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CBAgQIBAgIAADkBXkgABAgQICGA3QIAAAQIEAgQEcAC6kgQIECBAQAC7AQIECBAgECAggAPQlSRAgAABAgLYDRAgQIAAgQABARyAriQBAgQIEBDAboAAAQIECAQICOAAdCUJECBAgIAAdgMECBAgQCBAQAAHoCtJ4CIC4zi+pu/7e2utP3CR5z1DgEAuAQGcax+6IfD/ChwdHX3JzZs3/77rulfVWj+OigCB3RYQwLu9P93vmUAp5fu7rntFrfXg4ODg/mEYvq5Rgq/ebDa/c3x8/IFG5zMWgU4AOwICOyZQSnmi7/u33bp16zMtBvCyLF/Q9/0bN5vNLx0fH//4jq1HuwTOLCCAz0zlBwnkEBjH8YFhGH56mqavzdHRdrsYx/G9fd//S631Tdt9s7cRyCUggHPtQzcEziQwjuP7u677+DzPbzvTAzvyQ6vV6juXZXmo1trqv1rfkU1o804ICOA7oawGgS0LPPDAA18zDMMTy7JcOT4+/qctvz7kdQcHB181DMMnhmF45Xq9/suQJhQlcAcFBPAdxFaKwDYFVqvVzyzL8qxa64PbfG/Uu0opf7gsy4db+1V9lKe6+QUEcP4d6ZDA0wocHR194ckfS+r7/jXTNP3FLjON4/jWvu9fWmv9pl2eQ+8EziMggM+j5WcJJBMopXx313VHtdZXJWvtzO2sVqt7l2X5k67rnl9rvX7mB/0ggR0XEMA7vkDtEyilfKTv+9+cpul9u6hRSvlY3/e/Ok3Tb+1i/3omcFEBAXxROc8RSCIwjuMr+77/jVrrla7rliRtnamNUsrbl2X5snmev+1MD/ghAg0JCOCGlmmU/RVYrVbvXZblH2utP7krCief8hqG4Rdv3Ljx/GvXrv37rvStTwLbEhDA25L0HgKBAoeHh1+52WxOvhP9nF34fdSjo6Mvunnz5pPLsjw8z/PjgXRKEwgTEMBh9AoT2K5AKeUnuq67Umv91u2+eftvO/0Vu69dbZ/WG3dIQADv0LK0SuBzCZRSTv5Y0kPTNP3x5/rZqP+/lPL6vu8fnKbphVE9qEsgg4AAzrAFPRDYkkAp5Vu6rntjrfW+Lb1yq685/drVk8MwvMLXrrZK62U7KCCAd3BpWibwTAKllA8ty/LYPM+/nk3K166ybUQ/kQICOFJfbQK3QeDg4OC+vu9/f7PZXHn88cc/cxtKXOiVq9Xqh5ZleUmt9f4LvcBDBBoTEMCNLdQ4BE4EVqvVry3L8m+11rdmEDn92tXJ70vfswv/lXYGMz20LyCA29+xCfdQ4Ojo6Mtv3rx5ve/7F03T9DfRBL52Fb0B9TMKCOCMW9ETgS0IlFLe0nXdC2utr97C6y78ilLKI13XfWmt9dsv/BIPEmhQQAA3uFQjEXhKoJTy18Mw/Oh6vT6OUDn92tUv3Lhx4x5fu4rYgJqZBQRw5u3ojcAlBcZxfHXf9z9Sa33BJV917sdLKV/cdd0n+r7/3mma/uDcL/AAgcYFBHDjCzYegXEc577v/6zW+s47qVFKeV/f95+epunNd7KuWgR2RUAA78qm9EngggKHh4cv2Gw2f9r3/ZVpmv71gq8512MnX7vquu7BWquvXZ1Lzg/vk4AA3qdtm3VvBUop7+i67vNqrQ/fboSnvna1LMvL53n+q9tdz/sJ7KqAAN7VzembwDkETv/2oevDMHzjer3+2DkePfePjuN47fRfef/suR/2AIE9EhDAe7Rso+63QCnl5Fe/33A7v0Tla1f7fWOmP5+AAD6fl58msNMCpZSPLsvyyDzPv7ftQU6/dvWhYRjuWa/X/7Dt93sfgdYEBHBrGzUPgWcQODg4uL/v+7fP8/y8bUOVUp5YluVd8zy/e9vv9j4CLQoI4Ba3aiYCzyBQSvndZVk+Oc/zT20LyteutiXpPfskIID3adtmJdB13dWrV59769atk7+T98p6vf7UZVEODw8PNpvNOzebzT3Hx8f/cdn3eZ7AvggI4H3ZtDkJ/C+BUsrJr36fXWt9w2VgTr929WTf99/ja1eXkfTsPgoI4H3cupn3XuDo6OjzT/62pGEYXrder//8oiAnX7taluXT8zz72tVFET23twICeG9Xb/B9FxjH8Q3DMLx2mqaXX8Ti5Pm+77+r1vqiizzvGQL7LiCA9/0CzL/XAuM4frjruvec979cvnr16nNOfh95WZaX+drVXp+Q4S8hIIAvgedRArsucHh4+LLNZvPuu++++8qjjz5666zzrFara8uynPwFD752dVY0P0fgswQEsJMgsOcCpZSTP7f7qVrrj52FopTyw33f3zdN0zef5ef9DAECTy8ggF0GgT0XODw8/IrNZnP9rrvuet5jjz32d8/EMY7j1/d9/0e+drXnR2P8rQgI4K0wegmB3RYopZz86ve5tdbXPdMkJ1+76rrul2ut79ntiXVPIF5AAMfvQAcEUgiUUv52s9l83/Hx8QefrqFxHH++7/tn1Vq/I0XDmiCw4wICeMcXqH0C2xIYx/G1Xdc9PM/zvZ/9ztVqNS7L8g5fu9qWtvcQ6DoB7AoIEPgfgVLKB5dlOZ7n+Vee+oenX7v65DAMD63X6w/gIkBgOwICeDuO3kKgCYHDw8MXbzab+fSPJf3nyVCllN9eluWf53l+SxNDGoJAEgEBnGQR2iCQRaCU8q6u6/6r1vomX7vKshV9tCgggFvcqpkIXEJgtVo9e1mW68uynPye8Pv7vn9prfWjl3ilRwkQeBoBAewsCBD4PwKllB/suu7Nfd8/Mk3TzyEiQGD7AgJ4+6beSKAJgXEcXzLP80eaGMYQBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChgABOuBQtESBAgED7AgK4/R2bkAABAgQSCgjghEvREgECBAi0LyCA29+xCQkQIEAgoYAATrgULREgQIBA+wICuP0dm5AAAQIEEgoI4IRL0RIBAgQItC8ggNvfsQkJECBAIKGAAE64FC0RIECAQPsCArj9HZuQAAECBBIKCOCES9ESAQIECLQvIIDb37EJCRAgQCChwH8DY2dOh3RYZ0gAAAAASUVORK5CYII=1055Equilateral triangle