEJChDxkGD18pC6LvEUR7HdO5AiQSIxLYJaVwmx7KZZ2zt0HULbOFSKoSCSWJfOiNus7HhUR0k2MtDKAJv0+nDZUNq3pMokG59m4+HT63i2DGDdwynO5eU/LSqKBE9g4fqiXa6jCK7FguFt4A8yFdvO5+v18unynvU4ul2vcxazIdmwcWk8KwqjC6zdCi6zvrAmLZZBBjdptQpep+Cxug+ZSvRcVWnpEFcRChpkBaxSRrkRVWSBmWRDw6MLjLBYdqiB0oTdJ+/vn2hhX4cpi8040D6QiemoZU3TkO48JO5zksd55aZfNKykpDz58c0xoe/M/QMwxp7CnkAAAAddEVYdHJka2l0UEtMIHJka2l0IDIwMjMuMDkuMwDvvq3eAH9imgAAARh6VFh0U01JTEVTIHJka2l0IDIwMjMuMDkuMwAAGJUlkEluxUAIRK8SKRtbaiPmQa2/6r1zCF8jhw/t7KAExSvW/VnHvb7v837oeZ5j8ee+1/H5OdfidT4Pff0eCk4c42JAzcgxBaxQW0EoI5QaUwEFkQeCphDxmAZalNRKUk/1jIORou01jmS2MQNMnHNcBBJWsb0RI2oQWGL6mF2od8uqarsldNVtQlnRJ2eXYib/QMZO2IyvY1j2fQtyaacOkFISLbEYcyNdAum07UV4n78MhKUTdbRyc3+lcK6XW5sym+IKYNZ4MSKkamMohGLwDmNiIq99Jy3ZElW+UwzctrXfyeUeL39JdpJ+MFpnnztG07cgyv268/cPASdW1YQyEkYAAAAASUVORK5CYII=) 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관련 화합물
힐 시스템의 공식은 C14H16N6O
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계산 몰 질량 (몰 중량)화합물의 몰 질량을 계산하려면 공식을 입력하고 '계산'을 클릭하세요. 화학식에서 당신은 다음과 같은 것들을 사용할 수 있습니다 :
- 어떤 화학 원소. 화학 기호의 첫 글자를 대문자로 하고 나머지 글자는 소문자를 사용합니다. Ca, Fe, Mg, Mn, S, O, H, C, N, Na, K, Cl, Al.
- 기능 그룹 :D, T, Ph, Me, Et, Bu, AcAc, For, Tos, Bz, TMS, tBu, Bzl, Bn, Dmg
- 괄호() 또는 대괄호 []입니다.
- 관용명
몰 질량 계산의 예 : NaCl, Ca(OH)2, K4[Fe(CN)6], CuSO4*5H2O, 질산, 과망간산 칼륨, 에탄올, 과당, 카페인, 물.
몰 질량 계산기는 또한 일반적인 화합물 이름, Hill 공식, 원소 구성, 질량 백분율 구성, 원자 백분율 구성을 표시하고 무게를 몰수로 또는 그 반대로 변환할 수 있습니다.
컴퓨팅 분자량 (분자량)
화합물의 분자량을 계산하려면 공식을 입력하고 각 원소 뒤에 동위원소 질량수를 대괄호 안에 지정하세요.
분자량 계산의 예 :
C[14]O[16]2,
S[34]O[16]2.
정의
- molecular_mass_def
- 몰질량은 (molar weight) 어떤 물질이 1몰 있을때의 질량을 이야기 하고 단위는 g/mol입니다.
- 두더지는 원자나 분자와 같은 매우 작은 물질을 대량으로 측정하기 위한 표준 과학 단위입니다. 1몰에는 정확히 6.022 ×10 23 입자(아보가드로 수)가 들어 있습니다.
몰 질량을 계산하는 단계
- 화합물 식별: 화합물의 화학식을 적습니다. 예를 들어, 물은 H 2 O입니다. 이는 수소 원자 2개와 산소 원자 1개를 포함한다는 의미입니다.
- 원자 질량 찾기: 화합물에 존재하는 각 원소의 원자 질량을 찾아보세요. 원자 질량은 일반적으로 주기율표에서 찾을 수 있으며 원자 질량 단위(amu)로 표시됩니다.
- 각 원소의 몰 질량을 계산합니다. 각 원소의 원자 질량에 화합물에 포함된 해당 원소의 원자 수를 곱합니다.
- 합산: 3단계의 결과를 더하여 화합물의 총 몰 질량을 구합니다.
예: 몰질량 계산
이산화탄소(CO 2 )의 몰질량을 계산해 보겠습니다.
- 탄소(C)의 원자 질량은 약 12.01 amu입니다.
- 산소(O)의 원자 질량은 약 16.00amu입니다.
- CO 2 에는 탄소 원자 1개와 산소 원자 2개가 있습니다.
- 이산화탄소의 몰 질량은 12.01 + (2 × 16.00) = 44.01 g/mol입니다.
각 원소와 동위원소의 질량을 NIST기사를 참조하십시오 href='http://physics.nist.gov/cgi-bin/Compositions/stand_alone.pl'> a> 관련 : 아미노산의 분자량 |