![2,2-Difluorobenzo[d][1,3]dioxol-5-ol](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAJYCAYAAABM7LCIAAAACXBIWXMAABo6AAAaOgG4MgkwAAACDXpUWHRtb2xTb3VyY2UAAHichZRta9swEID/yqHPq179GuKU0FIYtAzWDvZtKLaSGmKryM7bv9/JiTt7yTxko9PdPSfr7uT5/bHawt64prR1RgTlBEyd26KsNxn58fZ0l5D7xTxHJ3Ssm4y8t+3HjLHD4UDzd1Ppo61pbityts+OTTnyOShq3YZJzgX7+fL82jF3Zd20us4NUk05azrls811233FP7ZglXb7smZnd1a5/TnaL8n9w+mxKcifszygbYkorMutgbV1lW5hLznFh3+BjamN060pYHVCtaIBnn0xf3m0+a4ydYuij1Dmevvaul2OispuTb7DYCh8fcxIJRDQra2WzukTeMmrtQAtQSvQAegQdAQ6Bp2ATkELji/ahcQ8b43f6O30YTLyDR4uw0tPODoNJkhmJKZhKhREVIZx1E8BTaVKQaGNS5BUyDACQaXkAeAJ44j308V28TxzBE4YOKAqkQlaIoGTRHecBFV8uArTKMVVEnSrRMgAgSRWCkPxJIl7/BwMU8I+c7KYr2xdDEQoi4ysBOmS9d2sG3nJFwHrCuOwBX0A7zoE5Bjw2f0ElrcANQZ8LaaBYAz4yk0D4RjwdZ4+QzQGfFdMA/EY8D00DSRXQDoNpFeA4NOEt49K1/XzfxhxlaoBcjO54q+C91dmklFXTXIbYYOeZP2dRvHqvrPBz4DhL3DxGz0+iMuZjUzsAAAxxklEQVR4Xu3dB5hU1f3GcTSAYoVg1KARUSygsYEJRFRi/Rtb1CAosSAoUaOCXYmiYsWCAirVEowFK5ZYiEFUbIgYrIhKFA2KYsMK6vnPO+u9c+csu+z85t7ZuTPfz/PcR+Semdkdds87955zfqeJAwDAoIn/FwAANAQBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAkJRvvnFu3Djn9t/fufXXd27llZ1baaWaP//xj86NGVPTpj5NmuSOZSmkbQxK8yoAUG3uuce5ddbJ79SXdqiN2talkFAopG0MSvMqAFBNRoxwbrnlajryZs2cGzjQuenTnfviC+cWLXJuxgznTj7ZuebNa9osv3zNY5amkFAopG0MSvMqAFAt/vWvmkBQJ96ypXPPPuu3yHn+eedatcqFyKOP+i0KC4VC2sagNK8CANXghx+ca98+14nffbfforZ7782132ijmueIKiQUCmkbg9K8CgBUgzvvzHXg3br5Z+u2ww65x+k5ogoJhULaxqA0rwIA1eCII3IduGZYNZTaBo/r1y//XCGhUEjbGJTmVQCgGnTsmOvAZ83yz9ZNbYPHbbZZ/rlCQqGQtjEozasAKMpDDz3k1l13XdetWzf36aef+qdRLn7+81wH/tln/tm66d80eFzr1vnnoqFQyFECpXkVACYffPCB69Onj1tuueUyfUKT7NGqVSs3atQo9/333/vN0diaNs114IX8+yxZknucniPKD4aGHiVQmlcBUJDvvvvOXXLJJW611VZzQXD4xxZbbOGmTJniPxSNKekrkGUppG0MSvMqABps0qRJrn379nlhsfbaa7sRI0a4o48+OvMBtWneuQMOOMC9/fbb/tOgMTAGglSJo9YOysIrr7zidtlll7xwWGGFFdzpp5/uvtAK5p/MynQ2O+20U612gwYNcou0yhmNJ45ZWH375p8rJBQKaRuD0rwKkhFXrR00qoULF7q//vWvta4s/pj5APDmm2/6zUN33XWX22CDDfIe06ZNG3fjjTe6H3/80W+OUmAdCFIhzlo7aBRLlixxI0eOdD//+c/zQmDzzTd3/1I5jAb49ttv3QUXXOBWXXXVvOf47W9/65555hm/OZKmgfPoSvSGfHC7775ce1aiI3Fx19pBySkgNttss7xOv3Xr1u7qq682za763//+5w477LC82Vr686GHHuref/99vzmSNHly/u/nc8/5LXL0QS8YeNdjlvbBoZBQKKRtDErzKohPErV2UDK6JbXvvvuGnbwO3brSLSzdyirWs5kPE127ds17/lVWWcWdf/752asVxOSRR5w75hgNXPlnagwfnrtDoLsAukOgD3O6O/Dll8698EL+HQK11WOWppBQKKRtDErzKohPEvdYkTgNgmswXIPd0c5dg+YaPI/bhAkT3DrrrJP3Wu3atXN33HGH3xSFmDPHub33zv0ude/ut8hp6Bhlmzb1fxCMtl2WQtrGoDSvgvjEMcvDr7WDxGgw+/rrr89Ow4125pqmq+m6Sfoy80n3b3/7m1txxRXzXrt7ptP7z3/+4zdHfT7/3LlTTsldMQTHoEF+y3yaATl2bM2MyLZta2ZItmhR8+fMlagbPdq5r7/2H5WvkFAopG0MSvMqiE8S88yRiGnTprnOnTvndd5aGKgFglooWCpz5851PXr0yPs6fvazn7n+/fu7jz76yG+OKN3uHT/eubXWyu+cdStYg99VjgBJmyRWuiJW8+bNc717987rsJdffvnMxeMR2dIkjeWxxx5zW265Zd7XpbIow4YNc4sXL/ab44knnOvUKT84Vl/duUsvdY73KyvxABl9VJMGH2iAJGrtIBZff/21O/fcc93KK6+c10mrAOLzGkAtA5rhNXr0aPeLX/wi72vcdNNNswUbkfHOO84ddFB+cGiGlG79fvih37qqJd5r+yFR34EG4AqkLN16662ubdu2eZ3yr371K3fzzTf7TcuCKvoOHDjQNWvWLO9r3nPPPd3s2bP95tVBYxHnnFMzThENj+23r5k1hVoS77UJiJgxBlJWXsh0LDvssENeJ9yiRQs3ePBg99VXX/nNy87rr7/u9thjj7yvv3nz5u6kk07KfD4p4ANK2ino11svPzg00J35YIC6Jd6rEyAxi2MWll9rBwVbsGCB69evX3YwOtr59urVy72jWyAp889//tNtsskmed+LbnONHTvW/VDJ64Z0a1HT4aPBoSuQc89d9uwoECCpk8Q6EI2PXHNNzZTCRhzkTQMNNl922WVu9dVXz+tst9lmG/eEBl1TTN/bFVdc4Vq2bJn3vW299dZu6tSpfvN008+5PowFK8aD4+CDnXv3Xb816pB4r06AxCyJWjs33pg7r18ohc1VV2k6UX67Knf//fe7jTfeOK9zXWuttdy4ceMq6lO6pvYeddRRta6uDjzwQPff//7Xb54umj49dKhzq62WHxydOzv35JN+ayxD4r06AZKAuGvt6BdHBRmjv1DB0bWrc5dc4lwV7zfx2muvud133z2vM9U4wSmnnOI+1wKzCvXiiy+6HXfcMe/71vjO2WefnYrxnVpU0kcfoKI/32uv7dx112nFp98aDZB4r06AJCTOWjuiT5YKii5daodIcGy9tXNDhmjk1X90RdJMpRNOOKHWTKW9997bvfHGG37zijVx4kS3/vrr570H2p/9pptu8puWpcWvvurcrrvm/yzr9+K002qqV8Ms8V49GiD1HTCIq9aOT/eAr7yy5laWf484ODQbLPNJNPMx1X906mmtxLXXXuvWWGMNF+00O3To4B5REb0q9M0332Q+Owyptcbld7/7XeYCuJ4r4Eb02SefuInHHef+GV07pUMlROrZZwUN18T/i7j5QVHXAaM4au3UZ/5850aNcm7nnfMXMUaPDTd07vTT6y8rnxL//ve/s3uNRztJrda+6qqrsvt3JEljDxqIV3hpjcbhhx+eLbao2lVbbbVV9ipA/9X/75z599D5AQMGZNtrkFszw5L23nvvuUMOOSSvbLxW2etrma+flTKgDwAqi6/y+Dtmvr6hmeNl/Zxq+rpu/yI2iffchEQF+fjjmvvFe+zh3Aor1A4SHZpLr9tpjz+eqvvK2lNce4tHg0Nl1rUH+cf6vhOg19Q02Z49e9ZaGW49tDnVn/70p2yoJHmb7emnn3a/+c1v8l5bm1pddNFFJa3z5Xv00UezG3IFX9MameOYzHsyZ+TImtmGiFXivToBUqE0eDxhgnP77VdzxdNkKWHyy1+6TA+sj/WFlV0pIe0hrr3E/TLr2nP8pZde8psXTfuBqELuhpmrNr/zr+/QqnZdgei//rn6DrU/8cQTE6m+q0rDN9xwQ+af+Zd5r6nv7e5CbpnG4K233spuARz9OoJ9Vj6PYZ8VLF3ivToBUgU0I+e225zr1cu5VVapHSQ61ljDfd+3r5v/0ENuSSN+Qg2o89Pe4dpDPNrpaI9x7TUeJ23kpJLu/or16KG9O/bff393xhlnZMufzJgxw324jLpLOq92t9xySzYEdeXhl1OJHlqrcuWVV2YnB8RJIXzmmWfWCmHdZksihKPq22fl5Zdf9psjZon36gRIldGYjAb3Dz20Zopxk1yI/DdzXJk59lx99exWq/dk2mlwttR0+0V7hkc7HN1+ufDCC2O9/aLgGDFiRK2NnXRoOuw+++yTPa9pwnGaM2eOGzVqVLaEu8rH+6+tRZC6Cor71pyuAhSC0dfSVcAxxxwTy26LUcE+K/7Vj/ZZ0c8VSiPxXp0AKZK2IT3rLOeGDfPPlD91xqrwqtIpv/iFeyrzC35q5tg48guvWT0q/3Fb5gpGGyAlSXuD+wPA+rP2Etee4nHRYLuCwb+60dGlS5dsNdxS1ZlShWBNt911112zg93Rr0Vb3Z566qnuk08+8R9WFE1E+PWvf533WhqbGT58eCwTEZ566im37bbb5j2/gvLiiy+O9QMAli3xXp0AKZLGEJr89Cn+mWf8s+nx/fduQaZjuSHzaXSjpXSsOvSpXPex//73v8e6QE9XAtoTXB1m9PW0d7j2EI+Tns/fc0OfwjVLKYmtawuhfUq0+NF/HzSAr9t5cdJMqGuuuSY7Eyr6Wh07dnSTjTOh9PX/+c9/zns+hWKfPn3KZgZYtUm8VydAiqCByCY/hYduB5VgmmYp6PaDpqtqqmpd9+y10ltVYsePH1/UrZbbb789uxd49Lm1CE57hsdJgacB22j5jyA4NHBeTvR+aszEr+elVeevatFdjHR1c/zxx9dajKnbd7rV1hC6zXneeefVWoOy3XbbuenTp/vNUUKJ9+oEiJHqUEX3/sh0hJVKn9o1EFrXzCR1xBqQ1dTUhn7S1KwjrZeIPo/2Bj/rrLNiv1Wmku4afI++lgbM4x7biJvGJVTzKnprS4PRIzXlNWYKpt122y3vPdKHBN1Cq+9qU7c2/VXwmln2j3/8w2+KRpB4r24NkBn3n+fuunBbN+/VKlz5q8J80eq5Rx7pt6hY6vhVa0m3OqKdRnCos1PnrNlE7y6laqoW42mvb78QoAaUtTd43FRIUbfegtfRvX79XZpoUoEWKPrvV30du9V9993nNtpoo7zXUkFKXWlGC1LOnDmz1qy1VNfhqlCF9eol8uMP37sxf/lZNnTGHt3MvfFMvLcbyp72ImjyU3h06FAzTbYKabMjlc9QOfFoRxI9NCitwVPtoqe9vf1S5OoYtRd43FT6vG/fvnmvpYHqxtzzvBgas9B7HQ1ezWhKYhqu3rtLL7201i20Tp06ZSseH5n5wOR/ANBiyzTus1LpyjJAZNqtx+euXvov5158eKjfpDJpT4nML0/mt8a5FVfUR3K/RVXSqu2hQ4dmB76jHUtdhwaGx4wZk0iZdc1s0tavwWvpqkjTYpN4rVKbMmVK3tRYBfLjqiqQAK1jUQj7s8Oih9auJPX6KF7ZBohMn3RW3i2wpyYOTFV5jIJpOmV0W80RI/wWcDWzcVSbSoO+fuejT65aeZ3UNFktXIuWONen6AceeMBvlmq6itJK/OB71K2jSZMm+c1io8WQ22+/fd6/oz4AVNo+K5WorANEXnnsmvB2lo5Hxx7kflhSoXO9DzggFx777OOfxVKos9NGR0HHo9tYSVEode7cOXytNddcMzuAXol0m+mggw4Kv1dNZIh7qq8vOu4V57ocJKfsA0TefuFON+7YFcMQuX/YLm7xNxVWx19Vc4PwUIn2IqauVhutug46njv97XpjogVq0U/lmgmkMZpKpk//moIbDZEkr0SitazinimHZKQiQOR/b0x11w9oGYbInedv477+PJ0DlrVogZnKsCs8NP6h4oNosKQDROtWevfuHb6G1q6kfmvXAgwePDj83nU7K6kxCQIkfVITILLw/ZfcTaeuE4bILYM2dJ9/2LDFSGVLtaB+/evc1cegQX4LLEPSAaICh8Hza2+Qxl5R3hiiVyIaWJ81a5bfpGgESPqkKkBk0cJ33G2DO4Qh8veT1nQL/pvi1ajHHpsLD+0/HkOtoGqTZIDolk1QO0uL7JKYEpwGup0VHRPRFN+414kQIOmTugCRb7782N1zcdcwRK47bhU375WH/WblT1VDg33NVaokgYVu1SCpANHue9FtbdOyB3hS/HEgLTaMEwGSPqkMEFny3VfuoZF7hyGiBYdznknRL3imc3KtW+euPrSfBkySCBB94v79738fPq/WK6Bm1lt0nYi2jo0LAZI+qQ0Q0Yr1qTf2DUNECw7/8/ClfrPyo7nt3bvnwoPOqShJBMjll18ePuemm25K+YwI3cYLVorrtl5cY0IESPqkOkACz90zKBcimePpiSeW94LDIUNy4ZHpnBy/LEWJO0C0BiHYiEkdpOoyIZ/KngTvuRZWxoEASZ+KCBB5ZcrV+QsOxx3sfvh+sd+s8U2b5lzTpjXhkemcHJ1T0eIOEG06FTyfZmChNtXOihZgjGORIQGSPhUTIPL2jDvyFhw+MGxXt/jbRX6zRvO99qJef/3c1cdVV/lNYBBngEzLBHww60r7htCR1U1VfINSMlqVX+zOhgRI+lRUgMj/Zj+Wv+Dwgk5ls+BwUo8ebkrml2ORwmOvvfzTMIozQKI1mW655Rb/NDzaTyR4v7S3RzEIkPSpuACRhe/NchNObROGiBYcfvpB4y44vGHsWLdT5hfjtMxxf5s27vuPPvKbwCiuAHnyySfD51GZeCybNqUKyrJrq9xido8kQNKnIgNEFn38X3fb2ZtmA2T4EU3coIPWcnNefd5vVhLajW2llVbK/mJslbnkf+3RR/0mKEJcAbJX5qoweJ4kaz5VGm2PG7xvKmtvRYCkT8UGiGjB4Z0XdXUD92ri9u7cxHXaeBU3eXJpdzj89ttv3ZZbbhn+YjAoG784AkQbJwVjH5tttlm2/hUaRlcduvrQe6erkU811mdAgKRPRQeILP72K3fBiXu5zddr4lZs1sQ1a9aspPspH3fcceEvhW6LLKFUSeziCJBjjz02fI44ZhRVG41/BO+f9mqxIEDSp+IDRH74/nt3dP8jwh9OfdK87LLL/Gaxu/fee8NPtfpkpl31EL9iA0R7X2gDIz1ee5qrZAcKo02+gsWF2oLYggBJn6oIkED0Xq2Ok046KbFbFe+//35eHSVm9CSn2ADRPtzB4/v37++fRgNpT/jgffyPYStmAiR9qipAZOTIkeEnJR3a50GfQOPk11Hq06eP3wQxKjZAolVmk9rrohqo2GTwPurDWaEIkPSpugCR22+/3a244orhD6s+OS1aFN+CwwsuuCB87k022YRfhoQVEyD68BAMAK+//vqJXZFWA9ULC0rArLfeev7pZSJA0qcqA0RUEC6Yv66jU6dO7sMPP/SbFeypp57Kbv2p51QdpUrdM7ucFBMg+vcKHnvMMcf4p1GgP/3pT+H7OXv2bP90vQiQ9KnaABHdp23Tpk34Q6tNct58802/WYN99tlnrl27duHzDRs2zG+CBBQTIBdeeGH4WF2ZojjXXntt+H5ec801/ul6ESDpU9UBItrbWuW6gx/ctdZay82YMcNv1iA9e/YMn+cPf/gDt0NKpJgA2W233bKP02y5OK5Aq92cOXPCf4sDDjjAP10vAiR9qj5ARAuhtEYj+OFdddVV3eTJk/1m9Ro/fnz4eG24s2DBAr8JEmINEE12CMY/tHgQ8Wjbtm32PdUsxEIQIOlDgPxEA4B77rln+APcvHlzd/PNN/vNlur11193K6+8cvZxqk5aaPigONYAmTt3bvi4ww47zD8No+g4iHYwbCgCJH0IkAitEteU2+CHWGGgnenqo1IlWjgVPOa0007zmyBh1gB5+OGHw8dp5hzioXpYwfuqySoNRYCkDwGyFGeeeWb4g6zj5JNPrnM844QTTgjb/eY3v4l9TQmWzRogI0aMCB/HAHp8VCooeF/1b9NQBEj6ECB1UOcSbJajY2kLDrWCOShVovnvb731Vt55lIY1QKJ1yiwrp7F0moQSvK8DBgzwT9eJAEkfAqQeEydOzK7lCH6oNWMnWHCofbOD+kk6SlmgEfmsAdKjR4/wcdYKsqhNk1KC97VXr17+6ToRIOlDgCzDlClT8hYcdu7c2c2fP9/tvPPO4d8xANu4rAGyxx57ZB+jq0jt8Y146Eo9+PfQxJSGIkDShwBpAN3e0NTc4IdbFVuDP2+88caxlkFB4awB0q1bt+xjtNkX4hWUCtphhx38U3UiQNKHAGkgTflUXavgB1yH9hZ5/vnG2eUQOdYACTb6WnPNNf1TKJLeU723W221lX+qTgRI+hAgBdDAejBorkMLpbj10fisAaKrRz1GRRQRL72nem/1HjcUAZI+BEgDqWZSNDyCY/DgwX5TlJg1QLgCSQ5XINWBAFkGlbuITvfUoaqtwT1e7S3CHhKNyxogjIEkhzGQ6kCA1EOrzKNTPRUWY8aMyZ67+uqrw7//1a9+5T755BPv0SgVa4AwCysZzMKqHgRIHT7//HPXvXv38Ae6RYsWbtKkSXlt9t133/D8fvvtl3cOpWMNkAMPPDB8HOtA4sM6kOpBgCyFFgkG98d1aNruk08+6TdzCxcudOuuu27YTnshoPSsARK9Nfniiy/6p2GkmYnB+zpw4ED/dJ0IkPQhQDyqrBvMINGh21OvvPKK3yykYnHBHuu6Snn55Zf9JkiYNUBGjhwZPk5VBxCPCRMmhO/r6NGj/dN1IkDShwCJeOaZZ7JTc4MfYu0RMW/ePL9ZLWeddVb4mM0339x98803fhMkyBogjzzySPi4888/3z8No0GDBoXv69SpU/3TdSJA0ocA+ckDDzwQ7umhY/vtt2/wwLgGYLfbbrvwsUcffbTfBAmyBoh2owwed8ghh/inYaSdCIP3tZCN1QiQ9CFAMm644QbXtGnT8IdXA+KFXkWoM2rZsmX4HHfffbffBAmxBohK9Gv3ST1O2xojHsG4YKHrawiQ9Kn6ALnooovyFgj279/fPKVTe0oEz6OB94bc/kLxrAEi0am8mjyB4rz66qvhv0XPnj390/UiQNKnagNkaQsEzznnHL9ZwY488sjw+bSISq+DZBUTIEOHDg0fS0n+4g0fPjx8P8eOHeufrhcBkj5VGSBaIBhdA6BZVIXMFqmP9lbv0KFD+Nznnnuu3wQxKyZApk+fHj5W4Y/i7LPPPuH7+fbbb/un60WApE/VBYgWCP7+978Pf1A19faee+7xmxVF5d+DUg4aW1naGhLEp5gA0e3KYOxq7bXXNt++hHOfffZZ9vdJ72X79u3908tEgKRPVQVIQxcIxiG63/Z6663HSucEFRMgcsQRR4SPf/DBB/3TaCBdxQfv49/+9jf/9DIRIOlTNQEye/Zs165du/AHdFkLBOMQvZzX1EYko9gA+fe//x0+vnfv3v5pNFCXLl2y76EmJLz55pv+6WUiQNKnKgJk5oxn8/Yvb+gCwWKpJtA666wTvm5c4yzIV2yAaDqvrhL1eK0F+uKLL/wmWAZ9GAv+DQqpwBtFgKRPxQfIrGf/6XbvtLJr8/OaH0yV8G7oAsE46NNtUOpEZcNfT/iqpxoVGyByxhlnhM9x2WWX+aexDIcffnj4/l1//fX+6QYhQNKnogNk9tM3ugt7N3WHdW/ittu0iTv84D+6r7/+2m+WuKC0wyaZ44wttnBLClykiPrFESDvvvuua968efY52rRpk52ph4aZM2dOuBBXV9zW944ASZ+KDZCZD13sRvdfzo0+qok758AmbvylR7kfGmmGzZIlS9xRXbu64zO/GH/PHPOPPdZvgiLEESDSt2/f8HmorNxw0asPTR6xIkDSp+IC5Mcff3DTbj0+GxzB8fy9g/1mJffp3LlucsuWbkHml8Mtt5xz3t4isIsrQN54443wdqMqMhdazqYavfbaa3lXH8W8ZwRI+lRUgPyw5Dv3rzE9w+AY85efuVenjvKbNZ7bbsu8401qjtatnXvvPb8FDOIKEDnooIPC54qjMkEl0+QDDZjHcfUhBEj6VEyALP7mC3ffFTuF4TH+2BZu7swyLGjYt28uRLp3V00VvwUKFGeAqChmUJVZi0Et01Grxbhx48L3XeurdKu2GARI+lREgHz1+Xx3x5CtwvC4YUArN3/OE36z8qBfDFV+DUJkyBC/BQoUZ4DIhRdeGD7fH/7wB/80Mj788MPsQly9R8svv7x79tln/SYFI0DSJ/UB8tmHb7ibz2wXhsdNp63rPnn/Zb9ZeZk507kVVqgJkKZNnZs2zW+BAsQdIN99953bZJNNwufU8yNHBUJ33XXX8P3561//6jcxIUDSJ9UBsmDuc+7Gk34RhsfEwR3dok/e9ZuVp6uuyl2FrL++c5Q6MYs7QCS6VbFuZam+GWqoTEnwfm+wwQbZ+nJxIEDSJ7UB8u7LD7rrjlslDI9Jl2znvv1yod+svO21Vy5EevTwz6KBkggQGTx4cPi8uiJZtGiR36TqaOdO3bIKgvWFF17wm5gRIOmTygB54+m/u7FHNwvD4+Gr93VLFpd+gWDRPvrIuTZtciFS4P4JqJFUgOhWTffu3cPn3nvvvau6Wq/CIrrrpgbR40SApE/qAuTFhy4JFwjqmDrhSPfjDyn+pX70UZf5SFcTICuvrIn1fgssQ1IBIqrgvNZaa4XPr8q91UjrPbRFbfA+aNFl3AiQ9ElNgGiB4FO3DQiDQ8f0e8/2m6XTGWfkrkK23FI7XvktUI8kA0Sef/75cO90HaqbVU00tVnVq4Pvf88993SLFy/2mxWNAEmfVARIdoHg2F5hcGiB4CtTK6jUhObPd+mSC5HjjvNboB5JB4hMnjw5rJWl4/TTT/ebVCRV2Q0qFevYcccdE6snR4CkT9kHiBYI3n/FzmF4ZBcIvnCX3yz9tP3n6qvXBIhKndx7r98CdShFgMgtt9wSDiDr0O2sSh4T0Uy0Vq1ahd9v586dY5txtTQESPqUdYBogeCdQ7YOwyO7QPCNx/1mlSPTQWUDRMcaazj3/vt+C0Ro8ZpuJ0U7OZXW0D4sSVGIRK9EtGlYJc7Ouummm9wKK6wQfp/aBlpb1ibl6aefzvt3rMT3tBKVbYBogeAtZ24QhsdNp65T/gsE49CnTy5EdtqJUicRqr30xBNPuIEDB7q2bduGnY1/aIX08OHDiy6tURfdzoqOiWiKb6WsE/nqq69cv3798t5P7dKoxZVJeO+999whhxyS3cUweD39uZKv7CpJ4gESHfRe1hHKdBTR1eWpWiBYLF26ZzqkMEQuuMBvUVXUkWhTrmOOOSa7T4cfFjpatGiRrZ6r/0b/vmPHju6RRx7xnzIW06dPz5udpddO+4r1mTNnuk033TTvPdQVnoI7btozZMiQIW6VVVbJez0tTLzjjjv85ihTZRsgE05eO/t391zyu/QtECyWFmcFpU6aNdP1vd+iommGz0MPPZSdKhrdijh6qOBhr1693G233RbeL9dOkyeccELmLWuW11brN7TpUdw0xTe6TkSHame99dZbftOypvdPQRG9NbfGGmu4SQltOXD77be7du3a5b1v6667rpswYYLfFGWupAFSiC8+etvNee7m7AysqjRsWO4qJPPL5hK8/1wOtI+EOqxDDz00b7Fa9Fh99dWz5++55556953QmoXddtst77HqHE855ZTYB4F1