Add spectral data in the activities and resources

You can now add spectrum inside the course activities and resources. 

Watch the short video:

1. View NMR Spectrum

2. Identify NMR peak with H-atom selection. Place the mouse on the H-atoms

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CAAAEC3QQE3m5OttqzwMOT/MKe92l3BJYJrFul+S8keVQLtDWLW6Fz8VVB98J2OfOt7YuzwPuqJfflzmZ/n932e1F7j3t4naMECBAgQIAAgeMKCLzH9Xa0JvDrSb4hyWuJEDiwwLpVmt+c5AeTXJvkfStq2Sbw1mJVb5ubFZ7dw/s9ZyxcZYb3wCeD3RMgQIAAAQKTExB4J9fyfgxY4O1HH1TRTWCbwLt4z28dqfZzafvzKUm+duHwD0pS/72pW1m2IkCAAAECBAgQWCMg8DpFTiIg8J6E3UG3FNj0Ht5VC1rN7+dzl9TycoF3yw55GwECBAgQIEBguYDA68w4iYDAexJ2B91SYNtVmhcXtFo2Uzxfkkuat2yQtxEgQIAAAQIEVggIvE6NkwgIvCdhd9AdBLZ5Du/8ys7u4d0B31sJECBAgAABAlsKCLxbwnnbbgIC725+3n18gdmqzJe1Q1+3sGrzsmfs1iXMN86VapXm4/fNEQkQIECAAIFpCwi80+7/yUYv8J6M3oF7LOCS5h43R2kECBAgQIDAIAUE3kG2bfhFC7zD7+FQRlDP4a0Fon4jyR/1vGiBt+cNUh4BAgQIECAwOAGBd3AtG0fBAu84+jiEUcyew/uFSX4pyb9M8qokt/aweIG3h01REgECBAgQIDBoAYF30O0bbvEC73B7N8TK753kwvb8269M8sEkP5Xkp5P81yQf6MmgBN6eNEIZBAgQIECAwGgEBN4RtHI2g3XR3FjWLY5z6mH3OfDWQkOXLixIVF6zRYtqdvD6UwM6/tYCFX6/KMnjkvzNJH+Q5EVJbkjy+iQf2nrPu79R4N3d0B4IECBAgAABAvMCAu/Az4fZKrDzAXcWzGpoV/b00k2Bd+An3kjKr/D7iCTfnuSBSX4ryQ8neXGSd5xgjALvCdAdkgABAgQIEBi1gMA74PbOZnavSnLTwjj6Phsp8A74xBt46XdJUj/4vipJfVD0me2e3rrEuV6PTvJxSZ6Q5JVHHqvAe2RwhyNAgAABAgRGLyDwDrjFNbtbz/68OMktS8ax6tLcPgxZ4O1DF6ZTw0ck+UtJHtlC7uwHX13K/K+T/F6SP2kc90xydZL7JPnGJH94RCaB94jYDkWAAAECBAhMQkDgHXCbK+jWQjyrLluu5j4ryZNWBOJTDr0C7w8k+ZIkz07yxlMWs3Ds2WXiq0rq+/3RPaLsRSkVXF+Q5OFJ3tzxft36IOmzBN5e9E8RBAgQIECAAIFdBATeXfRO/N4hB97fTPJ1SWrF3Lp/8rtb8P3jE5vW4S1a1YMm7LGECrxPbJctd12RuZ7dW6/37rGOLrsyw9tFyTYECBAgQIAAge4CAm93q95tOdRLmp/cZp6/OMlvJPmkFnq/vIXe604sLfCeuAF7Pvzdk3xnkrqqYHaf7p4PsbfdCbx7o7QjAgQIECBAgMCHBQTeAZ8IQ1u0qgLtdyT53y3wVgCZf1XQrNneWjm3LnN+yYl6I/CeCP5Ah519n3z/Cc+prkMTeLtK2Y4AAQIECBAg0E1A4O3m1NuthvBYolosqO4l/pz2Zz3+5dNaqP3dJbK1Sm4F37rsuYLvfzuyvsB7ZPADH65meL8rybuTPPfEz9ldN1SBd52QrxMgQIAAAQIENhMQeDfz6uXWsxmsi+aq68PCSue0gPv0JM9soaNKrL+vQFv/PaeF2g8ukf3HbZsfbNu850j6Au+RoI90mAq8X5TkW5N8ZJJ/n2TZuVSrMdeqzce+b3eeQeA90knhMAQIECBAgMBkBATeAbX6s9s9r7uU/DVJfmaXHXR876Ut7L6q/VmPfVl8fXILtA9rgfZHlmzz8W2br23b1MrO+3zV84pv3ecO7at3Ass+EFpW5MvOeMTXsQYl8B5L2nEIECBAgACBqQgIvAPodK0YW5cEPyLJX0hSvxRv+3p1knckuSrJf9l2J2e87wvafbpVc83q1mzaulc9Wqlme+/RQm0Fj8XXX2/bPKBt8wvrdtrh649vrl+f5N912N4mBA4tIPAeWtj+CRAgQIAAgakJCLw97/hlLUD+bAtn/2cP9V7ewuO/acH3rXvYZ82i1YJUNYNc4fxfbLHPesxSBd9azKru3X39kn383bbNm9o2r93iOHV5a9V4WwvlN26xD28hcAgBgfcQqvZJgAABAgQITFlA4D1G91/zgAfc49bbbvuR288554f/xtve9or5Y77y/vd/aG6//Z/ddu65X/nFb33rO9vX6tmhv9gut61w9p/2XOc9W3C8ooXeupd221c9ZqjC7o+3ALnrvbZ1r2UF32taqH3fksKubNv8ZKt/5nbWGM5vddYl1DX7/IJtB7zD+2aLjM128bokj0py8w779Nb1AnXf+Ccmqd5/7JLN79Yej1Xn3i3rd3ewLQTeg9HaMQECBAgQIDBRAYH3GI3fIvBWWY9NUoHukK9Pb8Hxc1twrEV7ur6+os2UrnrMUNf9LNvuE1pdj2yh99olG9WHAhWMv6Ft87wzDlgLYNUHB1e3sLtskaxd6u3y3mckqRnq+YBb34A3JPmeJNd32YltthJ4aJKfSFL3jS97vTnJL7eFrf5oqyPs500C734c7YUAAQIECBAgMBMQeI9xLmwZeI9R2uwYtcJzhcf3t+D7yjMOvviYoQpsh3p9fqvr41qo/bdLDvTgJBUmZ486evHcNhWYa/b5t1vQ/e+HKnTNfmtmt2qsy7YXZxDrm7Bms2u23Uzv/htUKzN/bwu7dWVAXcJf/78uh68PlP5OkicmeUKSN+7/8BvtUeDdiMvGBAgQIECAAIG1AgLvWqI9bDCAwDsbZS3kVMH35S34zq+uXJeFVnj8toXHDO1BaO0u6t7gqusNLfjWpcCLr69qobIu//6xVuuntpndfSxytbbIMzaosFuvWixs2au+Xvclm+XdRXn5e2erNP+ruSsmKvjer50v9a66xP0D7dFZuywKt2v1Au+ugt5PgAABAgQIELijgMB7jDPizwJv8pgVx/vVhXt4j1HWqmPctYXLCra1eFSFtJqZrLBbM78VDuoS0FO8ntJqq/uFq7Z3LRRRjxl6brvMuS5hPusy52PVXzXVpdT1iKZVgbZ8H3hGID5WrWM8zizw1qzubDXumtWtD0jq/vO6qqH+fz1K6xuT1PN4T/USeE8l77gECBAgQIDAWAUE3mN0dkAzvF+Y5En502D+oBYua3a1