Triangle Congruence Criteria Part 2

Bellringer: If DE=DG, and EF=GF, are Triangle DEF and Triangle DFG congruent? How do you know?
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASUAAADHCAYAAABfnEVKAAAgAElEQVR4nO3dd1yW9f7H8dfNngKyVEQQBQQRVyo5spMnR46G5TgNjza0bLhSc4IazjLLzOOoxI5azkozzfI4UBwZDkQUkCmyBAGBe16/Pzr6y2PDAdzDz/Px4KEPubnuj8D9vj/X9/pe369KURQFIYQwEVbGLkAIIX5LQkkIYVIklIQQJkVCSQhhUiSUhBAmRUJJCGFSJJSEECZFQkkIYVIklIQQJkVCSQhhUiSUhBAmRUJJCGFSJJSEECZFQkkIYVIklIQQJkVCSQhhUiSUhBAmRUJJCGFSJJSEECZFQkkIYVIklIQQJkVCSQhhUiSUhBAmRUJJ1Knc3FwmTpzI5cuXjV2KMFESSqLOGAwGPln+Cbt27UKr1Rq7HGGiVLJDrqgrFy9exNnZmZKSEkJCQlCpVMYuSZgg6ZRErVMUhfT0dJ599lkSEhIIDQ2VQBJ/SEJJ1LqKigqio6NxdHLigQceMHY5wsTZGLsAYfkOHDjATz/9xObNm2nYsKGxyxEmTsaURK1RFAWtVktOTg6paan87eG/YWtra+yyhImT0zdRa6qqqhg4cCA7duyg56M9JZDEbZFQErVCp9OxZs0azpw5Q4cOHYxdjjAjEkqiVpw8dZKFCxcyfvx4GdwWd0TGlESNu3btGuXl5ezatYuhQ4diZ2dn7JKEGZGrb6JGabVaVqxYQXl5OZMmTZJAEndMTt9EjTp06BDz5s0jKCgIe3t7Y5cjzJCcvokaU1JSwtChQ/H29uaTTz7BxcXF2CUJMySnb6LGKIpCnz596NOnjwSSuGsSSuKeKYrCf/7zH7755htmzJiBu7u7sUsSZkzGlMQ9y8rKIjo6murqamxtbeVmW3FPpFMS90Sv1zNv3jwuX77M5s2b5bRN3DMJJXHXDAYDer2eoKAg+jzWBy8vL2OXJCyAhJK4a3l5eSxbtoy33noLb29vY5cjLISMKYm7cu3aNaZOncrevXuxsbGRcSRRY6RTEndMURS2bt3KgQMHWLp0qVxtEzVKQkncMUVRKCoq4rXXXqN3nz5IjyRqkoSSuCOlpaXExcXx1MCn8PXxlUASNU7GlMQd2bRpEzExMZSXlcu9baJWSKckbouiKCQmJjJ79mzemTyZ8PBwY5ckLJR0SuK2GAwGLqReoEuXLvxz+HC52iZqjawSIP6SwWBgx44dhIaG0rhxY5ycnIxdkrBg0imJv7Rv3z4mTpzI8ePHcXBwMHY5wsJJpyT+lFarpUePHri5ubF+/Xq5t03UOumUxJ/65ZdfAFiwYIEEkqgT0imJP5ScnIxWq6V+/fo0bNgQa2trY5ck7gPSKYnfVVRUxEsvvcTq1atp3LixBJKoMxJK4hbV1dXMnTsXrU7Hq6++auxyxH1GQkncIj8/n2+//ZYJ48cTGhpq7HLEfUbGlCyU+moRBWXVWFv/zvuOtS2eXt7Y/84ZWV5eHiUlJXh6eeLh7iH7tok6J7eZWChNcTYfzohhx8+pePk3xdfNAcWgp+RSDop3OMu+WEWLejf/+HU6HTExMeTl5fHVxq8kkIRRSChZKNfACP4e2oTP9yTz+qqlvNolAEVbzYnPZzIh3pdGLjf/6BVg9+7dbNmyhRUrVmBvJzfbCuOQULJQek0Vh5MTcPFtzt8iG4O2iiuVeiL7DGJ0ZD1c/+esrqiwkGXLlvHqq6/Sp08f4xQtBDKmZLGqCs4xqHkYl55fzcEPnqfw4GZWZDkzZ1j/Wx6r0WrJv3yZy/mXad6sOR4eHkaoWIhfydU3C1WQ9APbyyE37QeiJ73JgJFjqFf/1sX99Xo9a+PiGDRoED7ePhJIwujk9M0SGSo58s12COzGgvGvE+F8lYvx6bQNC7nloefPn2fevHm8MOwFGjVqZIRihbiZhJIFMlzNZfOxbFp2/Bt/f7ATjVwUhv/jHOGN3G56nEajYdGiRTRq1IiRI0dia2trpIqF+H8ypmSBsvd+xoAho+k4bjsfTfwbdirQ6w2UpR9n2aadjBo3HU97a7Kzs1Gr1eh0OkJDQ2XhNmESZEzJwiiKnhNHDpFZ5UBUrwjQatFUVZGfeoKJ0+dwwaM7rrZWnD17lkGDBnHp0iWCgoKQ9yZhKqRTsiDaayXs2LCC2OlT+KXIlr8Peo5mbnZUleTz485tFFq15NuTRwizLuWZZ57h5MmTPPjggwQFBdGgQQN8fHxo2LAhPj4++Pr64uvri4uLi3RQok5JKFkQRaclPy+X8mrt737eytqJxoGNmDNzBu+//z6jRo3CwcGBzMxMLl26RGVlJVqtFp1Od+PD0dGRwMBAGjduTEBAAE2aNKFBgwa4ubnh7Ox848PJycnsx6QUnYbya5Uof7BxlJW1Lc7OTlhJRtcqCaX7TEpKCv369aNX714s+WDJjSVJDAYDZWVlFBUVUVJSQnFREUXFxRQUFJCZmUlubi5ZWVlkZWVRXFyMu7s7Hh4eeHp64unpibu7O40bN6Zx48b4+/sTEBCAn58fXt7eZrM3nLowg7WfLmHbgQu/+/mAiPZMj4mhgUx2r1USSveRvLw8evbsiaenJ1u2bMHDw+NPT81++6tx/e+KoqDRaMjOziYnJ4esrCwyMzPJycm5EWi//VAUBX9/f5o0aUJAQMCN0PL09LwRau7u7tSvXx97e3ujnioqikJB8h4ebtkT34lfsiN2IA6AtrqUTZNe5N8NhvPN1MexNZeUNVMyJeA+odFoWLBwIZmZmSz+4APq16//l1/z24D47d8dHR0JCQkhJOT/5z0pikJVVRUVFRU3PsrLyykuLiY7O5vs7GwyMzPZvXs3ly9fRmWlwt7OHjs7uxsfXl5e+Pv7ExgYiJ+fH4GBgXh7e+Pg4HDT42xtbbGyqvlrNCoVFJ8/Rib2jOrfFmdrK3RaLdb29Yhq1xZDZKQEUh2QULpPfPfdd6yNi2PMmDE81K1bjR9fpVLh5OSEk5MTPj4+f/pYrVZLUVERly9fJi8vj4KCAvLy8sjPzyc/P5+TJ0+Sn5/PpUuXUKvVeHl50ahRoxsD8dcH4a///fqfLq6u93aqaKji6IZNaIJ60yu0EYrBwP6Na9BGPMKj/5xGkEouVtcFOX27DxQXF/PUU0+hUqn49ttvcXV1NXZJt1AUBb1ej0ajQaPRoNVq0Wg0lJWVkZOTc+MU8fr4VmVlJWq1GrVajUajQa1W4+zsTEBAwI0xLX9/fxo0aIC7uzvOzs64urri4uKCi4sLNja3vh9rL5+kd88B/GTTgk/efBZtzmkmf3OWres+p2fzW2/REbVDOiULV1VVxbx588jKymLdunUmGUjwa6dlY2ODjY3NTZtd+vn5ERYWdtNj9Xr9jVPD0tJSrly5wpUrVygoKCAjI4OcnBxOnjxJZmYmpaWl1KtXDzc3Nzw8PPDw8KBevXr4+/vj5+eHtbU1zzzzNA0bNCTv1DEuFVbw8NNdsdGrKbx0gZDGvrRoKPcD1iUJJQu3YcMGFi9ezOLFi4mKijJ2OTXC2toad3d33N3d//Kx1dXVZGdnk5ubS3Z2NllZWeTk5HD06FGOHDmCRqNh//79bNz4FfEH/8MVlSsLx4ylXzMX9H9vTuUGaOgsL5O6JN9tC5aSksKCBQvo3r07w4cPvy8nQTo4OBAcHExwcDDwa+d4+PBhDh06hJ+fH1euXKFbt24ohiqO/LARG59htA/8dX87q0YdmTDKGvOefWV+ZOTOQmm1Wj7++GMqKipkI8n/ys/PZ/LkyTzzzDN0796d2NhYDAYDvXr1Qn/5Z7YmaGj7fE8a/nftcpWtM55usk15XZNQskCKorB//342bNjAwoULadu2rbFLMqrKyko2b97Mo48+ys8//8ynn37KwoULSUpKokOHDuivpLFw/BSygNKUU5w8n49BLv8YjZy+WaDs7GzmzJlDv3796NevX63M6TEHBoOBK1euMG3aNHbs2M7jjz/B2LFjadasGRUVFcTHx9Ola1ccHJxp/tSbfPnUm4ANGo0OA/KObSwSShbGYDDw7rvvUlRUxPr16+/b07bq6mo2btrEnNmz8fb2ZsWKlTetPX7q1CkuX75Mj0ceoVm7h2nWzojFiptIKFkQg8HA9u3b2blzJ++//z4NGjQwdkl1Tq/Xk56ezty5czl48CD9+/dnwoQJ+Pr63vS448ePA9D+gfbGKFP8CQklC5KVlcWMGTN45pln6Nu3r7HLqXMGg4G1a9eyaNEiXFxc+Oijj+jRo8fvTpTcuXMnDz30EK4upjlv634moWQhKisriY6OxtbWlqnTpuHo6GjskuqMoigkJiayYMECEo4c4YXnn2fs2LG4ubn97jSIkpIS4uPjGT16tBGqFX9FQskCGAwGtm3bxsGDB1m8eDEetzGp0BIoikJlZSVfbfyKxYsX4+jgSNyaNXTq1OlPd/fdu3cvfn5+hIaG1mG14nZJKFmA9PR03nnnHUaMGEHfvn3vm0mSJ06cYMGCBezbt49x48YxatQo6tWr96dfo9Fo2L59O+3at8ff37+OKhV3Qq56mrnSq6XExMQQGhrKK6+8cl9c/i8uLmbFihUMGTKEq1ev8vXXXzN27Ni/DCSA3Nxcfj7xMz179sTeQSZGmiLplMzclxu+5Mcff2TLli00aNjQ2OXUKkVRSEpKYsaMGRw4eIAp70zhhWEv4Fnf87aPkZaWRuqFVHr17Gk2K2LebySUzNjp06d59905jBs3jk6dOln0i6ywsJA1a9bw3nvv0aVLF3766SfCw8JvLOd7u3bs2EGHDh1umSIgTIeEkpkqLi5m1qxZtGnThmHDhlnsOJJWqyUpKYnJkydz/vx5pk6dytChQ/H0vP3u6Dq1Ws3evXsZPHiwxX6/LIGEkhlSFIVPP/2U+Ph49uzZg7e3ZS5AduXKFZYtW8bSpUvp0aMHX3/9Na1atbrr4x0/fhy1Wk2XLl1qsEpR0ySUzMz1m21Xr17NlKlTLPKytlqt5ujRo0ybNo3S0lJmz5nD4EGD7mmBOr3BwP4DB/D09CQiIqIGqxU1TULJzFyfJBkeHs6wF4bd8ZiKqausrGTevHmsXr2arl27smTJElq3aXPP42WV164Rf/AgHTp0uK1NE4TxSCiZEbVazfz588nLy+Nf//qXyS5tezc0Gg179uxhxowZ6PU6FixYwNChQ1GpVDUygF9QUMDBgweZOGliDRxN1CYJJTOyb/9+vvjiC6KjowkKCjJ2OTXCYDBQWFTEe4sWsWXLFjp16sSMGTNo3rx5jc65io+Px8fH58YKlMJ0yW4mZuLKlSs8+uijhIWFERcXZxGTJBVF4dtvv2Xu3LmUl5czdepUnn766Rrf/luv1zN06FDc3Nz46KOPcJBJkybN/H+z7wOVlZXExsZia2vLtGnTzD6QFEUhNTWVMWPGMGbsGCIjI/l+1/cMHjy4xgMJfr0N58KFC3Tv3h17e9lz29TJ6ZuJUxSFAwcO8Nlnn7Fq1Sqzvtp2fW+3Xbt3M2f2bIqKinjvvffp3atXra5qcObMGUpLS+nSpYvMTzID5v2Wex+4eDGdSZMmMWzYMPr262fWL6rz58/z5ptv8vxzz9G1a1cSEhJ48oknan2ZlZ07dxIeHk7Tpk1r9XlEzZBOyYRVV1czf/4CHBwcGDNmTK2c2tSFiooKdu/ezezZs7GxsWH9+vU89NBDdbLmk06nY8+ePYwdN67Wn0vUDAklE7Zz5062bNlCXFwcTZo0MXY5d0xRFC5evEhsbCzbtm3jlVde4fXXX6dRo0Z1VkNiYiKVlZU8+OCDdfac4t5IKJmoU6dOER0dzejRo3nkkUeMXc4dKysr45tvviEmJgZ/f382bdpE586d/3TxtZpmMBj49ttviYyMpGlgYJ09r7g3EkomSKf7dfKgra0tb731llldMTIYDGRlZTF9+nR2797NqFGjeOWVV/Dz86vzWkpLSzl8+DCdOnXCw8Ojzp9f3B0JJROj0+lYvXo1hw4d4vPPPzerF1N5eTnr1q1jzpw5REREsHXbNjob8bTpYsZFTpw4wfz5881+GsX9RELJxCQlJfHee+8xatQooqKijF3ObdHpdJw/f55p06aRlJTEqFGjeOmll/Dx8TFqXUcSjuDq6kp4eLhR6xB3RkLJhJSXlzNr1iwaN27MyJEj63T85W6p1WpWrFjB4sWLCQkJYeXKlXTr1s0kpi5s376d3r17m+1Vy/uVhJKJ0Ov1fPzxx5w9e5a1a9fe1nrTxqTT6Th+/BgxMbPIyMjgtdde47XRo3F0cDCJQEpLSyMtLY0XX3zRJOoRt09CyQQoisK5c+dYsmQJb7/9Nu3atzPZF5KiKFRVVbFs2TJWrVpFQEAAa9asoV27dr+76aMxKIpCQkICjo6OREZGmuz3Uvw+0/gtus8VFBQwfsJ4Hn74YUaMGIGVyjQHZRVg/4EDxL77LufPn2fChPG8+OJLJneDq0ajYe/evQQHBxPUrJmxyxF3SELJyPR6PcuXLyflXAq7d+/Gzc3N2CXdQlEU8vPzWbV6NWvj4ggLC+O7774jODjYZLqj37p69Sr79+9nypQpWMtVN7Njer9R95kjR4+wevVq3nnnHZNd6+fQoUPMnj2b06dPM3PmTIYOHWrSC8ylnE+hsLCQzp07G7sUcRfkbcSIcnNzmTB+Ar1792bYsGHGLucWOTk5xMTE8MQTT+Dr60t8fDwvvfSSSQeSoihs27qNrl270qBBA2OXI+6CdEpGotPp+OSTTyguLmbixIk4OTkZu6QbNBoNCQkJzJgxg+zsbJYsWUK/fv1M/oogQElJCcePH6dXr164uLgYuxxxFySUjEBRFHbs2MG///1v5s+fb1JL2+bl5bFkyRJWrV7FU08+xaeffmpS9f2VM2fOkJeXxyOPPCKzuM2UhJIRFBYWMn36dB577DEef/xxk3jxVFZVcvDAQSZPnoxKpWL5J8vp3bu32XUbCQkJODg40KZNG2OXIu6S8V8N95nq6moWLlyIlZUVY8eONYmbbYuLi5k2bRpDhgwhKiqKDRs28PTTT5tdIMGvy7306NHD5KYpiNsnnVId27hpI3FxcXz55Zc0M/IcmsrKSnbu3MmUKVPw9PTkiy++oFevXibRud2N3NxcfvnlF96Z8o6xSxH3QEKpjiiKQmZmJgsXLGTIkCFGvT9Mr9dz+fJlYmbF8OOeH+nbty9vvfUWQUFBZjv7WVEU9uzZQ9OmTWnerLmxyxH3QEKpjly7do3o6Gjq16/PxIkTjbazrVarZePGjcTGxuLq6srixYvp16+f2XZH16nVavbs2UObNm1o3LixscsR90BCqQ4YDAY2btrErl272LhxY50uB3udXq/nwoULxMbGkpCQwOOPP87EiRPx9PQ0+0CCX+dUHT9+nNmzZ5vF6grij0ko1TJFUUhOTuaDxYt58cUX6dixY52eIimKgqIorF+/noULF2Jtbc2HH37II488YlEv3gsXLpCTk8PDDz9s7FLEPZIdcmuZWq1mwIABKIrC5s2b63w2dGJiIrGxsRw8eJCRI0fy9ttvm9REzZoycuRILl26xNatW03yfjxx++SnV4t0Oh1xcXGkpKSwdu3aOgskBSi7epWvvvqKpUuXUq9ePTZu3MgDDzxgElMQalpZWRmHDx9mxIjhFnEqer+TUKpFv/zyC++++y7jx4+v0y1+Tp86xbz589nzww+MGTOGkSNH4unpWWfPX9eOHz+GwWAgKipKQskCSCjVkqtXrzJ16lQiIloycuTIOjmlKCoq4quvvmLBggWEh4eza9cuIiIiLHo5WL1ez/79B6hfvz6tWkUauxxRAySUaoFWq2XVqlVkZWWxZs2aWh9Q1uv1JCcnM3PmTOLj45k0aRLPPfcc3t7etfq8pqCyspIDBw7QrVs3nJ2djV2OqAHS69aChIQE5s+fz5QpU+jUqVOtPldxcTEffPDBjQ0r9+zZw5gxY+6LQALIu3yZY8eOMWDAAGOXImqIdEo1LC8vj9mzZ9OzZ0+eeOKJWnsejUZDYmIi06ZNIzMzk5iYGAYNGmTRY0e/58c9ewgKCiIgIMDYpYgaIqFUwz788EOysrJY+vHSWlt/6OrVq3y8bBkfLllC9+7dmTd/Hu3atquV5zJlGo2G3bt307lzZzzqm8+mnX9Eq9WSmppKamoqZ86coWnTpgwZMsTYZdU5CaUaoigK+/btY+XKlXz00UcEN6/5pW3VajUJRxKYPGkylZWVzJ07l0GDBlnkvKPbceHCBdLS0njuueewszX9iaCKoqDRatFqNBgMBg4fPkx6ejqnT58mKiqKoKAgRowYgbOzMx4eHvTt29fYJRuFhFINyc7OZubMmQwcOJB+/frV6KxtRVEoKyvjvffeY+3atURFRTFp0iRat25ttjfQ1oQzZ85QWlpK165dTer7oNfr0el06HQ6VCoVBoOBzZs3c/r0aVLOn6dL584MHDiQl19+GXt7eyIjI29sB/XZZ5/h5eWFr6+vWaz0WRtkRncN0Ol0vPXWW+zevZsjR45Qv379Gj32D3t+IHpmNNeuXWPChAm88MILMh8HGDZsGBUVFWzevNmodWi1WrKzs6mqqiIoKIhFixaRlJTE2bNnad68OStXruTpp5/G09OToKAgunXrRp8+fSgrK8Pd3V1+lv9DOqV7ZDAY2LZtG7t27WL+/Pk1FkgGg4G8vDzee+89tm/fTufOnZk2fTpNAwPllxioqq7mp59+Ijo6us6es6SkhLKyMkpKSqioqKBTVBSvjhpFYmIiGo2GFmEtiItby8lTp/D18WH06NG0b98eDw8PNmzYgLOzM05OTjd+fjX55mVJJJTu0aVLl4iOjqZ///7069evxo67a9cuYmNjyc/PZ2Z0NAOfekpWU/yNo0eOYGNjQ9u2bWvl+FqtlpycHM6cOUNRURFDhw5l/PjxHDlyhIyMDFq0aMHevXsJCAigRVgYzYKCCAoKwtbGhk0bN95yPF9f31qp0xLJ6ds9qKio4I033uD8+fNs2boVXx+fez5mWloaixcvZuvWrQwYMICYmBi8vLykO/oNvV7P5MmTOXv2LOvXr7/rsRe9Xo9KpSI1NZX09HTS0tLIz8/n9ddfZ+TIkSQkJODj40NoaCgffvgh8fHx2NjYENm6NT7e3jg5OWEwGLCysjKpMS1zJ53SPdiyZQv79v2HZcs+wdvL656OpVar2bXre+bPX0BZWRlLly6lZ8+eMkv5dxQXF3Ps2DF69er1pzc5K4BiMKBWq9HpdDg4OJCens6RI0dITEykoKCAGTNmsHr1ajZs2ICDgwMdOnSgurqaqVOnUlVVha+vL15eXri7uzNw4MBbnsNYi/VZMumU7lJmZiZdu3Zl+PB/MmvW7Hs6VlpaGh988AHr1q1j2LBhTJw4UTZS/BPHjh2jR48eJCQkEB4eftPndDodhYWFODs7c/bsWb7//nuSk5PJz89n1qxZHDx4kE2bNtG8eXOCg4N5+eWXb9yX6Ne4MdLvGJ90SnehpKSEKVOm0KpVK0aNevWuj1NeUcHO775jzpw5ODk58eWXX9KlSxccHR1rsFrLoigKe37ccyO0ExMTadCgAWlpaSxbtoykpCRUKhVz5syhrKyMffv2ERERQY8ePWjWrBmtW7dmxIgRuLi44OjoKJ2OCZJO6S6sWrWKiRMn8sMPP9C+ffs7/npFUcjJyWH27Nls3ryZl19+mdGjR+Pv718L1Zo/rU5LwuEEjh49SlZWFlu3bqW6uhpPT08Ki4qYPm0a7dq35/PPPqNVq1YEBATQqVMnvH28UalU2FjLe685kVC6A4qicOLECQYNGsRrr73GuHHj7niAs7y8nG3btjFlyhRCQkKYNWsWUVFR8o7Nr5sr5OXlkZWVRUZGBidPnmTnzp1kZGSgUqlwc