haQV60HZEx1aoa1S8PV9jeXi5ptvznbe0fdK4x26tRS3F198sVbg6r0666yzGDRPqcJ6dQNrgFQ93TZQJdgmP4VIz55+i9TT/XZdQehKwr+VERz6JKwrEV2RFHof/r777nMbbbRR3vPpttP48eOzq8zjpBlL0QKMOnRb7ZprrjFv8ZokhXCXLl3yvt7VVlvNXX755bG/Nx999JE76qij8kJWx4EHHphdY4L0SrxXJ0CKsGCBc7/8ZS5EMr/0aacrAN2q2G+//WqNWQTHLzPf89FHH50d+yh2MFW3wy699NLs1Uv0NTp16pQdkI+TAk6l4IP9RKLfz2WXXea++OIL/yElpa/vxhtvdJtttlne16dBa13ZzZ8/339IUfTeX3HFFbWuKLfaais3depUvzlSKPFenQAp0uTJuVInmU/OafTNxx+7B6+7zu2xxx55U0OjhxaraXbV448/nsigrfav0JVMdB2HDu1A+O678U7Q0KdqPa//iXullVbKzmh68MEHiw7GQug97d+/f7h/R/TYfvvt3bQEthPQ9+hfkWk8a8yYMbFf4aDxJN6rEyAxeOwx3axO15RefZodNcr9uPPO7q6mTd0hmQ5kVa/z2nDDDbMruuPYjKihVBBQnabfsWvMIu4V1tpjXaEVHZwOjrXXXtsdeeSR7h//+Ed2MD5OCzJXrhMnTszOXKtrurPWryQRHLNnz85OJIi+liY1nHjiiYmuI0HjSLxXJ0CqiD7JX3mlczvskLtqyhxPZ47TMscmTWqm1p599tnZAdXGdOutt9bqXHUVpEHluM2bNy87yylaT8o/NH1WVye6BaZZSnp/Pl3GHjE6r/UnmvZ60UUXZW9D+benooeuABQqL730kv9URVM4KCT8GXAKE4UKKlPivXo0QOo7kFKasnrJJfm1vLxj/tZbu+eGDHHvvv66/+hGpSuOc889N3sFEu30unXrli2gGDfdmpsyZYrr06dPrXGBZR0KOw3K+6G3rEOTE3Q77f7770+kAKJuR+m2lD/dWoGo21iobIn33H5Q1HXASFNFtS/D/vvX7GyokvCZDjH75z/+0WV+u2vaxEkl5887z7lMMGR6i6UfXbvWBItqfJU5jYEcfPDBeR2gxkpU6+qDDz7wm8dCHe9zzz3nhg4dmh0bqmsWWqGHBvA1hVlXMk899VRiq/FFM880IB59fQXjsGHDEgkrlJ/Ee25CIkGalbXOOrU7b/9Qm2JncOmW09lnO9ehQ+3n16FbVrp1pa16583zH50KTz75ZLZgYLRD1NRWdfKFTiG2eOedd7LTlUeMGOGOP/747C0prZvQseWWW2avQPTf4O90/rjjjsu21+Pmzp3rP2Ui9Do9evTIe580YUAD9Zqyi+qReK9OgCQk02lkq/aq89Zq9YEDVV/DOU0VVSG6GTOcO/lk55o3z3XwekwhnnnGOZUt33DD2oGho2lT53beOTtYnh00rwC6zXTddddlB7mjHaTWk9xb5RWStdhPi/60+C/63ijMKqUWGAqTeK9OgCTgX//KDVK3bKmytH6LHN3Lb9UqFyLaAbEumj77+OPODRjg3Hrr1Q4MHSqxogWOmU7WJVj1trFpzcZpp51WawbVrrvu6l599VW/ecXT2h1/xbrKkWjAH9Ur8V6dAImZpvK2b5/r0O++229Rmz45B+0zn6RrTQfW9FWFRnTRYvRo0cK5/fZTL6KVgPmPrXBvvvmm23ffffM6zqaZKy/dOlLtrUqncZquXbvmff8arzn//PPLcoU9SivxXp0AiZk2TAo69m7d/LN10/hE8Dh/06WxY2uHRqaTcAcd5NzEiao5kt++CqmEuz9FtnXr1u7qq68u6aLAUtHalMMOO6xWmXWVXn+ffWrwk8R7dQIkZkcckevkNcOqodQ2eFy/fvnnNEC+2mo1t8MOPdQ5VWGNe+ZWBdCMppEjR9Za0b355pu7R+u7NZgiQTmW6H4nOn77299mN30CohLv1QmQmHXsmAuCWbP