LgV+WsfHDB2atAJMzfbWPc4VeitM1qvuR74pSV3SXGH3bYcupOP+Bd6OUAfarB539f1JXpPkunaMenxWLdR2SbvEue6rfpzn8B6oA3ZLgAABAgQIEDidgMB7DPsBBd6/2Rbu+VtzLjWbW/f41n2wfXp9Tgu+NTNawbcuCa77iese4769XNJ82o7UwmZPbR/a/FKSuie8Fmirhax+pX1Acm6SemTXrquM7zJSM7y76HkvAQIECBAgQODOAgLvMc6KgQfeeh7uI3oYeGete3gLvj+d5NFJasXpvr0sWnXajtRjuL4ryce0UPve9mfN8t6rhdy6pPnU93oLvKc9TxydAAECBAgQGJ+AwHuMngq8x1BOzfjWYlV9DLwF4LFERzkNVh6kFl2ry8tvTVLB8i7Jh8+ZWgn8P7YPdM5asGp2afpl7Qh1eXQtflX76/JaN8tf+xB4u0jahgABAgQIECDQXUDg7W61/ZYC7/Z2G7yz74G3hlIzvTfOjalWm55/Lu8Gw7VpR4G7J/nOJL+e5Kc6vmfZZhVYz28ht75e946/peNCY7O+173nq1bqFnh3aI63EiBAgAABAgRWCAi8To07CCy7h7fvlzTPBjCEwOt0O77AbJXmWrjqJVseftmzkrs+P7mO//x2OXV92CHwbtkEbyNAgAABAgQIbCEg8G6BNua3CLxj7u40x1YzvHX/7rvbI6s+tAXDsnuwZ5c4v7CtDr5st/MrdNfiavUSeLdogLcQIECAAAECBLYUEHi3hBvr2wTesXZ2uuOqwPtFbfXxj2yP1lq2EnM9f7dWbq4FrRZf9ZzkCxfu2e36uKnZ+/6RwDvdk9DICRAgQIAAgZMJCLwno+/ngQXew/SlZhifPrfrerZxha6XHuZw9jonMLukuR6tddbrZWc8h3ebwLt4ybNFq5yWBAgQIECAAIHjCwi8xzfv9REF3sO0p8LtJ8zNHj43ybuS/LPDHM5e9yywaeBdNvu7GHjrkUh3W6jzKUke1J4pvech2B0BAgQIECBAYJICAu8k27560ALvYU4Igfcwrl32Wpc014Jmv5PknSve8IAkX5bkxSsuad70Ht76wXpDkgcvOd5sJrnC7b0Xvn65wNulpbYhQIAAAQIECHQWEHg7U01jQ4H3MH0WeA/j2mWvs0uaa7Gom1a84ZFJnnDGJc27rNI8O6RLmrt0yzYECBAgQIAAgf0KCLz79Rz83gTew7RQ4D2M66q91qzuU9tCU3dtM61vSPJHS94w+/ovJnlSkvet2Okuz+GtXQq8xz0HHI0AAQIECBAgUAICr/PgDgIC72FOCIH3MK5n7fUz2iOAPnpN4P2DJK9plzP//hk7nN2Xe1nb5rqFVZvXBdp1X6/d3u6S5uOfKI5IgAABAgQIjFpA4B11ezcfnMC7uVmXdwi8XZQOs819knx3kh9K8muHOcTe9irw7o3SjggQIECAAAECHxYQeJ0IdxAQeA9zQgi8h3Ed214F3rF11HgIECBAgACBUwsIvKfuQM+OL/AepiEC72FcV+31o5Jc0r7480m+Okld2nzW6w+TvGjFKs3Hql7gPZa04xAgQIAAAQJTERB4p9LpjuMUeDtCbbiZwLsh2I6bz1Zmrt1ckeSaJBet2efscUG37HjsXd4u8O6i570ECBAgQIAAgTsLCLzOijsICLyHOSEE3sO4jm2vAu/YOmo8BAgQIECAwKkFBN5Td6Bnxxd4D9MQgfcwrmPbq8A7to4aDwECBAgQIHBqAYH31B3o2fEF3sM0ROA9jOsmez0nyScmeViSj21vrMcQvSLJWzbZ0QG3FXgPiGvXgxf4uCT1fVzPyn7vQEfz8a3utw+0fmUTIEBgiAIC7xC7dsCaBd7D4Aq8h3Htutd7JnlakicnudfCm6o339YeW/Shrjs80HYC74Fg7XYUAhV4KyjW9/BQA+8Lk7yhPSN8FE0xCAIECAxAQOAdQJOOWaLAexhtgfcwrl33+g1JnpHknyT5uTZDVO+9d5InJHlqC8M/3XWHB9pO4D0QrN2OQkDgHUUbDYIAAQJHFxB4j07e7wMOMfA+PMm3J6mw8ugkn9tDYoH3dE2pxxH9aJL/nOTqJBUq51/nJvmWJJ+e5PIk1atTvQTeU8k77hAEBN4hdEmNBAgQ6J+AwNu/npy0omWB983tkS6/fdLK7nzwz2lB94FJnp3kTUluSPKXelZnlbMYeJ+f5J1JntXDWsdW0uwRRd+f5CUrBvfFSf5xkouTeCzR2M4A4xmLgMA7lk4aBwECBI4rIPAe17v3R/vCJE9K8pgkD2qB8muS/Pd2D+S/78EIKsDUjO5jW9CtWbt61QzdTUle3ILk23pQ66yEVyX5kiQfbPeLVkD/QJtZrPDrdTiBu7X75er+3GcmWbxPdzbDe//Wjz8+XClr92yGdy2RDSYsIPBOuPmGToAAgR0EBN4d8Mb61ru2QFkL+VQwu6rNfH1Hkle20FCzvqd4PaXV9uOttnctFHFekucmqXs2a/b0eacocsUxL2m1/1qr/aNajRXgK4i9rEe1Dr2UuySpS5nrz3pVmP3nSf5LkuuS1IchFS4/JsnjktSVDVckeeOJBy7wnrgBDt9rAYG31+1RHAECBHorIPD2tjWnKezxLZS9vAXd35srox4HUaG3gnAFtO86Yok1y1yzurW6ZYXw1y059le1hYn+U5Ifa7V+aguVv3DEWhcP9Tda7R/ZTBeDbc2mVzj/1fbn756w1rEcenYZ80UbDKj64pLmDcBsSuDIAgLvkcEdjgABAiMREHhH0shdh1HBoALl+1soq5ncVa+6R7YCWt1DW8G3LiE+1OvzW10ar4L0AAAZ6klEQVT1i04F3X+75EAPbkH309o28/U8sgXfuv+4aq1Ls4/1+pRW+99qpj+y5sDlXx8olG396bW9wN3b+VkfMnR9/d8kr03ikuauYrYjcFwBgfe43o5GgACBsQgIvGPp5JbjqPteK2jVysYVKK/fYD9f0cLZ/25//voG71236Se0uiqwVl3XLnnDfdo2dflybXPW5cu1IFEFybrft4Jv3Ut7qFddRluPwCnXmgWvS8K7Hq/um646K+jXn//qUEVOaL8Vfr8zSZ2fP9XzcbukuecNUt5JBQTek/I7OAECBAYrIPAOtnW7FX7PFsjqvsUKi/90h909uc1I1n21FSZ3fazLt7barmm1vW9JbVe2UPnCFihrxeN1r/NbnQ9rdb5g3Ru2+HrdD1pB9xWtrm0vT64Z95rl/YNW66u3qMVb/lSgyyrNfbESePvSCXX0UUDg7WNX1ESAAIH+Cwi8/e/RygprgaaasazQV6sTz78e0gLhsnsS61mjFcr+TQtlb92DQYWKCmh1r23NTP6LLfZZtVZdNRNXIfz1S/bxd9u4/kfbpi5B3fT1Ra3G21qYvHGJXf3dBQuuM+9acXlxJrwWPara/6Q5/MqmRa3YvlbMLtcXtVrfvaf9Tmk3NcNbM+1lVwuaLa7S3CcLgbdP3VBL3wQE3r51RD0ECBAYhoDAO4w+La1ym8BbM4XvaGGxFkna9+sLWkCrFYhrtrfLY4wubGHxHq2uZasV//W2zQPaNvtYhKoW6Kpw/vVJ/t0cRH1YUIF3cRGjVYH3h5J8aavrJ/YNmuTPNdNa5blMPcZoM+QKvPUhR105UPf01jm57CqEP2wfLLx3s93vdWuBd6+cdjYyAYF3ZA01HAIECBxJQOA9EvQhDrNN4K0Z2J85RDEL+7y0hcmaDa1QOb/a82zTT24hti4xrhndZYs6fXzb5mvbNj+w59rL8NaFfVbgrZnVetUiV3UPbr1WBd66VPote65r2e4q9JdlzabXny89wjHHcIiuKzZbpXkM3TaGMQsIvGPurrERIEDgcAIC7+FsD77nbQLvwYuaO8CqxxjV39flv/Xfc1qQXbaoUy00Vdv8YNtm13uDu469Am8F9pq5/ZdJ6hLwumT8rEuau+57H9s9us34eozRPjT7tQ8zvP3qh2r6JSDw9qsfqiFAgMBQBATeoXRqSZ2zAHbZijH0YcaqSpt/jFHNTD4wyewRQssWdapAV0H3N1vQ/W9H7tEs8NbCWLVKdIXfur+4HtlU90wvu4f3yCV++HAeY7Q/9foQ5n5J6rJmjyXan6s9EdingMC7T037IkCAwHQEBN4B97rvM7yLtF/eZiZXPcaogmaFuHu3oPuSE/VmPvBWCRVy65LleuxRnwJv1VYfHtSiVh5jtN3JUt9DdX/vNyW5a/tg45btdrWXd5nh3QujnYxUQOAdaWMNiwABAgcWEHgPDHzI3Q8t8M4s6jFGNdP7xUl+I8kntaBbgbju5b3ukGgd9j0feOv+3vomuSHJU5PUKtF9meGdH8rsMUYPT/L2DmOc8iY1m1v3j9fMfT3Duf53Pf6pLmGvx3NZtGrKZ4ex91lA4O1zd9RGgACB/goIvP3tzdrKhhp4a2B1ufLXJfnKFna/u4XdU15OOgNfDLz193VJcwXeCpM/ueSxRGubZYOTC3xEmwl/QpJHJLlXkt9K8sNJfirJKWd2ZzhmeE9+miigxwICb4+bozQCBAj0WEDg7XFz1pU25MBbz9qtFZe/pAXdN64b7BG/vizwzt8vXY8HWnwO7xHLc6gNBeqX5Frlu4LuZ7bZ3F9O8teS1KOpFp9hvWr3i/fM15UIdZ/34irf8+9/Rju/Z3+3+GznxWMJvBs21+aTEhB4J9VugyVAgMDeBATevVEef0dDD7x1Oelrj8+29ojLAm+9aXZp8/cIvGsNT73BXdps7hPbbG7V80tt1e26JL2e+VwfWtQjp7oG3gqv9QiqCrn1mt3bPXts1eKY57efvzR+tur3MiOB99RnjuP3WUDg7XN31EaAAIH+Cgi8/e3NqCurGd6+Bt5Rw09kcLNn79b9us9PcmOSd82Nffb1roG3flBek+SKJDe3/Sz7u9khVu2/QnC9VoVkgXciJ6hhbiUg8G7F5k0ECBCYvIDAO/lT4DQAAu9p3Kdy1Pu0xc++pgXUn0ny4iSvT/KhJJsG3pr1r7Ba93LP7vU96wqLVc4C71TOQOM8hIDAewhV+yRAgMD4BQTe8fe4lyMUeHvZllEVtWw15pqdfVGSlyd5TpJndrykuYLuhQv37M4Cb9dVu2ch+4VnXBJvhndUp6DB7FlA4N0zqN0RIEBgIgIC70Qa3bdhCrx968i467lbks9ri1TNVmiuET89yY8mecea4e8aeGfhuA5z1kJXAu+4z0Oj201A4N