Answer
64.8k+ views
Hint:It is an organic compound containing two keto groups. It is used in the formation of many dyes and is used in bleaching the pulp used in paper making.
Complete step by step solution:
> Alizarin is a red coloured crystalline compound. Earlier it was prepared from madder but nowadays it can be synthesized artificially. It is used to dye turkey red and is used in making red coloured pigments.
> Alizarin is an example of anthraquinone dye. It gives red colour with aluminium and blue colour with barium. Anthraquinone is a yellow coloured crystalline solid. It is poorly soluble in water but becomes soluble in hot organic solvents. Its IUPAC name is 9,10-diphenylanthracene. It is aromatic in nature.
> Azo dyes contain two N atoms in them. They contain C-N=N-C linkage. They are widely used in the textile industry, leather industry, etc.
> Trials are a group of synthetically prepared dyes. They contain the triphenylmethane backbone. Because of their reversible reaction with acid-base, they are used as pH indicators also.
- The structure of Alizarin is given below-
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXsAAADrCAYAAACILzb8AAAgAElEQVR4AeydB5hcVfn//8+jP7uIFRULqBQVqdIJoQQDCArSBOkBBKQIoiICoYgIIiC9SO+C9C6hCSQhhXRCCukJSXaz2TYzt833/3zO5g03k5md3cnu7O7sufvc587ee+4p3/Oe73nPe95z7v+TPzwCXYRAPp9XPkmUjxMlSV5xklfkzkRRwr1YSZIoyOcVJHLPEt5RvotyULvR5JUon4+Uz8dtGINzEq+4lzgE83mJOgD7fPoEYztX3C8Whrpw9UFE/qg5BP5fzZXIF6jHEIAoYkg9yisf5ZXEeUX5RHESKokD5aOcu4ZJpDCfuDPKR0qU9Fie+0rC+XyiJB8rzsdtmPI/ZO8Iv627NLIP83lxpsl7JdkXu5+0dRCu/lzX68m+r8hFZ/Lpyb4zaPmw7SKQ5BNl84ECyD1MlASRgiCrXGa54uY6Rc0NipqbFbVmFIU5RUlW+XyL8gokr923i63T2PN0nnk3MuLqtPN4hdYOgis0ezdyouNNaeqFZF/qmRsReM2+3broqw892ffVmuuF+Ua/zCZZBXHOkXnQ2KDWWdPV+Pb/1PDik6p/9jEtf+VltY6fqHDxQiWZJkVBq5Ik6oWl6V1ZYsSEKYwzjCOFcawwid3oCI2czhLtPx/HilaccRS1mXycqUyK41jci4NQcRgpDCPFSexGY3QGStpOT/i9q+67Kjee7LsKSR+PMwCEYagw16LcknlqfH2Y5lx4iWYceqzeGbS3xgzcRRN+9lO9d9rJWnj3HcpNnaqwoVlJFHv0SiEAUWMaCwLFzS2KGhoULF2qoL5OYXOTglxWSRy22fIx8wQ5hU3NihoZQbUqCaM2c44g+0RxLlTU2KJoWZOChmbF2cB1AnQYTvtnpIBd32v3pWqkz973ZN9nq673ZRz9MgpC5Rrr1fDys5p83BCN2nqA3h9yvJZcfYXqb7pB888/R+P2Gazhu++maZderHDOdOXDbO8rTI/mqE1Txy6DTT4Jsoob6pV7d6rqhr2qeY89paUvDlN2ymSF9YsUZ5uUj0M3QoozrZo/drxmvTlSrQsWKc4FbZPl+TayT3Khlk6ZrlnD3lDTtNkKGxqVoPGb2WcF0Xuy71EB6JbEPdl3C6z9M1IoKpvNKJgzTXPPO1tvDdpDS266WS2TxytaulDxsmUK5s5U85svasLRx2jc4D205JF7FDXWtxmc+ydsK0uNGYxJ2CQfKs5HitDCWxuUnT5OC26+RhMP+aXG/fwAvbXvfhq934Ga9KvDtfD6vyqYNsZhGGUyChsa9MbFf9abvzlBy0a+pSjTogTvqBgbf6IkF2jmgw9pxOGHa8lTTyla1qB8gvbPBDAnWv3KLPkfNYSAJ/saqsyeLgokETa3qP61/2rkoF20cOj5iufNV9SCXT5QPo6UhBnlg0a1vv6GRu6wveZccoGi+fOdqaKn89/T6UP2zoYeBwrjUEFLq3LvT9H0Sy7SW9vtqsk7/ERTjz9R75z9e0046SRNGLyvRm2xraafc7ay06co27RcQf0Sjfv1UXrvp3tp+SvDFLW0ae4KscdHyueymn3LzZq4y85a+sB9iuvrnfvmKmTf00D49LsFAU/23QJrP40Ub5Fly7TkPw/plZ131Pw7blOyrFFJECqMWxUlOSVMGoaRomkztOjMM/TukCFaPmaMJ/sV/khMwMZRqCCO1Vq3RIvuv1OjB+2raSf+XpmRoxQtmquoYYnCuoXKjHlb7576J43YbR/NufoqZRbNVW7ZAk0ccpSm77W3Gl+F7BuUxJHraPNJTvlsq+beeJOmDNxZ9fffuwrZt7l3es2+VluvJ/tardkeKBdkEdcv0tJ779bru+2ueQ/er6Q1ozBAU80odmTf5ocfLVykun9eqVf33EsLX3r5Q6+RfmxDwITCIjQmrKMwUeb9mZp83HGaevDhanp+mMLlyx2WcRApjHIKcWUdPV6TDzhMUw49Qq1jRytYPEeTjz9a0wbtoYZnn1S4cL7CZQ0KG5YqbFiscPEHmn3V1Zq8w46qv+9exXUfavae7Hug0VQxSU/2VQS71pNqI/sPtPTO2/X6gJ0199/3ObNBFIbKOs0+qxgiY7HVwg9Ud9Xf9dqee2rBiy9JrAjtx0SPbLgVx3jDRLHyQazMmPF6e5dBmjP0POXmznIukyxYC5K8WlmYFmaVLKvTkisv0+i9f+ps8OH8GZo85EjN3mZ7LbrwIi148H7Ne/IxzXvyQc1//AEteOxBTTv113pvq81Uf+89iuvqVppxqD/nkeNt9jXZVD3Z12S19kyhsPuGTcu07N8Pafh222nhnTcpaWpQHAQK0OxjzDiBI6nctGmae9rJGnf0kWoaPdaTPWSPZh8nyoexFIRqfX24Xt1hoN77+2UKFn/gyB7NP+e2m0gcrnGmWY1PPawXBuykGbfdpmDudE09/jjN+eFmemeb7TRirz315n4/04if/0Sj9tlDo/YerEnb/kizN/melt0D2X+o2TM57Mm+Z9pONVL1ZF8NlPtJGpghWlsb1TTsBY3bfXctvODPCmdPV9TU2OZ7n80obm1S3DBPjS8+p5cH7KiZf71I0fx50gqtsp9AVbSYkH3AIqcwUj7IqfnV1/XsgF005YorFC5qI3uIPse+Q0GsfGtOcXOzGp98WMO220nv/+tOBXNmaOIxR2r6Vptp3FGHaOSfztHbF/5FY84/T2+f/Se9ffa5GvuLA/Te5ptr2d1tZM+iNhZtsRUDHXZ/H2EVrZwauOnJvgYqsbcUASsMqzODee/r/fP+rBE7DdSiKy5Vw6j/KTdrpsJ585SbPlGNzzyomccdr9F77a+Fj/5HSWuTd71codljoonDRHEYqGXMSL20y+6aev5QhbPfdz7zuSRRLgkVBZGiplbnf19/3d/09u4/0ZJHn1E4d56mHH2Epg/exdnsgw8+UNDSomj5ckVLl7lzzjXXatr2u2jZ3fcqqF+mCF/+iHgThXhN4bXTz01qvaVNdWU+PNl3JZr9Pa68FGUjBa1NWvbWa3r3pFM0esddNfOUUzX74gs1/+9Xau5552nqgQdr7G4/1fwrrlU8e47yAXvj+IORERvE5fKJojhS9v139c4xx2jqMceq+ZWXlKtbqrC1VVGQVZBtVa5+iXITxundX+6vKYcepszoMYoWL9S444/V5J8O1vL/vqSosdGZhuIoUBxmFeRaNPeWG/XugIGqu+9uZZctVZSEipOoLd0kXLm5mq+R2kLAk31t1WePlgZlMBfEyuUChU0Naho7Uguu/IcmHXyQhu+4vcZuM0ATd9tb0048XUv//aiiufMUtbLox2+XQMWx6Ak/ezRttjaIGpZq0d23acQee2jGmWeodfRbCufPVrysTuHi+cqNGa73zzpL4wcO0OxLLla0YI7iZYv1zoknaAp+9i+9pKi5yWntCfsVJa3KBI2ac8v1mrLzzlp6/x0Kli1RkmQV5XMKtGKfHD9Z3qPtqLsS92TfXcj2w3jRTOsam1S3pE5Ny5Yr07Rc0eIFyk4eo5axrykz6jVlx45UbvYMtSxdpKZldWrJtCqM/EZoiAt70mBOYcdQJmKDTFa52e9p2oXn6u09B2vMgQdo7tChmnPVNZoz9CK9e9DBGjtwB0045STlJk9W3NqsqKFeo084UZP33UsNr7+kqLVJScjq2ZySpEVBtlGz/3WL3tl9kBY/dK+CpYsVB80rCN/b7Gu52Xqyr+XarWLZsPGilc54f4aGHHG07vjXXVre3Oq2OXaLqhI23AoUxaHbeXH50iWaNu09zVm4QK1ZvzeOI3swDBOFYaKWOFEQREqyzQpmTtbsyy/T6MH7aPROg/X6toP09oCfaMxe++j9S89VbtZ7irKBItxam1rcJOyIYw7TsjFvKMy2KI6oG74pkFHS2qIp99ytYQcfrPnPPq2grl5x2Oq+M+C2U3AfSPHfF6hi06laUp7sqwZ1bSfkyD6ONWrkCH37G9/SeRdcoCVMCkaJO4OQ7XUxU7CoKtK4UWO0wfrf0RWXXa6mxia/HwtmnBWulxB+Jomc3R7PnCiXUVi/WK0Txmni7bfrtb9fodmPPaLce5MULa9XmM22LcSKIkWZQLOHvabpT/5brYvmutW4ePnk+OhJzMRuoIWTx2nKow9o6XtTlGvNrugIYuXZPwey9x+TqcnG6sm+Jqu1+oViG94ojPTic8/ry1/5ss6/YKiWNy5v24RrxacJ3acK3V7sgV559RV9ZZ119NfL/qbGpqbqZ7gXpujInl0nMeXY5mTOjp8ol81q7uyZOv2kE3T5RRdo6fw5ioNMmwtm2PYpSLdDZhwryQbuWwFJkGvbHllS6PbdoeONFQQtijMNyuZaFUSYbuxTh2yVwPyJ1+x7oXiscZY82a8xhD4CEHDflg0C3XrrrfriF7+oiy66SC0tLStd+FZs2uvCsef9/fffry996Uv622WXqbm52YO4AgHn8ejAWnUZazab1TPPPqNvfetbGjx4sObOneOwLO0iuer79p+Luu2LtSs/QGjPfCXUNgKe7Gu7fqtWOr6ClMlkNHToUH3+85/XhRdeuArZW0YIl8vldNlll7lwf/vb3zzZGzjtXOk4r776aq277rraky0mFixY2ZG285p/5BFYiYAn+5VQ+B+VIoB2ibaOhj5kyBCtvfbaKzX7wjijKFJra6tOOeUUfe5zn3OkD5H5o30EmpqadOqpp+qrX/2q9tlnHy1evNiTffuQ+acFCHiyLwDE/9s5BCB6TDho6w0NDRo0aJDWWmstR/bFzDNBEAjigrAIh4bvyb485mB28MEHa5111tF+++2n+vr68i/5EB6BFAKe7FNg+J+dR8DIHpvysmXLtPHGGzsSv+SSS5wGn46RsNYpbL755vrsZz/ryT4NUDu/Ifu9995bX/va13TMMce4jrWd4P6RR2A1BDzZrwaJv9EZBCBw7PCQ/ZIlS/T1r3/dmXGwxWOusYNwRvZLly51tmcj+3Q4C++vqyIA2TNqYoL2vPPOU2Nj46oB/H8egTIIeLIvA5B/3D4CEDhmHCN7NE/Om2++2d2zt9NkjwmCMHjtXHvttW5i18L5a3EEIPsdd9xRG220kW644QY/qV0cJn+3HQQ82bcDjn9UHgFI3DT7hQsXOs1+/fXX10MPPeRMNhZDulNAs4fs0VLvvvvuVToFC++vqyKAJv/jH/9Y3//+9/X444+vMmpaNaT/zyNQHAFP9sVx8Xc7iICROG6XkD2ugT/60Y80bNgw56Fj0ZhmTzg0e8w9P/zhD/XMM8+s0ilYeH/9EAGwAzNw3WSTTTR8+HA/GvoQHv+rgwh4su8gUD5YcQQgIvOxnzdvnr7xjW9o66231ujRo4WbpR3pTgHN/pvf/Ka23357jRw5cpVOwcL764cIYCabNWuWM+FA+BMmTPCjoQ/h8b86iIAn+w4C5YMVR8BInElWCAkSHzhwoPsNSdlBOE5s+3V1dVpvvfW0++67a+rUqa6zsHD+ujoCdJp0ipjHNt10U7333nt+NLQ6TP5OGQQ82ZcByD9uHwEje3zlIW7InhWe+NzzzA4LZ+aeb3/7287X/oMPPlglnIX31zYEwI21CY899pgzfWHGoVPFhdUfHoHOIODJvjNo+bCrIQAZYcaB7P/3v/85smfBFN4jhWRPOEYA48ePd5OzBxxwgHMhTIdbLYF+fgNsGA3deOONbi8hyJ6tEjzZ93PBqKD4nuwrAM2/8iECRvaQO5ubMUG77777OhIvNOPwP6tqn3vuORfuwAMP9C6EH0K52i/DFszYa4htKDDjMOeBtu8Pj0BnEPBk3xm0fNjVEICQIPHly5eLhVR42fzsZz8rqtkTDhfC66+/3oWD7Okk/FEcAUZC7DnEqOnss892ZL/DDjs4E5kn++KY+bulEfBkXxob/6SDCED4bJVw8sknu4262LulmBmHcHQKv/vd75yfPWacwnAdTLJfBIPobYO5M88805G9mb647w+PQGcQ8GTfGbR82KIIQOL4gR9yyCH68pe/LCMk7tvBbwt30EEHrQwH+afDWXh/XfEB8jh2pi52vGTraDpKNP20W6vHyiPQEQQ82XcEJR+mXQQga+zI2223nSNxyBwSxwyRPizcVltt5SYbMePgtZO27afD9/ff4AWGjH5OPPFEfeELX9BVV13lJmcLse3vWPnyl0fAk315jHyIdhCAkDjZX52dLL/yla/o2GOPLTpBa2TPzpiMAH71q1+5TsGTfXGAjeyZ5zjuuOPcXkKPPvqoM+14zIpj5u+WRsCTfWls/JMOIGBkv2jRIucpwgTtH/7wB2d64Jkd/Iag6BTYzIu9cU4//XS/l70BVOQKXmjwrEWgY2TjuFdffdWZcDzZFwHM32oXAU/27cLjH5ZDwEicfXFYys/mZv/4xz8ciZci+w033NCF++tf/+r3eGkHYPCD7FmsxqQ33+wdMWKEu5fGtp0o/COPwEoEPNmvhML/qASBQrL/zne+o0ceeWS1vVuMuNDsN9hgA3fed999q4WrJA+1/A5k/9Zbb7mtJbDZjx071pN9LVd4N5bNk303gtsfojYSZ1Unmj1a+5tvvrnaCk8LxwdOIHtWgr700ksuHM/8sToC4IKL5VNPPeU2l4Psp0yZ4sl+daj8nQ4g4Mm+AyD5IKURMBKfO3euI3C2LZ4xY4YjqfRbFg7Nng6BvdknTpzoNHtP9mmkPvxtZH/HHXe4zz1is585c6ab+/CYfYiT/9UxBDzZdwwnH6oEAkbi7MTIhzXQ7tnVkhWeaUKycPPnz9f3vvc9t70xWr5fCVoCWMnhhz89++JgHmPyG/zAMo1t6Rj8E4/Ahwh4sv8QC/+rAgTwCoGwMd1ASOzdwmpaNu9Ke4wY2bMJGjtebrPNNs7H3i8OKg06mIHPNddc47Y35jsBTISncS39tn/iEVgVAU/2q+Lh/+skAhAPOzBiV2Z7480228z5zhfT7Ln3wgsvOLdLiIsFVZ7sSwNuZI93E15OLELDDMZ9Tn94BDqDgCf7zqDlw66GAGTPHvW33367W1C1xRZbOLJnYjFNSBbunnvucf7inuxXg3K1G+AHjmwwxxfA2B8HE5kn+9Wg8jc6gIAn+w6A5IOURgDXQLbgvfTSS91GXZA9Gnsh2ROOPV0grs9+9rPacsst3X46hPNHaQTA5y9/+YsbDbFbKCYyOs50R1r6bf/EI/AhAp7sP8TC/6oAAUicvVvYoOvTn/602PcGsse0kyYkzDUQ1RlnnKFPfOITolNg8zRs++lwFWShZl8BF0ZN5557rttN9OGHH3YYgrk/PAKdRcCTfWcR8+FXQQDiYe+WX//61/q///s/51LJ/4U2eyP7I444Qh/5yEdcp8BmaYXhVom8n/+DBk+HeNpppzmy56MvdKRg7jvIfi4cFRS/X5M9DcaGxL7xVCA9kiMeCIiNuj72sY9p7733dmYdyD2NKf9D7ocddpg++tGPauedd3YjAm/GKY07pM76hcMPP9zNh7AIDQxNZku/6Z+0hwBT2x2d3rawdm0v3t7+rN+QPcRj5E4jQqPE1oyv95w5c1ZOKtKQfGPquNhC4mifkP2nPvUpnXTSSSv3Wy9G9mzo9fGPf9wRGPgX2vY7nnLth0RGWTG71157uV1C33jjDddBevnsfN1b+4+VF2eCN1OeuY9YibgmyidtHJHXir98oiifKMAF1imGecXsVwSXJHnJwhu3EK9bH6FVnmnF83R76HwJ1vyNfkP2NBCIiRN7MgQ1atQot0PjUUcdpX/961/uHg2MMH6o3DHhAiv2smdb47XWWstNJmKHB7/0QTi0UrRUOoVzzjnH2aO539ONIJ3P3vQbOUVG8Vxiq4TRo0c7BcWTfedrCRkDt9CRd5tCpzhSPgmV5CP3LIkJ09YRJHQCSaQgn6gVr6g4URzFipK8O/NRXvkY0k9E2LYrHQEfnaEf4TfmNp7FivOE6+h4ovPl68gb/YbsIRU0SVzXWHIOuWNywKWNPdjZi/3qq6/WvHnzVpIQwuGP9hEwsh8yZIgj+7vvvtuNmgo7S/7Hlk/H+pnPfEY33XST63R53+NcHGPI/n//+59bmcxWCRMmTHCjJk/2xfFq7y5EyxlDwmjkEHWUlxE82ns2kXKxFMaEoUOI28LzLkQfxcoleYUr4kDDb4s3WUH81lkkjuhDOpE8yswKsu+w8ai9klT+rKbJ3npzCKW1tdUtSEFT+sUvfqF11lnHTXqxxH/XXXd1w+T11ltPF110kVuliBeENzGUFyywxRSGGWfttddeZb/1tMZOOMj+mGOOcZ0Ck43c4/RkXxxnRkjsX8/2Euuvv77YkgI5Lkb2YJ0+i8fYf++2mWlWkHIslHpH2pB3ECfuzEWsBo8VB7HycZt7ax4tHY0/hugDtcSh0/Ix72DagfAjp823jRyiJFKUDxXkA+XyoWJH+JA/Jh6v2XeZBKbJHU0Skwy+3XxYAw3pT3/6k9tfBFLffvvtdf7552vWrFmO3C+++GK3GyMf1cDuzCZdmB0gfOLyhFS8miBrPq4B2WNqeP/99x1WhYREOCZy0ezpFN59911P9MUhXXkXhWPYsGFuGwrklRGpuaoWdqTIKR2BKSkms+lwKyPuhz9Wkr0zw0gtSeKIO4gCRZlWxU2NCpc3KOTa2qIwl3NmG8w6EeafJFAmU69MS52y2VYFUdgm53FeQZJXJgmVDVqVaapX2LJcubBFuSSr2JmJ2kw4nuy7UPAQbISc4S++35hs2IuF73YOHDjQafPsysjHm//73/86TZNGQng6BEwLfEcVs86+++6rZ555ZuU+L5CVP1ZHAPzY5fLQQw91ZM/eLdbpponGOgX74pKFS4dZPfb+fQfiZnsJ9hL6+c9/7kyMyGphR8o9zI/44aPUgC3yb2H7N4ptpY8Vt9nWIec4UUsSqLV1mXLzZ6l59Fv64Mn/aNGD96nuicfVNHK4MnNmKeQ7yiGafKgoaNb8Ua9q8mP3KfPBPAXZthEWnUGQxMrFWS2fPUOTH3tMdZPGK2iuVxBl2uYDVtjrmfbtyaOmzDg0AsgHcwFaECsO99lnn5XaPCYEvuFpuzJCQHQOXBkF8N6TTz7p3AKxkW677ba6//773QQk8XpiWl1UwYWJw5/+9KfuS0po+eBkJ2/wm3B4lkBaYMseL4WktXrs/fsOo9Jnn33W7TnEOgYwQ07BLX0QDrPYD37wAw0YMEC///3v3UdOGEmZ3PZ32U2EuTByJpkoThRmW9Q6abxmXf53TfrVoRo9YEeN+/HWmrTTQE0+6Fd6/6JL1fLmCEWNDYqCrOLGpRp5yVDdt8duap30jsLmRlcPmGfCJFIctGjBc8/r7sH7aep9Dyq7eL7CXLOSlGbf03XQ58kewYes0WIga7aAff7553XQQQe5iS0mYLHJM3GIyca0HSMjuxIPxI/phk+/senUuuuu63ZxZItZSAxNi7Q4CxtcuvH1p9+QD6OkXXbZxY2cGCGBo3WihhfYYX8mHOYeiMsf7SMAiT/22GNOWRk6dGjJBVXUwbRp09zCNuz7mCkHDRqka6+9VtOnT3ejUzR9iJ/64Nrf5DfGlo73TZgoyWYVzp6uaX88WyN3G6yJRx2luuuvVvMjD6jh5ps1acivNWb3wXr/N6cpN3GyouUNSpZ/oHcu/IOe2GUHZcaPUdhQrygOFOCxEydKMhktfvIp/WfnXTXjjtsVLF2oOGDnV0YUH7p0tl/j3fu0T5M9RI3gQiS4UjKBxceuIenPf/7zbvh71llnuQlEwnTkoDHQIbCYhS0AICb2EWd/EggfmylherqX7khZqhEGrBgt4R4ITnyxCozsBHfqCHsyxEW4L3/5y57sO1A5aOZ33nmnw5U9hSDsYiQN2YMx21HwoRNMlZgi+WbtwQcf7LafpnM1005/JPsw3+ZNkzAB29Sg6df+U2/tvLumn3G6gnHDFTdAzs2KsLdPm6RZF5yjN3cYoDlXXqvcvHmKl9dp4vnn6IUdByg7fJSCpXUKo1ZFEXwQKM42avFzD+uxnbfW+7fdpLBukeIgdC6Ynuw7IOztBUHoTcCxy992223O3o6XDW6URx99tEaOHOkEHOJB0+zIAYlD5pATi634KDaNByLDRxxvHlw4CeMPuY7xrrvucl+pQqMEM4hl+PDhzr0VMxj2ZIjrlltu0UYbbeTIHg8ef7SPAAoMSsZXv/pV9xF35K6YkmEjKRvdopScffbZ2nHHHZ1rMe+fd955K+35jBj6m8KSYDcPE0V0jHOma/SBB2nCLw5SbuQbChoWKxdmlaXd49TRulwtY0Zo0pAhenOvvZQd+46SJXWafM75emH7gcqMfluZhQuUa1im3PIGZdkLqm6Rlj5yr17aekvNveVGT/bti3b7TxFyCB7Bhrwx2cyePVsPPvigjjzySEfGDGFxq0S7QeARfoSad9IakcVl8XHl5D6nNR60Uia7/vnPfzoyg/CZuMVDAnNPsbjbL0VtPAUjDjCjLpjIxmzA/Mi4ceN0ww03uN+Y0MAMd1bu//3vf3duhNQTWqg/VkUgLZfIFp3kiSee6LR01oDQYRpJm6ymr9SHySTtAznlfZQVlKCddtpJV155pcaMGeNGwtQd4dPyb+1g1Zz1/f/wxkmiRFEuo+Y3X9G43XbV3HPPVrRgjvPGwY4fR3mFQawsvLHkA829+AKN335bNTz5lJJFizT1j+do+BZbauElF2r+Df/U/Dtu1ILbb9ai227Xgn/dqvd/d5re3GRjzb/pOk/2lYoMAg0Bo8lDwBD5yy+/LDw7Nt54Yzfhh2saC6WYBDSS571iB/cRck6GwNYZFAo694mLFaL/+c9/Vo4caDT8T4MiP8TTnw4jGPABPzR5Pl5yySWXaP/993faJB8yYYLb1jMwB8IoCfLhy0vg5o9VETCyRs7Rvhkd8a1eTInsfIlpkfvgbjJrdbFqTB9OijOH9Zp4z20AACAASURBVPjjj7t6oePFtXjw4MHu+wOY3BjBIr8WJ9dS7aYwjb70fyIWSCWKW1u0+JEHNWHAtppz3WWK65cqymSUS0IFSei8b5IoVNy8XAtv/Kem/XhrLbztTiWL5mna2Wdqyve/p8kbbaxxP9xYo7bcUGO3+IEm/mgLTdjkxxq/8QYau+E3teDGf3qyr0Q4jJgZwkLymGx+85vfuF0TMRvwZSQ0x7Fjx67iZUPDKXUg0JANw2QmFNGYzO6ZFnR+E9aGx2+99ZZbFESjIV3MF3j20GDS75VKt1buW0eJDRiiZ88WzGZ8f9awueKKK/T22287ouE+pgQ6ZmzPuGpCWv0Js3J1j7wig4x48CS7/PLL3fwGuEH2jIboSHGtBHMUDeSyPXImTlOQmM964IEH3PoSRlzUBXvuMGnO6JU2UC6+cmXozc9Z3BRgt29t0aKHHtT4HX6sudf8TXHdYkXZjDL5nHJJTiGkHweKmpZp7s3XasLW22jh7fcoWThfU84+S29st5kab7pSzY8+oObnHlXL84+r9Zmn1fLEU1p80UV6Y/MtNe/mD804tv0Csu5dLwskxIGSMqfQACAVFutgntlkk02cJs8kLNoiwg/ZIqgItmlH5cgesiE+XAEZ1hYKO/mwBki8EBzvQFS4waEhMQGGmxuNhXwSvpYJjLJBLpQVssE+zyfzIA8mxMGEOuE+pEUHjakAfPnmLHWGpo+ZB8KqZXIpEOui/5qMIVvghOLACAmPJbBkInuHHXZwpkO+74vLKljjhMCiNJNZ3ieuQtmz+Kkv6o00aEfI7He/+123uI3PHeLEwCJC0rf5KIuvMM6iBenVN1eYZpNAOTxyclk1vzZMk3cboDnn/F7h/LmuA8BTJw6DNr/6MKdw4ULNv/gSjdlqW7U++YLyCz7Q5D+ep+d23kXZd0YprK9TEgZKoozyYUbKLteSJx7S09ttqzn/ullBHRO+bZwA4dsmaz0JVa/yxkEgEVwTTAgF1zEWi2CyQWtEm0fDwR0SzRzC6CzJkgaCzYc00Jw22GADPfTQQ85rh/iscZAPOxB63oPwmStgIy+WsNP4WD2KTZqGwru1chiuXCk7nR5zFZjK0BLZphivDyZdIXl8wg0DsOM9royiJk2a5DpJm6BlzQMfKadTMLxJoz8chgt4miMAi6fYt54OERPY7rvv7sxiKBKYEXEnZvSELz2Y40/POhJInzpBbsGPuEsd1AXhaFfMs+BwUBgfdWt1Ym2rVHy9+T7tlfJygksGZTAbKm7NKp43Q+MOP1xj9z1Ay59/RpnF8xRnMsq3RAqzOWWaF6v5tRc0af9faNS++yqYMEn5+npN/vO5enqnAcpOHKOAidkkcj72SYBLZ6vqnn9Uz+2wjebceoOyS+cqG7KC1nbTtGtx03I1sOxVZI/wo30gjNgTEUi8ChhyQvQ0ALwT6AAgEEiiEs0DAYC08Q+HpNA2MTWw0pbhLoRljSddCUZ4PKMRYqrYdNNNXQPFxe311193DYVwleQrnVZP/yb/RkrgjBZJneA+yQ6XaJoQ05577uk0dXCjTtJkQxwWD3Ew4QhBgTWaKxrsI4884rT8NanPnsaqM+mDh5E8HknIDD70YAKerOBGc2ehGu0A3KxdQMJ4NP3yl790Sg+dwvHHH+/MiSggkD7thzogncKD+3YSjvgYZeHUwCpd6oT4cPdkTQrKVHvxFcbfm/43nGmrtOc5Cz/QnNkL1NzQpNzypVp8/z0avc/+mnriyWp8+nmF02YqmL9A2VnT1DDsWc0483S9vccgLcSNctFC5Zcv0+TzztXzO+6s7PhRChuXK5ePFSax8hFnRnUvPK7ndthOs2+9Wbkl8xTgZ48P/oqdNHtau+81ZE/lUDEIGLZeSB6TDSTPZmU0CNweIWnC0QA4iwl1OaFD4IkDrYrhq2n4NB4mEKdOneoEhE7BDtKBxLlHA+R98sKIgAkvzBgs3nriiSfcfdLoqwdl5aQMlBUSeeeddxwRQErYkNEIIW7uQwjURRovym7xWFzgB+aMACB6zBL43RMPxAeefRm3cvVteNCxYQ7ELo+ZBjwhW+aiXnnllZXrQsATPMDNZI93McXcfPPN2m233RyGjHYZKaH9Mwoo1S6IK31afdBRM2mOkwNyzPwAexixKtfi62v1AtbILh0aprHDjx2iM37/R0159z21ZpqVWzBLs665WqMH760p++yviUcdoTGnHKv3ThyiKYP31ZidBun9oUOVmzVdcXOz1Fin8UPP0zMDdlVmzChFDcvdnjlsfOZW5katWvL8U3p8p4GaedvtCpYsUBTklETsraO2/fCLmNrKyUxXPq862SM0CCPXtABTKWgnrHTFvouJBCFGi0HLMaGzBmPXSsCwd2lMkDaNh4YH2XPusccebniMRmB5Jb/2Hlf+532IkBW3mJkw6aDpM0Igv9YpWaPlvd58kE/qhDJTdrR5SAkvGz4QTvkwef3xj390HTIETYNKY1OufMQPYTHRjtkCvImTERYTk+CZxrxcfL31ucmIXZEFysZcBS6RmGEgVbR5RqyQPCMfsAEjw5TyEYfJjskddYPJBf95TGPgyPoSNvdDWTHHAbC0dpaOx+IlPp7T/jC1MaqwfCHLKFl0BsRHZ0x9m5xYnnqyDqxtGS6U10YtOG0wUkEx+dY319Xe++ylEaNHKpNrdS6YwbzZWvrv+zXpxKM0ds9d9Pau22vsPj/RpCOPVt299yk7c5qi5hbls4HU0qC3r/mHHjjwQAUzpylcoZhETPqyDUOQ0aLXX9M9+x2g9x55rG2FbZBTHKL9590HUJxJpwc5oEfI3oSFBgCp4B6GV8BPfvITp+UwnMS9kSG+2eW7S7CIFwGhEaJhYjL63Oc+5zocRhI2lCVMsYP3aaCYlrCpoq3S8Fh9S7ls8pgyd1cZiuWrs/fIGw3Z6gQvJTQ7Ri2UiY6XkQt7B1FnlNkaWmfTIjx4Qn5M8EL2aLd0KCyEg1hosEzM92bM2is3+TYipSyUiXkdtvFg4hUNGjLFLINigMkG0u1IeQljbYi4J0+erP32288pSOBIp8z6E5QYMKZOqS/yU+wgPk4jSpQX6p14TJ5ZHIdphzohPmSlI3ktll5X3jMZJD+UkfLS7nDDZhRK/pmXG7z7bnrz9f+qfvkHygWtDr+QDxXlMorqFimaM0PR9KmKZk5VtGiOwuZ65aKMQuokjJUPssp9MEeZ2e8pbKpTFObatkFOYoURCk+ksHGZcrNmKqqrdxPBYS7rfPuDRP2X7BFqhAa/Yb6riTcA2gSeAaz6Y7thswFDlqWEtCuEJi3kEPs999zjTAzY8TExMNJAeGgIpYQbgSOfhDv99NO14YYbOo2NrZLRLhBC3u/OcqwJFpSLvFkZmBBH62YiEJLnIy/4yENKhKEs1shKYVIuP8QBadA42W2UeqdR4ld+6623riSW3opZe+UDE2Sc8kHydGDMNaF5Y5akU8N0iLnSOk7IirJ2BE+rL8JbOoyykFVGSNQZIwYWuUH6KCLWmRTLt8VnHQjyyvwM9nzcM/HcId94rjExb/FRhz19WJ4ZdZCv++67z8krJI9pjPzjzLHogw/U0tykTKZRQZhVFMZuT5tMFCjMZRRmWhRlsoqbs4ozWReGnSzjJFB+xURvJsyqNcfq42ybZw/1teIZH0QJwkA5PAMzWeWithEVC7mCPGTP95o7Vr/dhWlVNHuEMl0pkCrueBdccIFbeYkGgX2e/ebxSoBQTPg72gDWBCAaDPlDeGkUDLPN+4cGCtExxEaLImxhnqyx0EhodKx2ZKKNEQoeD3idmJsc6RCesycOy6vlgTKTb4ic0RVmAVtxSWfH3AlfSCJMuuxWjkrLYJhTz3T8dPp87QqSwiwBGdJ4IUPyuKbpVZrPcu8ZnsiEyTlyglmE/LNq2HZeZdR48sknuxGryQPvUL5CmWovXas7S9uupMuGaKTJKAyCpi6ZC0CmrbMubFuWd4uH/6kf6hwTKh0VcwvIM/Gdcsopbn6A0R/1Q3yUIZ2v9vK/ps9IB3kgj5A8+WDhGC7RmH9RGsgv5kfMhchXJggUBLTzyJldmDSFoCMWUuFfH+NjH7VNqLpJVTiLMnG2fagkk0+UpZ7zfIykbeJVELj7BKFc58HnC/l0IZ8/JBzP+LgJnyus+QlaKoZKQRgQDOyyLNnGLo7miMmDySVMBjQAKrEzgr+mglP4PumTT+yhjDjIIxoCecR/HG3NGmfhuyaElIOJWsqILz4mKYaVaHk2BKaMPXFYfVAn1lioEzo05kowL1AnTFTjKUKerSF3V37BgjTIBzZnNFM0M0wJthdRd+ehkrKBJXlHZiA8TuqXER57NbG1BvWP2QaPl3vvvdd5cVlZeL8rD+Ijbkif9SfMQ2GvxrTDHAHfccCUREdEXqn/9tqaxQdZogj8+c9/diY36maLLbZw8TFyRd5NGSgXZ1eUlzyDM0SPIgLJYxLD/EpbZZ6BhX6MGqkbylF4Wj7cUqeC5/ZMbv956qhtOdQqcVigVBW2hUy/1RbI7tsrPXXtVs2eSqHyEQZcFdHemHDFZAOhoDliNkFrRpu3imlPALsbKPJLg0FQmDBmdS5mGbQk3AzNU4dwxQ4EgoZEg2KY/rOf/cy5djJygVDR/GkYCCthq31YQyF/kBLup2xrQBmpE7xk8LDBPpt2/evOfIKDdbLICZ4mdDyQJB4it99+u9NKwa0nMCtVdvKCHFDfyC+aMyYbFANGJ4xYuTIXlLafUwfddRiWED75ocPGLRgS5GTEiXmG/DDCBlOwL5Un7tMeCGeTy8ytISuYXZEd6gt5QTGw+LqjnoiTvMAnpMd8D50OIw7KxmicTg4Zoj5KtdHuwr63x9tlZE9F2ImAALQNZzHZMKRCy6FimDjBowNCJQxhIb9SAldNEMmDnWg0CDDeNZAhdny+eIVZBiK0zqlQsK3skAAdBlod5aZxYLriHuUu9X5XlNfyZHXC1fJFo2XfFcwmjFxsfgJS4hn5Jjw40LjIZ3cepEWapGcaGy6xdDwQPnnEvGQjqzRuVr7uzF86bkuPK/mgHiFNFjfhvogJATlHoWHCHts3BAiOlM/eT8fZ1b9Jx/AkXdoZowqI3vKH0oUHEMSIhlwqf8RFOe2kfmgXbA6IsobsMHI44IADnKmI8qbNsJS3ksNwsmtadp9++mk3aiZtTjocUwgoC3ViWFeSdq2+06Vkj8BwAjZaBUNwiBK7N0K21VZbuaEfe8wgMEYqlQpEd1YKebJGgxaMTdBMTzQaFp6YWYaGUHjY+5iEwIIhMENNiOu3v/2t8+/nGXgZDoVxrMn/NA7yz5X4OckvJM8wl719qBMmRLHLo81DSvbemqS9Ju+CG3kAG/ZCwnUO4oT0MUOQf8gL3Cyv3YFfqTKkSQ9iwRMGokEmyCNKAZo9o1gbGfUk8YAneYak6SwZXWLPRzNHFnG1xD/fSBpcCc97dqaxsPqhjWPqZJ6NsqPMECdeaMTHqBF8Kq0bMDP5Je/IAvHiOIAWj+ximiJ9mzAmXE9incapN/7uMrKn4dGjo+Vge8VGjZsZ9ldWW7INMZ4BaBImUFRMbz4QbPIICUI+dFKUA8GmA2O0ghBSbsIWO6yhUW7c7DBPMAmJZoWGQkdC/F2JBXkxMiRu6gTvpksvvdTZkc28AHnieQMpdXUeimHRkXvgAGbknxOCYriO9kYDxw5OR2u4I3eUtxT+HUmzo2FIA/ICL8js3//+t5MHXEchINwfqWPy3FvwTJcNPMk7O8bSwdvKdOaU8IDD/o48mgmEumgPV7BAtlCEmATGa4e2QXxM6mIqMgJO56Mjv6lX3kVBwf7OyI62gzmVtscEPs4c5Jdw1vG3l9+OpFvLYbqM7OnpaYBUAHubI/wMseh9IXlsbIRB4GjMCBIV1JsPBMfyypVGgDbD5CVCB/ngXYELqZFOYXnsfRoGGj5bQNAY1l57becxwEQeHQnhuuIgz5Zv8KaTYV6E+QY0OUwMECZbNNuiKPLeW8iJvJMfTjABNxr8a6+95laMfvrTn3aaPqMTtFGelyOlSnE1LO198sOIlLkY7ODY45nQZj4G91FkA8w5yRfv96YDnMgXJ7II6R9xxBGunSIbeLAgj+Z5RlttD1uegQlkSweH8oLnEXGh0NAp02Y6I9uGORhSv3xakXkbJoWR3UMOOcQ5cyDX1AVx20l+/FEagTUmeyoHsHF/Yjc9m8ykIWC6wBWM4RxhrCJLZ6f3PrFyQooIIXMOdGiQ/qGHHuqG82hNNBCIyhqJlZkrz9BE8IiwoS+ubLawhrjBqRKhJX4jbfCmMZunAqMr8okmh13ZhuzpOuH93nKkMeM3+QQb5jrw0MFcwOgEkwEjFho9hEM4K9OaloV4wJN4SZu6JX00YDxcwJM5mBNOOMG595mGma73Nc1Dd7xv2CKLECrEDikjjxA02jkTsEx00qbB1jovK1s6X+n4UFpQ6pj74QP0TFYji6XkmXd5xgnedEJ0DightBHMTbQx8oU2z7YH5Jc8pdtYOj/+d2kEuoTsERxsqWjxaPPs2cH/VD6CUqqyS2erdz4x4UTQaNy24haNg5040T4Z3SC0hCkkHnDgPt4EmAEwc9mGYtddd517l8ZBmM4c5Iu0ICXiRsNE08SGTH2wtxCThWhffbk+IALs9RAuygS4I3N4FIE7JIAsrqm8gSd1ANEbgUE0zNkwmqPzZPKYdNMdPO/1lcNkBryQG2QD0whzOZhi6EwxndgqcsK0h60RNmHAzerKOuFiuJAH3uMdwmMSYu6IhYnkAW2ejhWlkW07kG3kfE3rt1he+sO9LiN7Fl9YT8xyaxoepFdIeH0ZVITTBBThx7yA2QptE+JhFSgr+LhfrOwIKSSCcEPqaEEQl234xsgIbQjBJ52OHsRJfGjyrD6FiCB5tDRIHpsqDYV4+3J9kHcjBbZtYItlyok3CJ0bNmLIubOdZRpnq19InA6EOQ1WQlO/aPKYw+jkGTmBuXXs1G1n6iydZk/8Jr+cYMpJOSgP81LY33FpZPSCUwXrYpBLyJhwxcqZjgv8CYeccxYLT5lJl+d04JA86wKwy9Oh0pkzp0SHSnsibygqvFMqvp7AsS+l2WVkjwaAWyKaKhVHj24Cla6ctFCk7/cF0MivnZQD4UNQ8WW2z/FhlqFxQBR0CAi+4WBX4rD3sfdDVCyhx9aJCxsdCKRFQ0C40wf/WyOhQREOd0ls8NhfMdUw7GUYDfFjRiOMNZK+hnm67OTdSARlAiLArRUipmPDrIMcmrYNxu2V1+qDOgIf4qbO6BhZRISpDvMBeOIuzIQ8ZGgdisVv8bSXVrocveE3eeVMywXlQOawhzPPhnkSMwrkC862jQX4msZOHFb+NB4Wv6WRDsNv3icezDJ47BE/nSknO27yYSHk2tpQuh0Rpz86j0CXkj2aFsuVsbdROcWONFEhWH39QPAQSLRqhJSJV4b5aOkIMkLNCR6F5eUemiomIbb9hbDQUvFfZt94GkMaR9Iy7cbeo2PFHISphslChuEscsGUgzZUrMPo65iTfwiDsoE7E9BooQz7mWSEqI0kjICKlZlnFo64wBTzGqROHYAnRI97H2ZJ6sPIsVh8tXAPGQMLOj686h599FGn5YMtph08jnArRctHFk2+wLLUwTM7kWfe430mdCF56o52g0mO+SvSpV54xxN7KVQ7f7+qZE/FQUBMEFLZNJ5aqEwIwIiCRVNoJzQMlnHjhw2ZI+DpBkG56QSsYYEH/sKYghB+fMvZcoF3aXiE5320SjRPwpKWrUZm2Et6kDzPSc86mFrAuFC0TWmgnIyu8HJiVAU5M7rE08T2biFssYP7YAvGjLDAG02e+gNXPEvoOOi0qV/Cgmkt4pnGBzkDG+TTsME/H+cL8EWZYa0Io0YmU02pKIYL96yuCIecs2AOf3niYdRAfWGXx6yZNjem8+R/rzkCVSN7Kh0hYiIIDZjJLoaLpRrimhetujFQPmsctr0qE6TsuoefMI2G54SzEzw4+d80HhoCpA3h02GwYx9EBNlw0iCwweMxgdkHzxTSYG8hOgI6j8J4awXjwho1zCkvZbf5E7ADez5uTucHbkbSvEN4MOE+pgLMQSyE4h3MFnimYFrAVkydoWUS3nAtzEet/W9ltSvYQcI4IGDaQbFgBIpdn1EkW4iguNEZ8o7JN1f+5z7vs8r4rrvuWjm5DsmzkyajU96n4+7ISKHW8K5WeapK9ggNCzeYyEVzwtyDMNTKARlQRrQXhr/MYaC5MAGb/sYtYQrLbSQEuUDoaFI0Kggd8mf1INvL8htSguTRPJksRIOFuKyh1QqenSkHJIHmyEgKswvaOaTPHAhzKnS2hAFfTv7HvdBGR7YYCPMboybrIKhT6qY/H0bahhuumuxDA1kzQc4CQVYRo8iZwoEsIufgCJ5sv4wjA7KLqZd3mBdAdm0UCtb+6D4Eqk72eO2wqIgKp0dHIGrpoGGYaQBtGxsnhI0WxNbH2ISNSIqRCPdoVIx6mBBjqMvQGfMOnQadB3Gxja35MZs2VEs4drYs1tGCHaYFNE7MOpARoyBbRIYmj7aP1g/58JxOFQ8U6ouOGjw98axeA8gm7ZVOFVdI5JmvbDECxUWSxYZ4SUHgaPLUA5gykqcu6FDxFMMhga9imass8fpOdXW8u/qOJ/suRhTBteEopM4E4plnnuk8RhjN2EIzSImwxQ6Lg8by4osvOk+Qz3zmM65RoXnasNdInoZSOFIoFm8t3wMzMOBEu6QOmPRm11EmWvGmwX+bDcFQNtAwIXpc/dD86VypE95vr25qGcNyZQNjZM3mLiB0RlL446Pls8Uwdn1cJiF5PkxPR8p9lDsUFEbzkLxhbW3AruXy4J9XjoAn+8qxa/dNaxgINkSC7R3TC1o+S77R8CElhB5tqVDY+d9GCKx6xUZ67rnnuve47zWh0vAb9tjacQZAawd7PD4geUZHbEqHNwh2edMwwdQfHUcAvFA4kGNMOHzRzGTccMaUhskGBQXTmc1/FMp7x1P1IStFwJN9pch18D00RcgE8wEuggx30ShZrGK7fxYje6KnQTA6YP9xCIqNzDAz+KPjCEBGaKCsDv3kJz/pRkds7Qz5YI6AsKzj9ATUcVwLQ4IzI1Hs8OykijZPh8qELAvQvF2+ELHq/+/JvpsxpxFA5gg7RE1jwIaMaQGvD3ZOROMhTOHhyb4Qkc7/D5EzesJ9El9x1oIwMUsHYCMkOmTC+aNyBMCQzhNc2fESheaKK65wMm/aPDLuca4c4zV905P9miJY5n0jEogbcsHFjEUp7JrIxCv2Y/7nWeHhyb4QkQ//hzQ4wZcOFfyMTAo1dMIwachKWyYU2bWSzpf3CVsY/sNU/K+OImB1AeEz+c1kLO6rmHioF8PZY91RRLs+nCf7rse0ZIwIOo2CBsA+LnzykJWvmHfQPgsPwnszTiEqbf8beUDyjJgK/bwL38KMhh2ZTfog+2Kda+E7/v/OIUCdINuQPWZHtg0xsu9cTD50dyDgyb47UC0Rp5E9mijkDklBQmhDaJ+Fhyf7QkQ+/N+wZPUs6w3Ym4iJcEicDrXw8GRfiEjX/+/Jvusx7coYPdl3JZpl4jKCgoxs2GtmnmKverIvhkrbPfDDPADB4+GEOYwJb8wz4FZ4eLIvRKTr//dk3/WYdmWMnuy7Es0ujsuTfXlAjcRZdMZmZaXMMxbOm3HKY1ppCE/2lSJXnfc82VcH54pS8WRfHjZInIlXdrv0ZF8er+4M4cm+O9Fd87g92a85ht0Wgyf78tB6si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXjyb4y3Krylif78jB7si+PUbVCeLKvFtKVpePJvjLcqvKWJ/vyMHuyL49RtUJ4sq8W0pWl48m+Mtyq8pYn+/Iwe7Ivj1G1QniyrxbSlaXTI2S/884763vf+57Gjh2rKIoqy3k/eMuTfflK9mRfHqNqhfBkXy2kK0unqmQfx7HGjRunPfbYQxtvvLEmT54s7vmjOAKe7Ivjkr7ryT6NRs/+9mTfs/iXS72qZJ8kiZYsWaKbb75Zl156qZqamsQ9fxRHwJN9cVzSdz3Zp9Ho2d+e7HsW/3KpV43sLSOYbVpbWxUEgSN7BMQfxRHwZF8cl/RdT/ZpNHr2mF3GaQAAIABJREFUtyf7nsW/XOpdSva77LKLNthgA73zzjslbfEIBKYbNHpP9O1Xjyf79vHhqSf78hhVK4Qn+2ohXVk6XUr2u+66q9Zff32NGTNGYRhWliP/1koEPNmvhKLkD0/2JaGp+gNP9lWHvFMJdhnZjxw5UgMGDHBk/+KLLyqbzXp7fKeqYvXAnuxXx6Twjif7QkR67n9P9j2HfUdS7hKyxw7/9ttvC83+K1/5in70ox/psssu07Jly9TS0qJMJuNMN2j7/W1ClvLaaeYrOkIwqaurU0NDg3K5XFGvJE/25UXYk315jLoqBPLIafJcGK8n+0JEetf/XUL2VD5eNldccYU233xzffGLX9SXv/xl/fSnP9ULL7zg7KpMykL2/c28Yw2DcoMBJL9gwQJNnDhRN954o7bbbjs9/PDDbiRUKBqe7AsRWf1/T/arY9Jdd9JEz2/O9MH/zc3N+tvf/qavfvWruvLKK93/fi1NGqWe+73GZE/WqWRIbOnSpXr//ff15z//Wbvvvru+/vWv61vf+pbOPPNMPf30007TJ1x/OtDm8Txavny53n33XUfs4AMuNAgWl11//fXOM6kQF3Clg7jhhhtcWNxV6+vrC4P16//TZP/WW285rIsBQjgUkN12282NQqkTf3QcAWQRWab92kiUe+mD/z3ZpxHpXb+7hOwpEhWNFoswYJp4/fXXddZZZzmTDqSGxv+Xv/xFw4cPd2FobAgP79m7vQuajufG8s+VMqHJ0CDAApKfO3eu/vGPf2jIkCH6/ve/70jnS1/6kg444AA3Gho/fnxRkiI+T/bF6wFsOI3Ed9hhB/3vf/9zuHO/8LBwnuwLkVn9f9oxcmxX2ipyOGHCBKd4vPfee26EzvP0Ae6e7NOI9K7fXUb2FIvKRgAgO4gOc8VLL72kY489VpAbmtWOO+7ohneLFi1yBEdY3kGgijXS3gVX8dxYuc1MhU2eDo/G8fvf/97NZayzzjr6whe+oHXXXVennXaannrqKU2bNk2NjY2u7IUNx/D0ZF8acwgJEgfb7bff3pN9cag6fRdZRJbBl3bM3BujS3Ot5jdzcTxPH57s02j0vt9dSvZWPCodYUFQMO3MnDlTr732mtC+IDvcMyH9N954wwkShAbp90WyJ88IPZo8K4IhH7aBOPHEE/XDH/5Q3/72t/W1r31N3/nOdxzJsx8QnSAaEB2cdXbFyk6j82RvUrXqFbw4kS9GS8wPTZ8+vaTS4DX7VfFr7z/aLmTOPNzo0aNdu/3ud7+rb3zjG9p2222F5x1yWaigUB9es28P2Z591q1kb2SGYKDBzp49222TwL44aLmQIKTIfjk8TxOfNeaehWf11C1fXBF28oyA06ENGzZM++23n9M0P/e5z+mb3/ymfvzjHzvzFQRPZ0DHYB2bxUU89psrB1fCErfZ7P/61786Dx4Ls3ru+s8dMAA3ZAxs0T4ZUfF/IQmBiif74rIBjnaCGzIHlrTJU0891SlnmGFRXM4++2wn57RnOoRCnPnfk31xnHvD3W4hewpmAmSNEoJD02eCEdvqb37zG2222WaO8LfaaitHiGi9ECJhORE8e783gGWNwUYtuE4yN3HVVVdp3333dQ0DkwLlOv744/Wvf/3LdXA0ADT/NMkXYkQ5Ka+dhOW9hQsXOmwwgTGxO3/+/FWw6Q249FQeDDNTKqgf7nHaYf8b2eMezEQuhJUOZ+H7y5Wyg5e1M660PbzEmF/aeuutndKy5ZZb6te//rUbmYMhbbhQjsGM+GgXxIEjgffG6X2S1G1kX6qoCAoNDRK7//77nT3fTB1oxbhrzZs3zwmNNWLe6ckDQYaE0RwhYIQemzuaDjt44nXEnARulBdeeKH+/e9/izkJGgbvdeSgjMQPNkzq0pE8+eSTzuaP+YuRENfLL7/caV6MhGhc/ZmwOoIr+IAt2j91NHDgQL3yyitOviC7/npQduQHmUOWwOe6667Tr371K6e0INNHHHGEHnzwQSfLkHipURMYIucoNIwKLr74YtdReNfL3iVdVSd7Gh9CwwlxYme99957tdNOOzlCQ8gg/UceecQ1SAizpxulET0k//jjj+sXv/iFsxN//vOfdxoM+/