8s3VT2+BxmU/StTDtssEWLlzojj322OytrGgnqy1Z01bKPequu+7K7scR/Z60B4vqZyVRXgbpl3ivToDELPPpNwyCQkpDaFVz8LjWrf2zMHj55ZfdLrvsktfhqtaXVp03duHEQmhl+k477VTr+xg0aBBby6JeiffqBEjMNHU2CIJC7r1rQVnwOD0HYqPS6O3bt8/rgFWB9/rrry/rT+7aO15Vj/0rqf3339+9nYIFoGh89OppwxVIWdLYwcUXX5xdeBjtjLfddtvsivByorEc7RnfqlWrvK91iy22yJbQBxqKAEmbpMZAEAvtqaFaV37Z+D//+c/ZooqNTXvEd+jQIe9r06Zd1157bUXOJkOyCJC0iWMWVt++/lnEbPr06W677bbL66hVp+q8885rlK1uVVpee8NHvx5VztUe8suq+gvUhQBJmyTWgSAx2u/DL+OumlbayrcUtAOk9oL3V9Tvvvvu2b3jgWIQIGmj2wzRlegNKZJ433259ktbiY5Eae937YHib+G7QybUZ86c6TePhar9jhs3LrsHfPQ1N95442xpdyAOBEgaRbe51eK/557zW+SoqGIw8K7HqI4WGoWq7fbs2TOvQ1cVW+1MqF0E46K93rfZZpu819Ge8NqXnTLriBMBklbDh+eq8arirqrxqnCi5u1/+aX2bs2vxqu2egwanfYo9zt47aNx+eWXF9XBK6B69epVK6D69esXa0ABAQIkzRq6H0ibNg0ruoiSCW4xrbnmmnkdvm4xPfDAA37zeukW2eDBg5d6i0x7wANJIUDSTjN6VAxRuw+2bVuzG6Gq5+rP++7r3OjRNdV2UZa0l/jJmStFf5D7//7v/9zrDdgCWHu4+4P02vZWe74DSSNAgDKgabZ77bVXXhBomu2AAQOWOs1We7Zr7/Zoe00T1h7v2usdKAUCBCgjDz/88FIX+o0aNSq70E97tGuvdn+hYu/evctioSKqCwEClBmVGrnyyitrlRpRfS1dZUT/Tnu4T5s2zX8KoCQIEKBMqdjhX/7yl+xMqmho6NCe7eVerBGVjwABytysWbNcx44dw/DQuEiaysWjchEgQEqoLIoGz4FyQYAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAwIUAAACYECADAhAABAJgQIAAAEwIEAGBCgAAATAgQAIAJAQIAMCFAAAAmBAgAwIQAAQCYECAAABMCBABgQoAAAEwIEACACQECADAhQAAAJgQIAMCEAAEAmBAgAAATAgQAYEKAAABMCBAAgAkBAgAw+X/PulKIZOcjAQAAAABJRU5ErkJggg==)
| Product Number | 2H01-3-05 |
| Purity | 98 % |
| CAS | 1211539-82-0 |
| MDL Number | MFCD22414499 |
| Molecular Formula | C7H4F2O3 |
| Molecular Weight | 174.103 |
| Units | Price (USD) | Availability | |
|---|---|---|---|
| POA | Contact for Price | Contact for Availability | |
| Bulk | Contact for Price | Contact for Availability |
PN: 2H01-3-05
CAS: 1211539-82-0
Molecule Weight: 174.103
Formula: C7H4F2O3
PN: 2H07-3-02
CAS: 1357627-32-7
Molecule Weight: 188.13
Formula: C8H6F2O3
PN: 2H10-3-0G
CAS: 126120-86-3
Molecule Weight: 174.103
Formula: C7H4F2O3
PN: 2H08-3-22
CAS: 1583-59-1
Molecule Weight: 158.104
Formula: C7H4F2O2
TSCA: Not listed on TSCA inventory