3Nz7sJECAwVQGBd6qdP/G4hxJ4PzHJ9yX5eyf2cvj9CdQvzV+dpFbbrlnb9yT5ufYc3l9N8idLDrVL4J2F3U9ZuCS6VmxefNVs8YOSvGl/w7UnAqMREHhH00oDIUCAwFEFBN6jcjvYTGAogffTWhj6dK0bnUCt5PxXknxjkkuTvHohkM4PeNt7eFeF3dp3XVL92AXVWgVa4B3dqWZAexIQePcEaTcECBCYmIDAO7GG92W4Am9fOqGOEqhg+tlJfivJe5eQbLpK82yf9eiieq17Xu/skC5pdj4SWC0g8Do7CBAgQGAbAYF3GzXv2VlA4N2Z0A6OLLDrc3i7lCvwdlGyzVQFBN6pdt64CRAgsJuAwLubn3dvKSDwbgnnbScTmF2efFmr4LqFmdv5Rw7VD9Ybkjx4SbWL75vfROA9WXsdeAACAu8AmqREAgQI9FBA4O1hU6ZQksA7hS4b46YCAu+mYrafkoDAO6VuGysBAgT2JyDw7s/SnjYQEHg3wLLpZAQE3sm02kC3EBB4t0DzFgIECBCIwOskOImAwHsSdgftuYDA2/MGKe+kAgLvSfkdnAABAoMVEHgH27phFy7wDrt/qj+MwCkC7xOT/F6Slx5mSPZKYG8CAu/eKO2IAAECkxIQeCfV7v4M9uFJfqE/5ZxZySPas3gHUq4yByxwisD720m+WeAd8FkzndIF3un02kgJECCwTwGBd5+a9kWAAIEdBATeHfC8dfQCAu/oW2yABAgQOIiAwHsQVjtdFLhvkucneVaSmxe+eHGSCxce8XIywVfe//4PPef2259w3rnnPv6vvfWt758V8poHPOAet952248k+Q8Xvv3tP36yAh14zAIC75i7a2y7Cgi8uwp6PwECBKYpIPBOs+9HH7XAe3RyBxyggMA7wKYp+WgCAu/RqB2IAAECoxIQeEfVzv4ORuDtb29U1h8Bgbc/vVBJ/wQE3v71REUECBAYgoDAO4QujaBGgXcETTSEgwsIvAcndoABCwi8A26e0gkQIHBCAYH3hPhTOnQF3uuTXLRi0Nf16R7e3H77r6xqzjnJN7iHd0qn7lHHKvAeldvBBiYg8A6sYcolQIBATwQE3p40YuxlmOEde4eNbx8CAu8+FO1jrAIC71g7a1wECBA4rIDAe1hfe28CAq9TgcB6AYF3vZEtpisg8E6390ZOgACBXQQE3l30vLezgMDbmcqGExYQeCfcfENfKyDwriWyAQECBAgsERB4nRZHERB4j8LsIAMXEHgH3kDlH1RA4D0or50TIEBgtAIC72hb26+BCbz96odq+ikg8PazL6rqh4DA248+qIIAAQJDExB4h9Yx9RIgMFoBgXe0rTWwPQgIvHtAtAsCBAhMUEDgnWDTDZkAgX4KCLz97Iuq+iEg8PajD6ogQIDA0AQE3qF1TL0ECIxWQOAdbWsNbA8CAu8eEO2CAAECExQQeCfYdEMmQKCfAgJvP/uiqn4ICLz96IMqCBAgMDQBgXdoHVMvAQKjFRB4R9taA9uDgMC7B0S7IECAwAQFBN4JNt2QCRDop4DA28++qKofAg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3. Identify C-13 NMR peak with C-atom selection. Place the mouse on the C-atoms

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