Pfddddbk8giJoGxAnJdISMCYONlNM6wZ///OfaaKONtNZaa2nttdd2axcwDa233nrae++9HT40UvLWkTR6l9h1f27AhBPZgYSmTp0q8GMU+cQTTzjZ6mhH3P25rX4KtD/InpE2eNDmMDsi0ygtjz76qGbMmOEUDxQQZBksS8kaz2ir2PnPPfdc54zBCIE2zrv+6HkEeoTsrRGmtYFZs2a5VbcM/zCFoO0fd9xxTuAgNYST8N1B/MTJSfx2WmfEBKARMHZLJqmYa8BPfptttnEmAZ6j+UAqlkcjm8IqtrLTGdDYaEg0ONwzaXRMNhI3nR7npptu6jqYKVOmuFHPhhtu6PBhwpf5DiaDDR/iI/2OdjKFeauV/8GAuoBowPbZZ591JP+Zz3zGkRkOAigYaLPgD27UP1fqh/e51sphMsHVsMFb7IMPPnBOAygQOE5wsjByzpw5juQL5RmMTH4NJ+7RVpBBvMsOPPBAJ7+0EUah1AG4+qPnEag62RcrsgkOWsGkSZOc/zkNEk2MXTRvu+02R/povpAkAtZVB2kbSSK0aCcIOSSB1wFDUWzw5AVTCltBHH300c6TiAbTmfwYoZAeaUE2I0aMcI2CjsS0eH7TaF599VWXD9LgpPwszPrZz34mSB+NH5wYVUD6EBd5N9LqKoz6UjzUJ1gxwmLSHJMCGiv1x2Q52KJMQEaM0PASw+Rm2BkxEk9fPygDMmcnZUS+GeXccccdbkEfWED2hx9+uEaNGuWUllLkTHzgQ3xcTSZRRDABgTPbpeCAccghh7i2jBJEeH/0PAK9huytkSIckODdd9+tX/7yl06A0HAxXfDRE1boQmhd1RiJB02YRmDaye23366hQ4c6YkDboTFgv2SClMk9OiU0FhuilhNm0uCE4OlEGB7T2P7whz+4NCgfDQXTzTnnnOMICJs95M475M86CPBBI2PO4NBDD3UNlpEAQ28jfcpCY+xvh9UldmM096OOOsrhCvmwoA0PExaw4dXEpn02Qvvtb3/rtvUAc8OOuPr6YSSP/NBmGD0idzgTIG8Q/ZFHHunaGh2ejU5LyTOY8MzaC3LMlh+slqedIIcnnHCCG6Fi8jT5LRVfX8e3r+W/V5C9gYYwQVIQG1ozWv611167clESWj6N9rHHHnOCaQ0TYeLdjjZQE1rSgkxJi1WBaPGQOj7FaCiQPOndcsstjqAhd8KTP3uXa2G65If7nISlEXGilTNMZmRgadDo0KrQjMwFlTQsXuJKx0dD45nFd+utt7rGxuQj2j4TbP/5z39cp0IDJ7zhY3EZ3n39avVIucAZzRVTwkUXXeSwgMx/8pOfCIwwTYAH2ij1zWI/m0iks2XdBxPuEBidPmEN98L67c24WX0jI/ymHJQXUxYeYrQhZBvCRxaRSWQJ/Ew+0uW1eybLEDjx4VxBW2G7D0yvKB64CKOMEcbiIw/p+HozdrWet15F9oCNYHCaoDIc52MouHNBkGgjm2yyiSNIVqjSwCFHhLKjQkU4hJeGjxZ4xhlnOM2YRg9poqWgxb/55pvO1dGG+JaG5bGYcPCMeMkT7xE/BIKrKZODNDQmwbiaSxvrDwhrDbVc/DwnLzRkOiA6CTokNCviBidMFBAc6RMvjY8rHWQtHGBAWaxjhKDZdI8RIPMZ4MDIEGyMzKhzcDPiYpSFqYwV3mzex8miISYWTcunLnmnrxzUMZhY54fsnXTSSW4EiWxD9uxIi4sluFA+8ADPYgfx2ImMssgKXDEfgjEmTkgeZck0eYuvPTkulpa/170I9Dqyt+LSwBBchBEhYhKUfXUwdTB5i0YM6V9zzTUrCRkhLyW0Fi9XE0LIgqHtD37wA0eUxHfJJZc4mybpQaQIupFEOo5ivwlHHiAe/OGxx2O7pGHQkdCJQMR0JNjYIRtrcJUQCumBD/nEXZVOEeJiEhmMmOylPDxDG6Nz4J1aOIzUKDuE9sADDzgt08qONxflLtWJIgPWWVJXmAjxKbcJ+P3339/Ny2CyIw7qpyOy1ZPYkj/kFZmio7/nnnvcnlQoAcgecz3Y5TED0qbAsL1yER9hwBiN/eqrr3adBm3PRqSYxcxkg2yVi7Mn8envafd6skcYOREiBBTbIrZp9kJhmI6mv9dee4kPpkDcCHuhABc2Uv4nDMRMnDSKm266yRG0mYYQXE5Lv1gcFo8JOXGh4eBVg2mG4S2TrhA8dk22fkWLp/EY8RI/7xfG3xHBLEyfOCEniA8Nl4VYnGwlgMsoHZh1XrxbSZodyVd3hbH8ghmdHNo3oy/qH6whNcwT3OM5Z7r++G1xkEd7ZqRP3WC2o9NnMp4OE5MQE/XIRVq2eLcnD6s/u5If8kfHxaSzreRGyaCtYPqE5NOjIZNbi8OuhgvtA0wYMQ0aNMiNRsGY+Q7WgOCpZjibDPMu8fij9yHQa8neBC99hfBpmJgm8ADAtMMiGUwiaBpMDkFqEJ6RGsJn2kYafuK1ZzQAtDeE24Q2na79NkG2RkK8EDdCjzkAGygki3YI+WASYAiNN5GZVMg/71mcdk3nraO/7V27ki/KYJoYNmmIHnxopExE4j/NiCJdVsplZeto2j0RjvJRr9QVZgjMEeymCtaYyFjJjKcJ5Seslcnw4Zo+0vepE+QAQqQuMbFhooAscbFlPofJeUZtYJcm/nSc1fptWFBG8kObeO6551a6UpJv1n+AEaNIRnYQczFciIP7xMNv8AUH5n6wy5smzwJC5pZYG5Oe1yjEuVoY+HQ6h0CvJfv2ioFgMlRFy0ejxywCwSLgLPNm/3yz1UKuJsTtxdmRZ9bAaAwIO5rlf//7X7eHCMvwmdBFk8YcgMfHM88840YbkAj54P1qHJAYDZv8sTXFn/70J7dAi1EQXjtMRKKt2gIw6xgLybAaee1oGlYmTAaQLq6p1Dl4n3766c47iU6X0VUlOEP24EA9Ub9M9D700EPODIdcoeXTcdJxM4IkHcOto2XoqnBgYZ0T+cDFlIVMrLBmtAsurORG/lB8kAVTMIrlAbLmuck1dnl2ZqUDJT7mQFCs6ASRKcKBcW+Wl2Ll7O/3+iTZI5zWMNHiIAD2qMHLBd9zNFm0MfbPR+OhQfDOmhzWwEiPTgbXUDw98ICxCVf2SmdkgRcR2jPEYSTfXmNbk3yVetcwoqFjvmGHUSbWME9AkKYJY9emM6x2/krlu9h9sIdc0E7pRM3Mgh0aWzuuunSoyATlqKSueYc0OIkD3CA1zBiY5ZjXATdIf/DgwWIfJzp80qw26ZFX5IrOGtdHRpCQMiceN5hxaBMoRCZ/lKsULjwDP2SWjnOLLbZwbYgRE50IioGZbMCG8D1R7mKy4e91HIE+SfY0LjtN8Gh4NHr8q03DYfjJNgwQMMKPQBMegTVSKGyoFi8NgzAQIZ0FGhLDV+zh2EDRnmhcuJ4x8YVrG+nb8JZ0LC67drxa1jwk+SddrpSBhs/QnIlLTB9gQ/4ZCUEOPDONjYZcihjWPGftx0C6YEeeyT+kC9GA/UEHHeQmGsEeV78xY8Y4giK/vGNlbj+F4k+tjtJXywd1iqbPiIj6ppOB9JkMx0RC/gplC9khrjU5TIa4msyaLDKixWRIXsADOzqyiQyikICf4WFlMmyJz07CUveMYpBrRjHIBh0aX5dDsSHNYvGtSdn8u9VHoE+SfTGYEGgaBNofmjWmHEwWuJthXuF/NsCi4UIgCC/haQDpg3hoCGhENGC0YkYNeCJAksSHxkPcEA4eQmYDJz7e7W0HZaKckCINF99qFo1hbmJUAmHgGko5wY9wRrbVLovlFSypJ8gG1z62jWBUQp4hXSYiqSOrQ97rrgPswANSp1NnhATZf/azn3UESf7oDJAX8kNYMFzTPBEH8XE1ecSUgrbNpD94oNWjjWPKQbbbS9fI3uJjZIAZkm03IHhkG+XoggsuENuX8Jz017Qc3VUvPt7OIVAzZE+xEWYaBUJKw8S2C4lB0tir2eoAMwCarDWMNDkj1LyPtoNdlpW0p5xyinsfQmRjMho6e37gwmb2S0iJRmHaUueqoPtDUy6wIY+cED74QBx0gkxEouVDpBCJbTWdxqb7c9mWAvmEjKgDOme+9GWjKCYL0WjpXBmpGOa8050H+THckC1MOyzUSu8Qyajjn//8p9OSLW9rSpKUi44DWcWNFwcAtnxAljFTYldnTgY8GJUhu9RZqXQNW+Kj7iF12gR1z6IyOg3q3kYqpN0TMtCdddmf464psi9GajRMthymMaKRQxy4keFdge8wpEIjobHQCDAXMLkFqbOPCg0BTxYaFqsGGTUQjoZA40mfln5vEyjyZXnjSgOGwOik0JAZwh9zzDEOG4bxmAcYyUAipq3yDmVtj0wqLbflibQ46URJH28S6gxCYv4FDyzqKk3y5MnKV2n65d6zspMWaZMHCJ0REh5AmA0hYEaQ2MwxG6axS+PWGfzAAvMjHQuTw8gh8ksnwzxCeqKYNOykPIaJYUV9I+PINx46zC+BLSMU3E3x5EEWbNRrcXH1R20gUFNknxZyhB1BRcjRZBnm4kqGZwGTuJAaHjRo+djjIRJcEzEXMBHHkBZNHnMH3gloO6Y5ES/x9+XDyIAyoa1CHLhlMgrCPMBIBv91/KmZ5LbRC3h2NQFAgHSe1BN2eMgMUmOXSswUaLXgT9qW757C3tIHA4iUjh+7/fnnn+9MIayrYNKeEROmHcpEvikf4Xmvo/ghlygZyCx1gvKBhw0KjM2vEFdaFi1/YEq6nNQddYwJCjMNdctqYUZ0aY8x64jS8fUUzj7drkeg5sg+DRFCiwDTyGgcEAbaPKYKGiSEgq0S8wXEzm/uQ3gsmaexomWi/RvRpOOvhd+GD6QEqRs+bB4GHoUTkeDYUbLqCD7EBRnhFQTxUA9oyRAbZgYmHE1L7sp0O5K3cmGQL0gc+UC22L6DdR/Y0ykDZUHBANN0h9lRMqXcrJVg8tXk0eKh3kodJvd05IwMWOXKaI26hOjxtsGLJ52v9uIrlY6/37cQqHmyR/AhCU4E2swE2H6xATM0RtOH3PDdxk4PwRAOgrdhcK02BhutUD7KCnmhBTLxfNhhhzlc2B4YfP7+9787m26hVgnGdrYn/ukwpMdJ+mju7E8EQWI2Y/EOZgXyQT1Qd+SrN5I9mJmMgAumEPYpYtSICzDnAQcc4MwudGh0DISnLGk8iuGG/EH4OAmY6RDMCt8jrvRJGDpvts/AJMlolTpk+wwWizGXZRPxhLW8FMuDv1c7CNQ82VNVNA67ItwQB40HjwO2fKVBYLc2tzUaWbpRFTau2qn+D227VkYaPuWHuMDD7PkQMTbePffc0+1HhNmHMJC1kZ3hXAwfnhG3hYWMiJ+tKiBGzApowkxCMi8CKRLGiKi9uIulV617hhtXky3s+SzqwzbOhCqEz4iRFd6YUiBaZBAs2iuX4WVKh6VVWDbi4mSEZLiSNp0mnScaPSu5TcbJH+F7O7aF5fT/rxkCNU32paCh0dCAaByQPkPjrvKgKJVmX7sPEUAI4MIWBHfeeafb3wfiwkzBKIj9VsAO0icsZFfqAHPipHOAyLFzMymM1gkhscEdk4624jNNcKXi7K33KSuyhWkH18azzjrLjSApJ77seIhhImTkAh5GupWUx2QZTMGORWZsvsfulsw7MbHLBC+bxVl6YNteXVWSD/9O70eg35I9WhVCjybE1cwFNB5/tLmxQuCc4APpQxhsDGaTp9j0mUxl8zcIvxRpgSl4gzGdKxPB2OQxLTAZjucNpgqrC9IjLs6+ehhukDkkjIskm5NBwEy20snxrQaeWXk7K3uEByPqxnZYxSaP/z+TurgIU2eMJOh8bFRlv/sqtj7flSHQb8mehmKNxUiqs42tMsj7xluGj10hCkiCCWvWGLC7JFsIYNrhev311zuPJjRMiB8C40SD5ArJM0JgAQ+eUHQYuMBC/MRpI4N0XfRlsqeWyT8n5QcXOjQ0b7aqAAPmi+gA+JAKJi3s8+DMO4Wat93jShjihMQZIUHqaPLUBeaigw8+2NnrmZylLixOq0u79g1J9LnsKgT6Jdl3FXj9MR6IwkwUbE2BDR+bMBo6/uYPP/yw0yYhGU7Cor0Sdp999nGaLfv7Q/rmmlhIbLWGK5hRRkiX0QtuwKeeeqrbqgItn47vvPPO08svv+w6PjAjPMRuB50h73PyG+yY78A1ldECcdABP/jgg27VMaMo4iBtf3gEQMCTvZeDTiMAiUA4aJZMprJyFJdDCB/TDnv5s7AITRZtnlWwmBUgJWzzbCKH1gmpoaGmSa3TmekDL6TJnvJC+HSAeIRhvwcb7Pm4ANu6DrAlLAfvG8kzD8AiQezy7NMD5uxjw9bDrBVhdGC4erLvA8JRxSx6sq8i2LWSFORj5gQ0SFwKIS62mobQmcTFVIE9HyJC60T7Z3UpGi0fw8DOTDx21go2xcpheIEZJySc1vLZnM7s+eCEeQt7PuYtcGKEhBkM8xk7u7IOhM4Bd1g+iIO93kieuC0drqTtD48ACHiy93JQMQIQCRo+7oR8iYstJoYNG+b8ytlgjRWwn/70px0pPfXUU84VEfs+JAU59efDOgDwo8M0ez7aOhPXuKKyXQQTu7gIsxDQvvvKM0ifrYfxhlpTj57+XA/9qeye7PtTbXdDWSEaFhExQQgZsZQfTZ8JW/Zf4cPn2KjZvRKvG8Lhs485wh9tJhowhPDpANku4uSTT16pvePmyqQrE7qYyFiTwB5NLN7C1ENngTbvD49AOQQ82ZdDyD9vFwHsw6w6ZkEUbn+QOiYKzA8svIKQCAOZ4YkCcUH22Oz90Ub2ZlvH7ALxY75hTyLMYBA8mj6T3+y/gyslZh1IHpztXY+lR6AcAp7syyHkn7eLAESOponfOGQPiUNaEBETjEZIhMN7hK9MYdf3ZN8GK+ac9Al24Aah01neddddbl8czDnpfXHMHs+7/vAIdAQBT/YdQcmHKYkAmiieN3zxClNDKRInHD71bB+AzblUuJIJ9bMHkDjaOyMkRkeQv9fi+5kQdHFxPdl3MaD9LToIiS0BbO/5UiROODx2+EgGvuWlwvU3/NorL9o7BM/oiNNr8e2h5Z+VQ8CTfTmE/PN2EYDE+eoR7oKs4CxF4oTj2wG26VmpcO0m1s8eps07nuj7WeV3Q3E92XcDqP0pSkgcF0D2S8e/vhSJEw4/cfzuvWbfnyTEl7W3IODJvrfURB/NB5OJEydOdC6W7U28Eo7P+LGC1pN9H61sn+0+jYAn+z5dfT2feWzJ+NEfeuihbuKVxUFp84PlkHD437PMH7LHRdPCWRh/9Qh4BLoPAU/23Ydtv4gZEmfHxmOPPdaRfSkSJxwLqfg6mCf7fiEavpC9DAFP9r2sQvpadiBx7PRDhgxxm3LNmTPH+dkXau2Ew4XwqKOOcp0CK23xNuH0h0fAI9D9CHiy736MazoFSJwdHCF7/Of5uDX3bNGPFZ57fCkJsmffHD7bxz3vO24I+atHoHsR8GTfvfjWfOxpsmdZP+6VrJYtJHEj+yOPPFJrrbWWXnnlFbc1AOH84RHwCHQ/Ap7sux/jmk4BEscWj2YPibOatj2yx2bPZ/PY1pdVtZ7sa1o8fOF6EQKe7HtRZfTFrBjZH3fccY7E77jjjpUknl4IZJo9HzZh22N2ysT33tvs+2Kt+zz3RQQ82ffFWutFeU6TPSTOV6tMs09nk3BM0KLZf+pTn9KVV15ZNFz6Hf/bI+AR6DoEPNl3HZb9MiZInC150ewh8YsuushtZ1xonkmT/Sc/+UldeOGFRcP1SxB9oT0CVUDAk30VQK7lJCB1tt6F7D/xiU/ot7/97codGtPlhuzxxsGM8/GPf1ynnXbaynBpc0/6Hf/bI+AR6DoEPNl3HZb9MibIHvOMkT2fy2NbXrZHSB+E4zuqkP3HPvYx4ZVDODoBf3gEPALdj4An++7HuKZTgMTR2CF7SPyAAw5wpA7ZpzV2I3u+vvTRj35U+++/v+skCjuFmgbLF84j0IMIeLLvQfBrIek02UPibGGMBl9I4mmy/8hHPqKBAwe6TsJr9rUgBb4MfQEBT/Z9oZZ6cR6N7PGzh8T5YhWafiHZm83+sMMOc+G22morT/a9uF591moPAU/2tVenVS2Rkf0JJ5zgzDNbbrmlI3F86NNmHCN7bPqMALbYYouinUJVM+8T8wj0IwQ82fejyu6OohrZn3HGGc7LphTZmxnnlFNOWSVc4QigO/Lo4/QIeAQkT/ZeCtYIAUgcr5rzzjvPrYw180yhZm/hzj77bOePz4fHi5l71igz/mWPgEegJAKe7EtC4x90BAG2O2hpadFll12mtddeW5tvvnlRMw5kT7i//OUvbg8d6xT8BG1HUPZhPAJrjoAn+zXHsF/HANlnMhldd911botjI3vMM2mbvYW75ppr3BbHptl7su/X4uMLX0UEPNlXEexaTMpI/K677tI666xTUrMnHHvmEI5v1W6zzTbORdOTfS1KhS9Tb0TAk31vrJU+lCcj8Ycffljf+MY3tNlmm6m+vt7tfFmo2UP2bG1Mp2Aump7s+1Bl+6z2aQQ82ffp6uv5zEP27Ev/zDPP6Nvf/rY23XTTkmRPuOeee07rrruu1+x7vup8DvoZAp7s+1mFd3VxIXs8b15//XV997vfdZo9e+UUeuOg5WPHf+utt/Stb31L2267rTfjdHVl+Pg8Au0g4Mm+HXD8o/IIGImPHTtWG2200SqLpdJmHH7jkTNp0iR95zvf0fbbb+9dL8vD60N4BLoMAU/2XQZl/4zISHzq1Kn6wQ9+4CZo0ewx2RSSPaOA2bNn63vf+54je8L5RVX9U271xeolAAAHr0lEQVR8qauPgCf76mNeUyka2c+aNUs//OEP9aMf/aiozZ5wkP2iRYu04YYbOps93671E7Q1JQ6+ML0YAU/2vbhy+kLWjOznzZvniH6TTTbRwoULi2r2mHEWL17syB5vnPnz53vNvi9Uss9jTSDgyb4mqrHnCmEaO2SPJ873v/99TZkyxfnU88wO6xSWLFmiDTbYwNn2i4Wz8P7qEfAIdC0Cnuy7Fs9+F5uRPVo6ZM8k7fDhw92q2kKyx4yD6QYzDmHxzMH3Ph2u3wHoC+wRqBICnuyrBHStJpMme+z1EPmzzz67GtlTfsJC9nQImHsIB9n7wyPgEeh+BDzZdz/GNZ2Ckf2CBQuczR5fe1bTsl9OocaOZm9mnI033rhkuJoGzBfOI9BDCHiy7yHgayVZI3smZTHNrLfeerrzzjtXI3vCcRrZ4355xx13rBauVnDx5fAI9DYEPNn3thrpY/kpJHtWx1511VVqbW1dRbMvJPv111/fhWME4A+PgEeg+xHwZN/9GNd0CpA4LpVo9nyl6pvf/KYuvvhit3c9ZhsjeesUsNmz+IpOYejQoS4cz/zhEfAIdC8Cnuy7F9+aj91IHLLnu7Jf//rXdeaZZ65C4kb4ZrNnchYzDp1Cc3OzW2xV80D5AnoEehgBT/Y9XAF9PXlH9nGsuro68R1a9rxZOUGLZp8kSuJYcRQpCkM1NzXphRdecJ8xnDBhwmqLr/o6Hj7/HoHeioAn+95aM704XxhdOBO1bYHA/ja5bFaNyxs1b+48Nbe0KAoC5YNISTZQ0tqiuLVRUbZZQTarXDanIBcom8u5FbT5xJtxenF1+6zVCAKe7GukIqtZDEzsST6vQLHifKx8EisOI2VzgTJNLWpZvkS5KRNU/58n9P61t2rGP67S7Guu0KIH7lbrpKnKLmtUlMkpF+YURKE341Sz8nxa/RYBT/b9tuorL7iRfajEkX2ygvCTJFbU0qTlI17VtDNP0sQ9B+uNnXfTi7sM0sidB2nCoL00/riTlHn9dSXLlyoOMgox8fgJ2sorw7/pEeggAp7sOwiUD5ZCYIUdJ1ZekRJFihTnAyVxTtn3Jmri0UM0YucdNf2Pp6rp2UfU/OrLan76BX1w8UWastceGrfXHgpGvawk16QYU0+cpCL3Pz0CHoHuQMCTfXegWuNxmndNPpbTyoMkVBC1KmluUP1NV2v4DrtrxsWXKzf1XYVLlyhsaFB2Wb0y82Zq+T23aOaO22vMcUcpXjhbSZBT3pN9jUuML15vQMCTfW+ohT6UB5R6zC7Y7PNRXnGSF2Qf5RoVLZijEXsO1Jj9f67s2AlKGrOKc7GiOFQQ55TLZhRMf1fTDzhE4/fYW5k3X1bcvEz5OO5DCPisegT6JgKe7PtmvfVYriH7MB8rSvJKwrySGMKPFLcsUzBxvN7ccUeNOPYoBXPnOLfKbBIol2QVRjlFuazCJQvVfPvtGrXrYL137T8UNCxxi7J6rEA+YY9AP0HAk30/qeiuKmZeeQX5SFESKwkTJVFeURwpaq5TduRIvb3jXnrjlDOUWbpEDVFWmXygMAoUxpFycVZh82KFrz6vVwYM1Ft//J2alixSLoq6Kns+Ho+AR6AEAp7sSwDjbxdHAHt9mMddMnJkH0d5BXGoELIfMUIjtt9Jb5wwRLkFc9Ua5ZRBs48CBWGkMMwpWrZE4bNP6M1ddtPoC89VbtlSxYmfoC2Otr/rEeg6BDzZdx2W/SImyD7KR8rnI6fVx3FeURIpyjQonPGuhu+6jd454hAFM2cobmbRVOQ6A741G2UDhQvmaf7pZ2rinnur/smHFTbXC5dNf3gEPALdi4An++7Ft+Zid9sj4Fefj5UkbRO0Mf71QbPi+oWa9ruTNHbQXqp78FElS5cpnw2VRLFbKRs0L1fzsKc1afttNfag/RVNm6g416J84s04NScovkC9DgFP9r2uSnp/hvJ5zC6J88iB8NngLI5zirPNan7zFY37xSGafPAvtfjmaxWMfUvxjGnKjRmn+gfu1czjjtCo7bbUwntvVrx8iZJc6F0ve3+V+xzWAAL/v72zWWkYiKLwowlSu1NXIqUbUXwNFz6AC134Bi7c+wCCP11LaSuIpUitLYKlWTRNJj0yk9LBB6hNpl9gYBYhvfc74aSZmdzB7AMQ8f9TsNO0mZzl2yWYmW1GxqSaDQca3d6oebCn1vaWWvWaXk5O1akdqV3d1XOlqv71pZJeR9l04sos2AcGBwQgsFoCmP1q+QZ59dzq57Ij7W69vVmsubfr7qOZku+h4saDRhdXeqof626nosbhvrrnZ4ruHxV9fCqNJu5DrDhLZPD6IO8TkioWAcy+WHqUIhrrzb7l2w3akR3bbPmDNI5lxmMl/S/F711NX9uK35pKBj2Zn7EbusmS1E30prYEMmZfCt0JstwEMPty61e46JelFNzwTl7P3n4h69r8785Vy3MLlwUBQSA8Aph9eJoWJ6PFJuN2QtduYpK/DxQnPCKBwCYRwOw3Se015Lr8904Z4zXQ5ych4Alg9p4FPQhAAALBEsDsg5WWxCAAAQh4Api9Z0EPAhCAQLAEMPtgpSUxCEAAAp4AZu9Z0IMABCAQLAHMPlhpSQwCEICAJ/ALw74fu/wa08kAAAAASUVORK5CYII=)
Complete step by step solution:
> Alizarin is a red coloured crystalline compound. Earlier it was prepared from madder but nowadays it can be synthesized artificially. It is used to dye turkey red and is used in making red coloured pigments.
> Alizarin is an example of anthraquinone dye. It gives red colour with aluminium and blue colour with barium. Anthraquinone is a yellow coloured crystalline solid. It is poorly soluble in water but becomes soluble in hot organic solvents. Its IUPAC name is 9,10-diphenylanthracene. It is aromatic in nature.
> Azo dyes contain two N atoms in them. They contain C-N=N-C linkage. They are widely used in the textile industry, leather industry, etc.
> Trials are a group of synthetically prepared dyes. They contain the triphenylmethane backbone. Because of their reversible reaction with acid-base, they are used as pH indicators also.
- The structure of Alizarin is given below-
So, now we know about all the types of dyes given in the question.
Now, we conclude that Alizarin is an example of anthraquinone dye.
Hence, the answer to the given question is option (D)
Note: Alizarin is used for the detection of calcium in tissue sections. It is also used to identify cultured cells. It was the first naturally occurring dye which was later produced synthetically.
Now, we conclude that Alizarin is an example of anthraquinone dye.
Hence, the answer to the given question is option (D)
Note: Alizarin is used for the detection of calcium in tissue sections. It is also used to identify cultured cells. It was the first naturally occurring dye which was later produced synthetically.
Recently Updated Pages
Write a composition in approximately 450 500 words class 10 english JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
Arrange the sentences P Q R between S1 and S5 such class 10 english JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
What is the common property of the oxides CONO and class 10 chemistry JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
What happens when dilute hydrochloric acid is added class 10 chemistry JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
If four points A63B 35C4 2 and Dx3x are given in such class 10 maths JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
The area of square inscribed in a circle of diameter class 10 maths JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
Other Pages
Electric field due to uniformly charged sphere class 12 physics JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
Excluding stoppages the speed of a bus is 54 kmph and class 11 maths JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
In the ground state an element has 13 electrons in class 11 chemistry JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
A boat takes 2 hours to go 8 km and come back to a class 11 physics JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
According to classical free electron theory A There class 11 physics JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)
Differentiate between homogeneous and heterogeneous class 12 chemistry JEE_Main
![arrow-right](/cdn/images/seo-templates/arrow-right.png)