몰 질량 of C74H134N4O32 (GD2) is 1591.8634 g/mol
C74H134N4O32 중량과 몰 사이의 변환
다음 물질의 원소 조성 C74H134N4O32
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 74 | 55.8334 | 수소 | H | 1.00794 | 134 | 8.4846 | 질소 | N | 14.0067 | 4 | 3.5196 | 산소 | O | 15.9994 | 32 | 32.1624 |
몰질량을 단계별로 계산하기 |
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먼저 C74H134N4O32에 있는 각 원자의 수를 계산합니다.
C: 74, H: 134, N: 4, O: 32
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 (C74H134N4O32) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
74 * 12.0107 + 134 * 1.00794 + 4 * 14.0067 + 32 * 15.9994 =
1591.8634 g/mol
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화학 구조 |
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![C74H134N4O32 - 화학 구조](data:images/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUIAAACYCAYAAACRf+BhAAAABGdBTUEAALGPC/xhBQAAACBjSFJNAAB6JgAAgIQAAPoAAACA6AAAdTAAAOpgAAA6mAAAF3CculE8AAAAB3RJTUUH5wwYES8nPTpXqgAAAAZiS0dEAP8A/wD/oL2nkwAAHtpJREFUGBntwQmAFnSBN+BnhmMQQQVFEFC8FW9TwTsPFAsPSk1Tw0wxrxzzQkER0vIWCRS8FbfW3K020TU7LFut/drMLHUrMzVa7xMIEGbm970rbGhcM68gwvyfR1G0NuHwMDzsHGrCJ1WEjUJfRVEUK7NwaDgi1ISxYb1wrYowIAxWFEWxMgtXhNVUhIPDgeGRMCLcGgYriqJYmYWTQj8V4dywZbhWRRgQBmvlQpswPAwPZ6sI9SrCBuFgRVGsuEKHMDJcEIaG2nCyirB92FUrFw4Ng1SEz4V9wjgVYatwkqIoVmzhJ+G/raDCtmFEqA8dwmHmCYeqUlg1DAlnhk1VhP7huPDjMCKMDScpimLFFn4T3rACCnXh1lAb+oaLwnjzhHFa6PusE74WXg8J9eEsFeHi0DeMUxG2CicpimLFFt4Ov7QCChuEYeYJE8P1YUQYEb6h+bbBDd35a5gREh4Je4T9w/Cwp4owUEXoFj6mKIoPR7hARegeTgjdw1XhgnCaKr3MW7/hUiugsEqYoCL0DF8N480TxmmeTyAIGu5lTNhZURQfLeH60DFsHIaFS8PaKsLo0Ft1XsT2VlBh/3BRuDCsEU4wTzhe87THH3EDNlMUxUdTmBy+HEaFYWFiqFERTgwfU52n0dYKKnw1TA+nql4t2iiK4qMtjFcReodh4ZhwdFgz3B4OD/tqnlochMfRiNtRp4XCwDAiHGE5CbeHhONVpy1m4RhFUXy0hd1UhFXDtirC/uGU0DvcFnYMG1q0TqjHnxEEDQh+jc01U9gijFQRjg/7Ww7CD0LCAarXBu0VRbHiC+3DD0In79cDo/A6guAZ1GMP/BHBDNRrhnBU2ENFWC+cr4XCueHCcE3oqQrncPc3+cltbK06NZioKIqVzrr4LAbiTsxGEPwHBqPWfJ1xA4LgO+jqH4S6sLeKsFM4RUU4MByqBcJG4TwVoVv4muq8gWAt1WmDgxVFsVLqiekIGjEZu1q8w/AGgr9gT/PtsAf7hldDFxXhpDA8nBXaqAiDQq1FCGuEYWFw+IKKUBuu03KrIHgHNaq3uaIoVkq7IHgd62u+DfELBA0Yj3rshz3DGhYhbB2e2pbdUeM9+rBBuDZMCwnXhTvC+uFL4VPhnnCQ5uuOx/BfqleHTyiKYqU0GMFkLdcWo9GAt9BeM4UOuBk7owY7YBLm3MNvQsIPw76hWzgm7BROCAlN4evP0sGi1eA/sa4PpgOOxRGKolgpnYLgBtXpheAl1emLOzAbwTs7cWXY1kKEmlAf3pnKU3X8Btt4vza4C51wNDZUnW4Yhv/BdMzE3VhDC4Q9wtXh4nB8GBA+oSJ8JaxqBbU6NjPXpljd+/XDEKylKD7aLkZwkershOBR1XsTDZiAnpoh7LANDyGYgVPQHqeYa0fUqkLYKIz9DQ8iCKZgJoI/ob9mCjeFGhXhxnBA+GLYLNwYOllB9cWp5joZW5hvP4zABthDUXy03YJgqOocgmCy6rRBAxrRTsusgrEIXkQ/1GmB0D5cGIaHs8Kw0BgS3lmXb2Ivc22GRxHMwSi0sQihQzgyTDRPGBcGhUvDYeG7oZMVVF/cgxH4HrYw32XoqihWDPcjGKQ6JyO4QXV6IXhR9f6MYB8tFIaEj6sIQ8MXw6wwKWxhQe0wCo0IHkQv7xFqw96hXfhT+Eo4LOwWxoWB4UAV4bLQyQqqL04118nYwnxnYyvzfQE9NV9HXIpL0U1RLFuPI9hedS5GMEp1dkLwqOq9gKC3FgojQm8VYe9wROhiyQbgfxC8ic+aa5O7aRNuCp1DexVh1zAwtA1rhW4qwmahjRXURvicuY7GxjgIn0VXfB2jcR4a8SoOtnhrYxReRTADz2E3RbHsvIqgu+rcgmCo6gxGMFl12qIBjWirhcLe4UuhJlwV1td83XE/gmk4BAehjVZsPQzzft1wL4JgEjp6vy1xM2YhCJ7A8whmYzhqNc9e+AWm4HRFsWiroglN6KM69yMYpDqnILhBdXojeFGVwsnh8rCLlqvBLxFMUjgE51pQDeoxC8FT2Ba7YzKaEDRiMgaYqy1GoRHBT9DbwrXDUfgVgqABwTexupbpgf7oqFjpXMr6GI3H8SKCN3ColnsSwfaqczGCi1SnH4JHVSm8GBJ6qc5EBKco1Fi87fF7BHMQBNNxHTa2cPvifxC8iSPM1xn1eB5B8Aouw1mYhuA57G7JemAU3sQcPIlNFSuksFboHzqGTcI3witNNA7kWfTDWrgHactf3+K60NGS7Y67MQfT0Ed1bkEwVHUGI7hHFULb0BAaQ1vVmYxgsKJZVsUdmI43MQprWrJumIwguBcT8DaC4CkMRQfzrY+fI5iDUWhjQdvjnzAbQTATwTQcp/lqcCj+CScqlouwTbg2DAh3hK+HhvBC+JL3q8Fp9/JfIeGpsJ1/ENqGIx/mGwiCmXgAv8QWWu5nCI5RnVMQTFSF0DskvKB6jyLop2iRLlhVy9TgDMzCHATBwzgcbSxcW4xCI4KfYwPUYAAmowlBIyZjF6yGOxEE/4ouFq09huC3CGahCWNRp/hQhYvD2irCp8PgcFnoaBHC1uGJkHBVOCQMD4eHg8LzIWH2RvwOo7C2uQbhbYxHe80QLt6JmZiNl7CnlrsEwUWq0IOdVuOJrfiW6r2IoLfiQ9MPP8cPsb3m2w8vIpiOFxAEb+Nq9LGgw/Emguexh/dbExfgRQTBX/FLzEbwKDbTPBvi63gFv0B3rU7WJp28KxupQhgR1lcRjgl7aoawShgRdglnqQinhlNDwtOhPnS0oE3xZzyDQ8MJKkLX8KnQMZwfRoaDwxV/4C38CkEDRqOtJavB/ngDTRihOoMR3KM6bdGARrRVrBC6YTJmYA5ewCh0sXjr4xEEDRiFTTEW0xEEv8GJ6GCunfA0ghmot2i74F/RgKARwUs4QMvU4hBsaYWUIaSfd2WcKoRe4YZwergutNEC4YSwg4rQN9SHj4dai9cFD+GtbzIF64Ze4bxwfthcRbgmdAud0Baj0IDg/2EjC1eHz+O3CILXMRQ1Wu5UBLeqTm8ELypWKLUYgtPQTvO1w+VoRNCEoAn3YV8L1xmTEATfRldz1eIgPIwgeAd34wDcj6AJY1Fn8eowBE9hOqZjFGqtUDKEXE3qyY9VKVwXxodOWijsGb6gIhwZDtB87XDXv9M4kpkPcW84L0w0Tzg+7OT99sIUBG/jaPOtjnpMQRC8hFFYGxvhAvQP7TXfcLyKV7GNluuH4FeKVmVf/BWvYxK21DyH400EUzAJzyAIXsfXsI75alCPdxA8ga0tqAcuwWsIgqloQvAAemi+zXE3bkNnH7oMIR8nncgEVQi1YU5oCnWqEE4Jw8PpoUYLfYtnkb7cHc4L9aF/qAnXh9UtaHXchSC4H7dhOoLgNxiC9ipCj9AWW/wPp4a7LEJoM4Y1cDb2xIF4HsEMnKT5anEdgvsVrVIHLdcHDyOYjeAZ1GNVi7Yj/ohgBurNtQnGYgaC4FEMQVvshxcQvIIDLd7uuBsNaMIcPItdfagyhPTzroxThdAjJLxiORnFPyO9uDoMCO3CaeGCsKvFG4LpmIMgeBgHoUZFaBduDMeHG8P6YcuwhYqwSRgZLgzdVYQrwkicgjpzrYKxCIJ/w5oWrQ5D8CSCv+FGRdEC7XAzHsKnUKt5OmMSguANNCFoxLexmwWtjfsQNOEGrGK+djgav0YQzMBk/AHBbJyLWkvWCfV4Ea9iiBbLluST3pWDVeE+tnuT383gJ5af6xF8SXU+hodwP7b0D8K+4QgVYb1wgfcIt4b2YfVwnYqwftjWwh2K1xG8hIHerzu+glcRBM/hUqyNLyqKD8nhmIYZmIlJ2Nzi1aAe7yB4AjujHs8jCF7GZVjHXHW4DI0IfoxeFm5dXIG3EARNCCahs2bLYPJjsjYZozoHIfh3y8m1jB3OwwdwsOqdaRHC/uFQFaFXGOk9wgTzhAmaZz38DEETxmILjMUMBMGjGIK23iPUhyMUxYdgaxyPdbTMDvgjggYEwZM4AXUWbgBeQPAqDjLfdpiE2QiCh3E4Po9pCJ7DbhYrNeQAcgQZTK4hY1TniwhuspyEX4aEnVXvWIsQOoRbw8FhfNgk1Jgn3Brahc7hOs3XFqPRgKAJQSO+i90tQugSuocbwvZh5/Cp0CmsFtZXETYKqyqK5aQT7sNsPIJPoMaS9cADCJrwU/wHgmAO/hk7er/N8CiCORiFNt4n7ckQ8jsScgPZgxxPfkZOJ8dovi74JYLRlpPw15Cwnuq0wWUWI7QP+4RJ4XfhcPOEzcLIcGHooeX2wMuYiknoqxlCXbgynBSODduGO8K2YaiKUB82URQroBrUYxZmI5iKsehj0dphFBoRPIheWB319P0VaSAhU8ho0pfUkglkNgm5k3S2aBvgMryFYDoOthyE2jArNIX2qhAGh5+GWosQasKUkAZeu5Nxlq6JOFYVwkTzhBFh//DdMCLcGzZRFCuwT+I7uBarab4D8BKCGZiFIPznXeQY0s4CchyZRsL+30F/77cbvo1GBE14AEdaTsLHw0XhgtA+HGGecKRmCGuF3SzBA5x/AH+ooQmNuAQHPkIf7xE6hQPD1irCVuYJW1m4X+M4VQjjQ52KcHXYNQxVEerDJoqileqGBgTBkzgINRYrmzLuLgSzMQIH42EEwTuYhK0tR6FrGKci7BS+HMaZJ4y3dG2NoAlBamhq4u3wdvh5GBpuD9uHM8KhYZx5wngL9dLb3DtaFULfcG0YFU4LW4TPqQgnhg0VRSvVFcEcBEdqvva4Ck1oQhC8hkvQw0dA2Ckcb54wMdwWRoQR4WZLEE4Oo8O1YSeL1x/BVJyOa9bl2+HFkJBwTTjDPGFCuCkMD8PD7RaQnmQOOVFRFEvVVghmINhTyw1FI97EKejoIySsFa5REbYOZ4dx5gnjLUaoC9epCG3CDRbvXgQX+wdhzbB32DmMVhFWDWPCOPOE8RaQ08gMMlRRFEvPbew1iZ8M4/nDeXRjNtJy+yH4sY+oMCiMDMNCh3CsecKxFiOsHq4wT5ho0bZDE6ajm8UI54eR4ethk3ClecJVFpA7yUtkiKIolp7w+ZDQEBJW1XLHIrjTSircGHYKR4eTw6RwgQX9K4IrfSA53t/lBHIY2de78nlFUSw9YURISHhTdc5HcLmVVOgQBoX+oUd4IcwIo83XF42YiZ4+kIzzdxlPRpLbSUcyRpVCO0VRvF8YHxISnlCdcQjO0EqEvuG/mmgYwu3m+icE43xguZmMICPIbWQk2YGMJGO0UNgqXBeGh68oimK+sHG4NFwVBqnOtxF8RitzO6fX8jzuwxzMQR8fWMb5u4wnI8ka5DzyTfJNcowlCL1C3zAudFARRoZ1FUVBqA13hPXCweF01fkFgt20Tl0xBa8j+C2ueJO9Q3tVyaH+LoeSfckqpAMZS0JC7iCd/YOwbbghzAw/DhNCjYpwZthUURSE3uEC84QJqvM8gg20Pt3wGILXMBXpwDMhYVr4btg9XBNGhCtDGx9IhpK/MXMma/4IO6IGn8SPZvCHkNAU3gn14fzw8XBLqFUUBaFTuFZF6BjGarn1MAdN6Kh16Y7fIvg9eqEd9jqac8PjISHhkrCzinBYOMAHls3Z75sIZuNlBDmbv4TGkJBwbtgofDzUKYpivnBcGBWuChtqvu0wCbMxC7PxIHprHXrgCQRPoaeFCL3C58M5YSMVYc/wWUtHHcagCU1oQNrxTgPPhbtDP0VRLDW1OAg/QRDMwY/wClLHCy8yyMptPTyN4DGsZQnC1uHysEGYGNaxdH0dQfAmLt+PnoqiWGrqMARPIgimYiz6mKsbJv+Qn4aESaGjlU8fPIPgUaypmcJm4cxwXuhi6ToXwYPo7B+E2nBY+GLooiiKFtkBLyEInsOZWM2Caho5I8wKCbeGtcKA0F1F2FRFqAt9rFg6YAqCR7C6FgoPhoTBqhDahtHhwnBBqAnDMGYjcjG3W4hwYdg99A63K4qiRR7ALEzBELSzBGG78IuwU7gx7ByuDxuGcSpC7zDMimUvvIWZ6KQKYWRIGKsK4Yiwv4pwZNgvjMe3tiJ3cbOFCBPME64MnUONZgpdwiXhwvC5sHY4WkUYGPoqipXYTxC8gku1QBgSdlERtgxfCpPDOeGSMMyKpS2mogk9VCHsEfIGD6hC+HLYVEXoHz4fHryK58aSH3C1hQgTQjsV4cawTng8fEIzhItDTxXhsrBdGKYifC70UxQrsT8gCMZogfDpcICKsGs4LowP7cMGYZgVz/0IjlCFu2nfk+fRhLW0QOgcdgwjQvtwedgkjMczW5HfcqGFCJuHK8LocGh4IiQ0hitCewsReoTDwwTzhJPCAeH7YUT4l9DPMhS6h6+FkeHwsH4YrCJ8OvRRFMvQNATBuVog1IXrwvnh+tApjFUReoVzrHiGIZioej9CcKhmCnuFV8I+YfdwbthRRdgbk9fm94/T3xKEY0JCU2icwZ868Qg2Nc+TbBluCbPC7HB+2C+0C7eGTcMwFeFzoV/YzTxhdxVhy3Bq2MEHEK4MXVWEsWHHcLKKcGroqyiWkdUQNCA4WhVCWyuP/gh+r3pjEEzUDA0cGGaGhDEW1B/X4HJsgbPNtTf28A9CmzAizGli1s68hmAavorJB/KbkNAQ/iVsHI4K54fNQuewi4qwVVgnjDNPGB82DGNC1/CV8DFVChPNE84J+4fvhRHhntBXUSwjfRHMQLC3oi3eRtBLy3XH05iFf8YO2BA1Fu7AAfy6iWlhQqixoNtQa65OuAadcTgGWoSw82j+DcEcBEEw/S98NWyomcL1YUQYEb4RhoRdVISNw1mqFM4Ou4QO4fawTThZRTg19FUUy8i+CGYg2Ezxv+5DcJSWWRd/RPAUtsAq6IHdcLe5zsOqOBJzkIFcaNFuNF8n/BCn4wYMtHir4RsImjALo7CmFgrjzBPGh/3CZ1SEfcJRqhA6hOPD8WFY2CCsFT6mInwsrKkolpHPIZiDoLPif52D4EbNtx7+hODXWMuC6tAFj2FN/BHBxRbvCuyKTdETl5nrQAzERuhr8W5HcJMqhRHmCReEmjA6XBC+FtYOXbRQODUkfE9RLAc3IwimKf7PTghm4AvoafHWx58R/ApdLdk2CGagjcVri8/gOHTFTuZaF72wGc6xeBcjuMgyEHYJU8JdWiC0C8+FhMGK4kO0OyajCXPwOG5W/J/2eBGNCIJnMBYD0N58m+GvCP4Dq2m+pxHs6INZA+dZvFsQDLUMhPXD1JDwGc30KY5+g9+G34UaRbGMtcexeBxBMB3fQlvFe52OTXE2vodpCILgbXwbV+FlBA+hs5a5EcHZqhRqT+WE3Tja4t2PYJBlJHwxzJnEfehhydrgaWRXDlMUy9BqqMdfEAQvYRTWVPxdWC+cgVrv1xa74zL8Ck0IggZ8H6touaMQ3KdK4bpwaLgk7G/RHkewvWUk1OzNHQi+Z9E6YT18FcHTaKMolpGb8DcEwW/xebRXvE/4RFg3DLJk62Io/hN/QgfVWQfBVLTVQqFPGKEi1ISJYavQxoJeQ9DdIoT+YWBop3q98SaCn+K7eAhP4AXMQhAEb+E4RbGM9MUbaMTDOAg1WqmwvYrQIfRVEXYInwlrhRvDmVqmFq+jrer9HkE/LRR6hlEqQttwfZgSpoVvhd7mqkMTZqPWQoQvhyPC7uF6H8w4vIwgCIIgmI6/4I+4DasoimVkNwSPK4RxKkLPMDwMDqeHzcOdoWOo0WI7vMqX61VvIoJhWiDsH7qFK8JJYUzYI3wvPBZmv8YsPIbTEEzFP+Hfv8u3wtPhjfC7MNE84dpQpzo1eBTBHfgUPo6t0BN1iuJDdDiCbyuEe8OIcFkYHq4PNSrC0LCDqsx8mqZnVO9IBN/XTOGwMDs8FlYN3UOd9whtT2J7DMXDeA1BkKt5JCQkvBBuDDUqwg2hVnUORjAFdYpiOatHME4hjFMReobh4bKwpoowIqyvKvkp+RtZXXU+hkZMx8MYhh1QYyG+xqfDnJBwqSWrwaMIvoVj8MnL2TFsErqqCLuFq8Po8IWwuuo8gqBeUXwEXIZguEL4qorQPdSH3mFsuDAMU7VMIo3kPC23IZ5D0IggCJ7FBByCTuY6CnO+w0/CKM1zCIIpqNMM4czwdthWy+yP4GV0VBQfAZMQfF6xDOWT5GbSk2xKupC1vCsbkLYWImx6HN9H8Ag2xGcxCS8hCIJ38Cc0Ijhf8/0cwemaKYwLCU+GDprvIQTDFMVHxI8Q7K9YhjKI/JS0I2PIvuRT3pWLyRr+QdgivBBmHskkdLKgLTEMP8RsNOJ5fFnzDUTwEjpqprBqeLqR10/gHM2zK4LX0VlRfEQ8hWArxTKUQeQMciYZQ/Ylt5IzyQ/IGt4jtAl/CAk/DB0tWRfUY3ct8zME52qhR9l5HV7EHPS3ZA8guEhRfIRMRdBVsQxlENmHXELuJvuebuwNZJVVTb/6SVt8IXQIw8KF4dDQP9wVOlh2dkXwOjqrzuUIfo/VzLcuNkIPjMHmeBuz0UVRLGe1OAiPYA5eRo1iGcogsg9ZjfyO7DPGGf+uoos3rnzW+pef5apJR/nGiSrCpaGXZe8BBCNVrw5T8Qr2x+fQE4MxBN1wF7rieQTHKIrlZDV8Gc8iCN7EOYoPXfheGBEuCaMbtJnQzuzTVISjwp6Wra0xFe+gi+ptiybMwKYW7zgEb6CnovgQ9cAovIEg+BPq0VGxXITxKkLXv+l48f4euO98XztZRRgbulm21sFbCA5WvX9BcKVmaMO3x/FQA/eFGkWxjHXBDzAbQfBTHIxaxXIVDlMROk7V+aBuXtnkP/U/L1wQPu7DUY/gFayt5fqiETPRUzO8yjrhtZAwVFEsY/+KWWjEZOysKN6vFg8i+K6WuxPBOC0QjgwJz4f2imIZug/BaYpi0dbHVARHar4NMQez0UcLhXPD5uH0cFroFLYPa6kIAxXFUvAYgh0UxeKdiOBN9NY8NyG4SZXCxNA99A7XhZPClirCeEWxFLyMYB1FsWT3IZhsydbFO2jAJqoUJponTAwnhbFhRPixoviA2qERDWijKJasJ15H8F2cia9iAv4FD+JxTMEcNOIuH0C4JdSE2nBzOClsqSKMVxQf0HoI/qoomu9Y/A1BEARBEATBLAzxAYSdwlfD18K24ZCwvorwZUXxAe2M4JeKomW+hB/haozASTgc+2BbrIuO6IdXsZai+Ij6NIJ/UxTNtw3212zn/oqpL5EOiuIj6HQE1yuKZgjtf0VH1Gi2bElmk/tIjaL4iKjDELyBGZigKJohDApjtVieIrPI8YpiOeuBi/EqguBZ9FQUSxDWDeuGNlos25FryEHelc3JmmRn70ov0kdRLEObYCxmIAgexRC0VRQLEWrME9qGI8JjoUZV0pk8Q7YjJ5BtyRjvyn7kEEWxDHwWD6AJQSO+g90VxUKEAWGwinBJWD2cFkaGa8IAVUtncgm5iZxItiWPkBHkVnKIoljKemEmmjATk7C5oliMMCCcFXYMt4SuYaKKUBNuUrV0JqPI7uRhsi0Z413ZjxyiKJay7RG8gq6KohnCgDAqDAzfDGuHr5snTFS1rErqvSvjSF8y3LuyG9mXDCRDFcVSMgjB/YqimcKAMFhFuCSsHq4NA8Px4YuWuXxJUSwlQxHcoiiaKawR1lQR+oQ2oU3YLWxlmctXyJdIraJYCi5CcLGiKIpWaiKCUxRFUbRS9yAYrCiKopV6FEE/RVEUrdSLCHoriqJoZdbEhWhAE9opiqJoJTbBdfgbguAeRVEUrcAOmIQGBMHDOBg1iqIoVlI1OBm/RBDMws3YUlEURSvwFUxD8BbGopeiKIpW5F4E38EqiqIoWqGHEeypKIqilXoWwcaKoihaoRrMRLCqoiiKVmgtBG8qiqJopbZB8ISiKIpW6gAEP1AURdFKfQHB7YqiKFqhPvhvBNcriqJoRbbHJMxGMA2DFUVRrORqMQCTEQQNmIwBiqIoVmKrYwieQhBMxVispyiKYiVXhz8jCJ7FGeisKIqildgawTv4DNooiqJoZfZC8DNFURSt1FEI7lIURdFKnYPgGkVRFK3UNQjOVhRF0UrdheAoRVEUrdTPEOylKIqilXoGwaaKoihaoa0xB0EnRVEUrcjumIwmNGKKoiiKVqAOx+F3CIJpmIDtFEVRrMRWRz2mIAhewih0VRRFsZLbFa8hCB7DELRXFEXRSvwAs/EH7KsoiqIV+gGCAxRFUbRSTyLYRlEURSv1JoI1FUVRtEKrIJiFGkVRFK3Qxgj+rCiKopXaE8HDiqIoWqkjEdytKIqilboTwbWKoihakVochJ8jmIHLFEVRtAKr4Sw8jyB4BWNQqyiKYgW1F/Yw17loZ74+GItROAdvIwj+GydiFUVRFCu4A3EIVsW1qDPfWKxhru6YiYdxONooiqJYSRyIiTgDD6LOfDd6v3UVRVGshA7EAea6CnXYEd1wCo5AL6yjKIpiJbUeepurP9phO5xirkE4Gb0URVG0IhvgJEVRFK1UOxyGXRRFscL5/7tCA6lNwXAlAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIzLTEyLTI0VDE3OjQ3OjM5KzAwOjAwjVTnoAAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMy0xMi0yNFQxNzo0NzozOSswMDowMPwJXxwAAAkJelRYdE1PTCByZGtpdCAyMDIzLjA5LjMAAFiFfVlbshy3Df3XKnoD6gJAEo+PfFiS40qlLFUlTvaQ/+y/coBusWeuUZE0kC59hsTzAKQ/HfnrH9/+/p//HvuXfPv06Tjo//yJiOPfg4g+/X7kP44vv/72t+/H1z9++fJz5euPf33/458HM+Ez8S38fkf/8seP33+u8PH1+Cxxmi4NPuZpvHzZQSfVr+e7Ukg/14y1xjFOH2beIUch7WRnWoI95+JY3iBnIdcZOgO6jnPZcO+Qq5DzXIACObG504oGqYUc53ASW9hzwGveIa2QchKzFTJkslKD9ELSabF0GJA0ldo9I5Ec5xTjoUCqkig3SMQnoX4Kp4KHnObC0R3PFSXW06fMyPNH6FDpoBUmXqeKDvhHzsUu0SpQceJ5yjIHdJw8ZPa7VqA47WYT5AK+M0e00IoU86k2pKCuDq910AoVE/LDyOXgM4JmtNCKVZzkvpyxqSICOjtkxcpON5lzYE8TXdEi4/hxfPaTZCKVAJAxx+psghnfj896LhqBPeUck1AwHbIitU5xc5o4Hf7UaJEVKOQcxwASWWjqqh1ypJ4DJaoxJYsElUpdkchVT8gOn5OrSIZYl6Zy1dOJeBMASBdbS7oskQoSwZ+GNDkUpoW2kZeMEZ1jINwo2HMyq7RALyC7MvL+coF3eS8VIQZSBo0q5SXU2ZO8l94mGVV1yNPRAxlbMuyOsIwP2Iy08+WQAhoZwRpFlixrU3NkGQm4Y6Q16+RpJi1wFtCQ6xczrDW9c/nI4MAtrqljfsMmd/4ZGZt1Dmx0MV2AvDuPDyvgIgNpIy/ch0tXE8NhNRghWCPTwpS9LZ6RRAdCMkW8M9hh0eb5JOxocJ8bpR9R4jK6rjEzMqgxY+VRvDUWd+6ZWTl2xiSunsGCyukcPjMycfJSQVlnsody556ZkQEPLYEfpShrWL/lupBqxmC6Cd+D31u7tQ5HfYUpHARyoejKexrsBguh+QA4TxRFtLGZXjvCOwPe1yS29H0DzLKBkuGo/4CrcPRqq2FlcBjcM5eWOWHE0UVnVd2gHib6HidVY0rgzkVw4HeoSTS8mhloY1iXvWtcvkSXQHYkx7BQJkkDndfpC/QvaTK6xLQuOdYdIFLQpSZ5IORJmw1UsWmOMTOzApzgi1sqWFf1wIe2UjuQP0UL9KtwbTrSHgYpeK0dE1aWD7JnCiFLQcQZ/tmOM1SHo0Mz9AByEWi1M135KknlZDRYjqDO0WWSSpUanOjooZ8TAM93WawZIwfvTgxzuadjTqQuQXQWUpEUvrJdgQ6j7Wd6hwjVO+HG7Gzgm9Ear1fcMRahetJ6VHq0PVozSEhl1MQC/WJXisFtaWqGCbsmZRmgGFDnkHbw0bh2dREMsdnZ1YHtoFYtCDFlxzyR0AUymZ0Cxhc0MEvhRyggsrh1q1UbQicXTN2SHkBvp9lCq54QVq3JGLuiAef+DbQIDxO6gGwpd8U4421Xt4oWAsugeq8QLHXu0soqWnFi9EXXyGwZpGDKDpqkB10xnfCoxIKrMKx00GxJ0HXgMoHG8Tn7HeqvNStAPZh9YXbeNzCxOeugLgR+Mx8qPohzYKQxZz/885UDKEHP1AalEObQjvtcbp7Kzm1ZWSbibc/xcQcWg7RrQtHvrW14PquFrkCbnxnXoSCD9vwFZOTVB3xSUxv4RVqjFK5SnC4DRuccula004hb0aQoGo8kkgcyoSts94uqQGmULQLMLz0wG9TKMTXw3yVpXVvmjWt4wPyH43NaI1RJp2Rke0I0MfaiTKGjCq5/HTAjVHHBuKvY2xzTZ5fNcY/dmOAF1w9MJgsXqvbweQ39ExOJVtRJMlYdtOZu5CXB4oKCoo3bm6ReUMws2C4LDwNRtFfJqNsRaBrHjquc4am2msIvKCbPrPeknol5rHVAXHcuz2tPQTHYr5bQmOi+ylFeulfqPab3zwNMfF8RYblc4FDpXwhg+w3OTEUcUncwYTsmMF1XWvB1CDiobowaw9qLKj2X2lmMnROg1vTZodd9W56g4uqFaEt5Jer9oTcaHhvZ4bMzab5ItGi7L+2Bga7QqLd8DOg94vdrAHJISOsY3BCQfS36epEweG1aoVF4qLeWafLR6MfVj+Y9kwXlHaDB/vr929tL0vW29OXH92/P21L+lucBCT8c43klQqEe83kKwoX1WM97D+Ojz6MO42PPyw3j48/zDOMTzxsM5+f1pYVL8MuDCpfYyuUEWGLrx6lgiq0ip44ptpacaqbYinJqmmLryqlsiq0u3CkpeGvMqXIuvz45cArZOks5E38eh5ZHcV/ZOkvqjMsD/v7619/+8nx33utbc0nNIWRrLqk5hGzNJTWHkK25pKchZGsuca3kBfz1xAp/3bdfbt61G2gpkU8epBW4RP9pfdzr2/8jrYAY24qRVkCMbcVIK/J6va0YaUU+2m0rht8r8eHEtAVivl5eazfcTd+QM23BpeJP63KvPytpBcR8Er0yfeIq+XKp5BRzWzHTCoi5rZh2r/iHE9MWiLkjMuPabdE7ctF17vqg8+JLwyXvEVxpC8R6kLiWp1jblpW25MpTt3dEcLl6PyUtwgXmXn9OsXt9R2elRRBrW7TSIgh9vRRxCt37aFoBobs6VO6V8a6JZkQgdFuhaQWEbis0rYDQh4CKgSz/ftNf7V7f+mvqD6Fbf039Iez1rsApbO9jqT+Ebf1N7pUP+lvqD2Fb/3zISmFbf0v9IWzrb3pjHg61e5+tufmtVbzbaLf+/iGjnC7bfSPzaTaFbyvyWbdWnm+Ny9u+9fd5RcS3/r6u+PoHb7temYC54l2TO4v8aQnJsRC+o+BpBVbidbosPgl+PyX4YsL4UBEhF2fGh4jEuJg5tkWRFkHEtgiDn6SIHZFIWyBiRyTSCojYVkRGBCKe3lbNLbvb2/DFl6Snw1G1uJT0NDmqLpeSnj5H1ehS0tPqqHpdSnq6HVW7S0lPw6PqeCnp6XlUTS8lPW2PvBY9h5LX+aRcxfw2hXB2Fnn0qY4N4h6P3tWywYvzsa96Ngp/PZpU00Yt6V7KweV1TMmff/4PNPz70/8AdM4gNyPmwaQAAAAddEVYdHJka2l0UEtMIHJka2l0IDIwMjMuMDkuMwDvvq3eAH9imgAABKh6VFh0U01JTEVTIHJka2l0IDIwMjMuMDkuMwAASImVVr1unEcMfJWUd8DeZvlPWjBg4FK4kqpUgZ/DjR/eQ34yYjtVBAjW8bgkd4Yz6+fzp58/nx/xe3u7P2/Pt3+enz59/kL97+cv+Hy/Arf3L/iXL/6Ny3/iv/4rryh+//jzqS9ye94QQd8fPd6/ff3R9BoKv5Ov/yP//qb3N7m+599mobf761R6/v7zx7fbg2KraawH2ZZMXy8P8n3SGSHdEaodsl0iiZBsTuYO6TY3QYi3e14RpQ7QprCJyD6qhtBBMk1x3llM61H7eEl0iLax+HokRjG+IhJdync515w7+xzODolmFEK1047Ueij+cDOEUCEpJ8TKUz23cPWcvMMOir5MVToTIrEp7ztxZ8Bwtit6d33bqocmdlBCo8+iMGufPbtOOOUkckYu2ursfVJ2UcnijYyMCYR76RLAUESI8JZKYKubUnjAwl8sSJFjAOjl4LNT5bqqIQUNDktXOQCaOsBaFehsimn6DFgyXxidCBQiI04cX6CUrVHjXSyMBNIIJOA+hTva7rvge9t2InuuTEkkAJlwNEXJikJGoBQuBRDrsPYJsd4gDF7UtPu2ICdc3wAv9YkCkIQM4uhVyX2KNdEEFyw0KUB3cFUgKUr92UnQ1HdwN38B/QVmV4D90zUR8AhCCTEHHy9YrKO4uu6Kw5Ng3QP75hKNHrDQUwCrEgN2EzJnQwZQ9AmcIwDhYFOilwc1sOugmvhcHw+aYp0xHpdOTcs0nNAS7aIgKx2UYNugnQmkKKqDqzQgDbwOIJ4zoAaXRiSOCjLQ9h3RSpTnLo6lBIBYDR6eD/Uk6BIKlnpdBZtbTaQoH+2lbnCtk9i9VQTcJXwKB2bwzkEhH3bp0h4qmtWwh607c0nAibHAlmDfWvz4yi6g0BRQon2iJ3eOQ7DZdYR6JTGz1RgLBnMjG/iI2g2gBizdBR/VNbOnlA2LLjI5p4R4Ihi6BvRz8iLSGmJ0D+acJMjIdPAA/NEKo+a5u6sK+9QBhqhs6IXQRMjbLLDRoupTRignx8KaChhfr3L7A7lMRkE2YwM2bRyrm9QRKG4WETtKZ4qIgeCJEF+wh1uThVMcRX2pXtI+BQQpJgcYZ1cu5FDbMPAfh+1bthsiB96BFiALewfTfow7nuhL9OadbJeAJ0IACJAqCMAa+DgNWAusWkJenDWO1VBazxhAu72rHYohytakx2XL0gYHQUDgBt8c22wH7k2FLKOdLlCbwQS1cicHYscVCfsObcsUgtCgmtamH/V3e9cWJbWraF1vgAdoav22pb2/JtTSYlOp68UZV+sFZ/XroYIHj3Qgmbpes1S2sSeXycnN1PYUyWP0QFoBdSPmp3flwcCj0LQ7elP4YMiKaMyYdV4yllbBZdhVk4Mnsfzy9DyTg3fTtQeEoeTktJapfUuN5unhbPfuXikxDxtX70kgJ2Covu7r698fMBKGxRggQMEEHBkOd5ZBaGDSMfsKKEtXtnevhEGfr399wAjtcQEzWCgMTARs8RLsOobHc4rWEHQtheIxGN7QWgYF4BmBD58VzeWKfiJWJv4j8O07pgTqeJghRkMAAAAASUVORK5CYII=) 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관련 화합물
힐 시스템의 공식은 C74H134N4O32
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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 |