3MjLCyMJk2aEBAQQFRUFC3CwggMCMDa2hpFUVCpVDLobOYklO5ASUkJw4cPx2Aw8Nlnn93Rza96vZ60tDRiYmI4ePAgI0aMYMSIEfddd6QoCmq1mqqqKiqrqsjMyODUqVMcO3aM9PR0ysvLKS8vx2AwEBISQtOmTQkPD6dFixa4uroSEBCAt7e3BI8Fk772NhkMBj7//HOOHz/Ojh077iiQrl27xrp163j33XcJCQkhLi6O7t2712K1pqW6upqMjAySk5NJOZ9CyrkUUlJSOHfuHADNmzcnLCyMRx99lJCQEMLDw2kaFITjH8zL0uvUXM5IJTHpLNfUenwCwwkL8CSvtIrIkGZYSWCZNemUbtNPP/3Eq6++yrhx43jxxRdvayVJnU5H8rlzTJ40ibS0NIYPH86IESPw8vKyuHd6RVG4du0axcXFFBcXk5GRwZkzZzh27BgpKSlYW1vj5OSEo6MjISEhtGnThrZt2xIQEHBjprODg8Offl8MejVJ8d+xeP580g3ePDPoWRrZX+M/X69j+7EMuoyczmdvD8PayrK+t/cb6ZRug1qtZubMmYSGhvL888//ZSApioJOp2PlypW8//77NGnShOXLl/PQQw+Z/STI6+9h1/+PaWlpnDhxgpMnT3Lu3Dlyc3PJzs5Go9EQHh7OAw88wIABAwgMDCQgIAA/P7+7mnulKFpObZvLoDc/wP+JsSyfMY5QH1dUKoW+fftg/cpAXBqGW1zY348klP6CWq1mzpw5XLlyhZWrVv3lMiEGg4GjR48ybdo0Ll68yGuvvcaYMWPMeiC7oqKC3NxcMjMzSU1NJTk5mWPHjpGUlIS9vT2BgQE0buxPy5YtGTJkCG3btiU4OLhG1yU/t3cdg95cjFPPcayfNxkf1+u7sqiwc2vEgEH9yYkIRZok8yenb3/hhx9+YPjw4SxYsIDBgwf/YbhcX15k+fLlxMXFERgYSHR0NG3atDGLhfsVRaG6upqKigoqKirIzMwkMTHxRgekVquprq4GIDg4mA4dOhAZGYm/vz9eXp54eNTHxcWldoozVBHzRBhz/1M3W4AAAAiMSURBVKNn9eFf+EdLr1smOVaVXcHg6I6zrXl3okJC6U/l5+fz5JNP0rRpU9bExWHzJ93OoUOHmDt3LomJibz99tu8+OKLJn+LSFV1NRfT00k6m0Ty2WTS0tI4e/Ys6enpKIpCWFgYISEhtIxoSfNmzQkNDSUoKKjO944zZO8nOOTv6LpMImnPbK5HX27qKfLLDVhbqVAMBlT1fGgV1EgGus2cnL79AbVaTWxsLHq9nujoaKz/YCwoLy+PlStX8vnnn9O2bVv27t1LYGCgyezSen0AOj8/n8LCQjIzMzl58iSJiYkkJSVhZ2eHm5sbbm5uBAUF8fLLL9MqMpKmTZvi6OCAvb099vb2Rh2ruZqdymWDgbYdA7ipF9NW8MOiWOZ9F0+rRx5j7NtTadW0EXKviHkzjVeOiVEUhf3797Nu3To++eQTgoNvXdrWYDCQkJDAnDlzSEpKYurUqQwePBg3NzcjVPxrzQaDAb1ej1qt5uLFi/z8888kJiaSmprKpUuXyM/PR6PREBkZSevWrRkyZAj+/v74+/vTsGFDk+3srGztQKXC1fXmKQJ+LaJ45OEAJq8/zfAJMTwZ1dxIFYqaJKH0O1LT0pg0aRL//Oc/f3eNpEuXLrFy5UqWLFlC37592b9/f53vpqEoCpWVlWRkZNwYgD5z5gxnzpzm1KnTODo6EhQURGBgIG3atGH48OG0bNmSkJAQsxt0r9c0jIYqKw788AtXJz2H2/WmVVPM1nVHoFs3okIaGbVGUXMklP6HVqtl3ty5WFlZMX78+JsWVlOr1Rw4cIBZs2ZRWFjIsmXLeOyxx2p1LWWDwUBVVRXl5eVcvXqVrKysGx1QWloaWq0WvV6PtbU1oaGh9O8/gJkzo/Hz86N+/fq4u7vj6Oho1pfKVfUjePuVPkxY8yVzNj3JO/074mZnxdVziRzMy6dPj+dp5CoL4FkKCaXfMCgGtm/fznfffceKFStuWj6koKCAJUuWsGLFCh5//HFWrVpFcHBwrbzYq6urOX/+PMnJyZw6fZq01FTS0tK4cOECKpWKVq1aER4ezrPPPktISAhBQUE0bdq0zgeg64yVPS9MW4jWaS5zpgzh7De9aeZhR/bxeKpcQxnd/3Fc7OSqm6WQq2+/cerUKQYPHsw//vEPJk2ahJ2dHVVVVezdu5dJkyZhb2/P9OnT6dmz5z0vL6IoCuXl5eTn53MpL4/srCxOnDhBYmIiKSkpODg44OHhgZeXF8HBwbRt25Z27dvj37gxDg4O2NnZYWNjY9Yd0J1RMGg1lFwpID+/iCqdgou7J95eXri5OMksbgsiofRf1dXVvPLKK5w7d47vv/8eDw8P8vPzWbBwIRvWr+fJJ5/kjTfeoEWLFnd0XEVR0Gq16HQ6qquruXDhwo0bUDMzMyksLKSgoACDwUCbNm1o3bo1kZGRNGnShAYNGtCoUaO/vP1CCEsip2/8egf/p59+Snx8PGvWrMHJyYmtW7cydepU3NzcWL58Of369bvtW0QqKiq4ePEiaWlppKenc+rUKZKTk0lKSsLFxYXAwECCg4Pp3LkzERERtG7dmoCAALOYZClEbZNOCTh79ix9+/bl5ZdfZvDgwcTGxrJv3z4GDBjAG2+8QUBAwC2BpCgKFRUVv265U1pKeloap0+fvrEQ2fVF6W3t7Iho2ZLWrVvTpk0b/Pz8qFevHu7u7kaf/yOEKbrvO6XS0lJmzZpFs2bN8KhfnyeffBI7OzsWLVpE//79b7p8Xl1dTUpKCqdOneJM0hkunL9ARkYG6enp2NjYEBYWRrt27ejVqxfNmjUjKCgI/yZNcLDUAWghaoFFdkq6qgqulFWi+u/gp6KAla099eq5YGd9c8cTGxvLokWLaNasGYWFhQwePJjRo0dTWVnJpUu5pKdf5PTp0xw7dowLFy7g7OyMj48P3t7etPxvB9S2bVv8/f2xtbXFxsYGa2tr6YCEuEsWGUrXss6yYMn77D58FgdXd1zsbbBSWeHgUp9+I15l0MMPYGf169W2nj17cuXKFTw9PXnwwQdxdnYmNzeXq1evUlJSgkqlIjw8nI4dOxIeHk6TJk3w9fXF29vb7Of/CGGKLPL0zblJOF0faM6ipesZ9XUiC3s2o7Iog4/eeo2JTz5MzuqfeL1/WxYvXkxBQcGNrysqKsLNzY3evXvTokULIiIiaBIQgK2J3McmxP3AIjslMPDZW3147Yti/pOaQCePX0NFffkMzz/xDFsNbTi27V9ocs6xb98+HnzwQfz8/HB1dcXFxUUGoIUwIstsATT57P52P9rOE2jr8f//RXufIAa2bcTG5b9w4VIpz3TsSMeOHY1YqBDif1ng3HyF8pN7+T7fkVf7RmH3209ZWVPP1Rqc7VHZWWYeC2HuLC6UFIOGn7/ZS4V7IO3aRNz8SXUZJ1LKwM6Zenbmdae8EPcLiwsl/bUSNiYl0rR5BA+2uHk5i5K0k+xKvkDggy0I9jXOukdCiD9ncaF09VIKSYd/xq/bAJq4/ea2DU05ny9dQkKJG0PeHIe/u0xoFMIUWU4oKQqKopB1ej9HLyv0790BR379N015PivmTyd6cxIDoz9iRs8IbOTqmhAmyWJGexW9hiPblhPz5hKqgMNffEDZLkcKcrM5kZaLb4MWfLs/ni6hDZHRJCFMl8XMU1IMOi6eOUZOqfamf7exd8CngR8NGvjgbGeLNEhCmDaLCSUhhGWwnDElIYRFkFASQpgUCSUhhEmRUBJCmBQJJSGESZFQEkKYFAklIYRJkVASQpgUCSUhhEmRUBJCmBQJJSGESZFQEkKYFAklIYRJkVASQpgUCSUhhEmRUBJCmBQJJSGESZFQEkKYFAklIYRJkVASQpgUCSUhhEmRUBJCmBQJJSGESZFQEkKYFAklIYRJkVASQpgUCSUhhEn5P51QhAgnHos8AAAAAElFTkSuQmCC[/img]
Angle-Angle-Side (AAS)
Hypotenuse-Leg (HL)
Side-Side-Angle (SSA)
Exit Ticket
Answer the following questions before the end of class.
1. What is the relationship between the triangles? Can they be proven congruent?
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAbAAAADQCAYAAABmzTTEAAAcZ0lEQVR4nO3dd1RUV+IH8K/drA0LcS2hWADLGGKPkQUVFQVFhFHsiq7KiusqeCyjbnLQrH0TLIlYccXdRIw1jGAZLENiiYpiXV0B+yoGS1SUeH9/uLxfJpbQhjf38f2ck5Nz3n3z3pcTM1/fe5d3SwkhBIiIiCRTWu0AREREBcECIyIiKbHAiIhISiwwIiKSEguMiIikxAIjIiIpscCIiEhKLDAiIpISC4yIiKTEAiMiIimxwIiISEosMCIikhILjIiIpMQCIyIiKbHAiIhISiwwIiKSEguMiIikxAIjIiIpscCIiEhKLDAiIpISC4yIiKTEAiMiIimxwIiISEosMCIikhILjIiIpMQCIyIiKbHAiIhISiwwIiKSEguMiIikxAIjIiIpscCIiEhKLDAiIpISC4yIiKTEAiMiIimVVTsAEZGs7t27B6PRiPLly0Ov16sdp8RhgRER5cPRo0cRHx8Po9GIw4cPK9tNJhO8vLxUTFbysMCIiN4iKysLRqNR+efu3bvKWMWKFfH06VM0btwYzZs3VzFlycQCIyL6lWPHjimF9d1331mMNWnSBB4eHvDw8MDIkSMBABEREahVq5YaUUs0FhgRlXgPHjxQCmvXrl24ffu2MvbOO+/Ay8tLKa2OHTsCAMLDw/Hs2TN0794do0ePVit6iVZKCCHUDkFEVNyOHz+ulJbZbLYYs7e3h16vV0qrXr16FuNpaWlwdnYGACQmJqJr167Flpv+H6/AiKhEePTokVJYiYmJuH79ujJWpkwZ9OzZUyms1atXw8/PDz169HjtscaOHav8m+WlHhYYEWnWyZMnldI6ePCgxdgHH3ygFNauXbvQsWNHDB8+HABw9+5dbNq0Ca1atcK7775r8bmdO3ciISEBtWvXRkRERLH9LPQqFhgRacbjx4+VwtqzZw/S09OVsfLly8PX11cprdatWytj9vb2iI6ORu/evVGjRg34+fnh/PnzmDNnDiIjI1G1alVl39DQUAAvn4E1bNiw+H44egWfgRGR1E6dOgWj0YiEhAQkJSXhl19p7u7u6Ny5s1JaNWvWfONx5s2bh8zMTMyfP1/ZtnDhQly4cAHDhg1Dx44dMW/ePEydOhXt27eH2WxG6dJ8mZGaWGBEJJWnT5/CaDQiPj4eJpMJly9fVsbKli2LgIAApbDc3d3zdey//OUvqFWrFmbMmKFsi42NxY4dO9C8eXPMnDkTABAXF4fAwMCi+YGowFhgRGTzUlNTYTQasXv3bphMJuTk5ChjLVq0gI+Pj1Ja1apVK/B5Hj9+jBkzZqB69epKWQHA5cuXERQUhJMnT2LgwIGIjY0t1M9DRYMFRkQ259mzZ8qzrKSkJFy4cEEZK1OmDPR6Pf7whz/Aw8PDKm/AmDJlCh4+fIhhw4ahXbt2OHr0KNq2bYuKFSvCbDajZcuWRX5Oyj8WGBHZhLNnz8JoNGLv3r0wmUx4+vSpMqbT6dCrVy/lKqtSpUpWz7N+/Xrs2LED7u7u+Oqrr3D69GkYDAbMnj3b6uemvGGBEZEqcnJyEB8fj8TERJhMJpw9e1YZK1WqFPR6Pby9veHh4QE3NzdVMqanp2PChAnYtm0bmjZtCrPZDDs7O1Wy0Ks4jZ6Iis358+dhNBphMplgMpnw6NEjZaxZs2YIDAxUrrIqVKigYtKXHB0dld8fCw8PZ3nZGBYYEVnNzz//rPxOlslkwqlTpyzG9Xo9evToAQ8PDzRq1EillG8WERGBe/fuwdfXFyEhIWrHoV/hLUQiKlIXL17Erl27YDKZkJSUhKysLGWsadOm0Ov1ystxy5Qpo2LSt0tPT4eTkxMArvVlq3gFRkSFIoSA0WjEvn37YDKZcPz4cYvxwMBA9OnTBx4eHnB0dFQpZf7lvnFj/PjxLC8bxSswIsq3S5cuKZMvkpKSLBZ5dHNzg16vR7du3ZSlR2QTHx8PX19f1KtXD2azWariLUl4BUZEefLL24JHjhyxGOvbt6+y/Mivlx6RUXh4uPJvlpftYoER0Wv95z//we7du5GUlISkpCTcunVLGXN1dYVer4evry/at2+vYsqit2DBApw/fx4eHh6YOHGi2nHoLXgLkYgUubMFk5KSkJycbDHWp08f6PV6dOnSBbVr11YpoXU9efIE1atXR3Z2NrZu3Qp/f3+1I9Fb8AqMqARLS0vD3r17lausa9euKWONGzeGXq9HQECAxdIjWhYaGors7GwMHTqU5SUBXoERlTC5V1hJSUk4cOCAxZi/vz/0ej18fHzeuvSIFh07dgxt2rRB5cqVkZycDJ1Op3Yk+g28AiPSuIyMDIvSSktLU8YaNmwIvV4PvV5f4l9Qm7u6ckREBMtLErwCI9KggwcPKoWVlJSEFy9eKGO9evWCXq9H7969C7X0iJbExMRg+PDhaNGiBcxmMypXrqx2JMoDFhiRBly/ft2isC5duqSMNWjQQLnKatWqlYopbZejoyMyMjIQExODoUOHqh2H8oi3EIkk9d1331mU1rNnz5QxPz8/6PV6BAYGFsvSIzKbMmUKMjIy4O/vz/KSDK/AiCSzadMmzJo1C+fPn1e2OTk5KVdZbdq0UTGdXDIyMpRfVD548KC0bw4pqXgFRiSZ+Ph4pbw4CaNwciduTJw4keUlIV6BEUloz549iI2NRWxsLJ4/f46yZcsqRRYQEKB2PCkYjUb07NkTjo6OSE5ORt26ddWORPnEAiOS2Llz57Bx40bExsbiypUrAICPPvpIKTN+Kb9ZmzZtcOzYMSxZsgRhYWFqx6ECYIERacCjR4+wYcMGxMbG4tChQwCA+vXrK0X24YcfqpzQtixatAgRERHo1KkT9u3bp3YcKiAWGJHG7Ny5E7GxsfjXv/6lbMt9W3xwcLCKyWzD06dP8d577+Hu3bvYuXMnfH191Y5EBcQCI9KokydPKs/Jbt68CQBo3bq1UmQODg4qJ1TH+PHjsXTpUoSEhGD16tVqx6FCYIERaVxWVhbWrVuH2NhYHDt2DABgb2+v3F4sSasN//DDD2jdujWqV68Os9mMJk2aqB2JCoEFRlSCxMXFITY2Flu3blW2+fr6Qq/XY9iwYSomKx5+fn749ttvMXv2bBgMBrXjUCGxwCTyySefoEOHDujatavaUUhyhw8fViZ9/PjjjwAAnU4HvV6PIUOGwMnJKV/HO3v2LJo2bWqNqEVmw4YNGDJkCFq2bAmz2YyKFSuqHYkKiQUmiZMnT+KDDz4A8HLNIoPBoIml20ldmZmZWLlyJWJjY5GamgoAqFq1KvR6PQYMGIAuXbr85jFu3LiBRo0a4ciRI2jevLm1IxdYs2bNcPbsWWzcuBEDBgxQOw4VARaYJH75yhvg5RsYDAYDRowYoWIq0pLcK7Jdu3Yp27p27Qq9Xo8//vGPb/zc6NGjUaNGDcydO7c4YhZIZGQkZs2ahaCgIGzatEntOFREWGASsbOzw/3791GnTh1lVllwcDAMBoNN/82X5JKcnIy1a9ciNjYWT548AQC4uLhAr9cjJCQEDRo0UPbdv38/Bg0ahMuXL6NChQpqRX6rq1evwtXVFdnZ2TCbzWjfvr3akaioCJJGx44dBQBhNpvF6NGjBQABQFSvXl0sXLhQ7XikMbdu3RIff/yxaNy4sfJnrUKFCmLw4MEiMTFRCCGEl5eXWLVqlcpJ327EiBECgJg8ebLaUaiIscAkEhoaKgCIpUuXCiGE2Llzp2jRooXy5dKtWzexf/9+lVOSFq1evVp4eXkpf9YACBcXF+Hi4qJ2tLdKSEgQAESjRo3E7du31Y5DRay0Kpd9VCC5y5yfPHkSwMvpzykpKZgxYwYAIDExEZ6enjAYDHj8+LFqOUl7QkJCYDKZsH//fgwePBilSpXCxYsXcfHiRTg5OWHy5MkWi2jaitzncuHh4Xj33XdVTkNFjc/AJHLo0CF4eHigdevWOHr0qMXYkSNHYDAYsGfPHgAv37hgMBjQp08fNaKSxoWFheHQoUO4d+8erl69qmzX6/UYOXIkunfvbpXz3rp1CykpKbh06RJu376NBw8e4Pnz5yhTpgyqVq2Kxo0bo0uXLqhfvz5WrFiBsWPHomvXrkhMTLRKHlIXC0wi9+/fh52dHcqUKYOcnJzX7rNkyRJEREQoq/Nyyj0VtdTUVLRt2xaXLl1C3bp1sXLlSqxZswbff/+9sk+7du0wZMgQhIaGonTpwt3oefz4MT7//HOkpqbiwYMHqFy5MpycnFCvXj1UqFABT548wcOHD3H//n1kZWXh2rVrqFu3LrZv3447d+4gISEB3bp1K+yPTTaIBSYZR0dHZGRk4O7du6hZs6bF2K1bt7Bw4UI8efIEWVlZ2LhxIwCgQYMGMBgMCAkJUSMyaUxQUBDatWuHyZMnW2zft28fvvjiC8TFxSnbfv/73yM4OBihoaFwcXHJ97nmzZuH5ORk1KpVC97e3nn+/S1/f39s374dY8aMwZdffpnv85Ik1HwAR/nn6+srAIg9e/ZYbI+OjhYDBw4UCxYsULb985//FLVq1VIeuvfv31+cOnWquCOThmzZskW0aNHirfukpaWJSZMmCXt7e4tJH7179xbx8fF5Os/Ro0fFoEGDxLBhw0RycnK+Mp48eVIAEPb29uLixYv5+izJhQUmmalTpwoAYs6cOWL37t1i3rx5YujQoWLy5MniyJEjFvvOnz9fDBo0SAwcOFD5ErGzs7MoOaL86NKli/jmm2/yvP/y5cuFu7u7RZG5u7uLqKgo8fz589d+Ztu2bcLX11csXry4QBn79+8vAIi5c+cW6PMkDxaYZGJjYwUA4eDgIMLCwsSCBQvEmTNnLPa5efOmCA8PF2FhYSI9PV0IIcTevXtFu3btlC+Rrl27iqSkJDV+BCqBEhIShJ+fn0WRVa9eXfz5z38W586dU/aLi4sTvr6+Yv369QU6z5YtWwQA0bZtW5GTk1NU8clGscAkc+rUKQFANGvW7LXjn3/+uejXr5+YPXv2a8fnzJlj8SUyffp08dNPP1kzMpHi0qVLYsKECaJKlSoWfw579uwpli9fLvr06SM2bdpU4OO3bdtWABBff/11EaYmW8UCk1Du//S5zGazmDNnjggODhZTp04Vhw8ffuvnT58+LXr16qUcp1WrVvm6LURUFKKiokSTJk0sisze3l589tlnIjs7O9/HW7x4sQAggoODrZCWbBFnIUqoRYsWOH36NEaMGIGnT5+ifPnycHV1RZ8+ffK1QN+qVaswffp03LlzBwAwduxYGAwG1K9f31rRiV4RHx+PqKgoJCQkKNt+97vfISQkBKGhoXlapuXmzZtwd3dHVlYWkpOT0apVK2tGJluhdoNS/uVOypg5c6bF84OCuH37thg5cqTyN2BnZ2ebf7cdadOFCxfEuHHjRLly5Syuynx8fMT27dvf+tnx48crt8Sp5GCBSehvf/ubACAiIyOL7Jhbt24VzZo1U740+vXrJ1JSUors+ER5lZOTIxYvXiycnZ0tiqxx48Zi8eLF4smTJxb7m81mAUC4ubmJzMxMlVKTGlhgEtq5c6cAIPr27Vvkx86dpg9OuScbsG3bNuHt7W1RZGXKlBF/+tOfxOnTp4UQQnmeu3LlSpXTUnFjgUkoPT1dABANGjSwyvGTk5Mt3jzu7e0tTCaTVc5FlBdnzpwRY8aMsSgy/G8FBgCiR48eakckFXASh6RyF7e05n++v//97zAYDMqihtOmTYPBYEClSpWsdk6it8nOzkZUVBSioqJw7do1ZfvevXvRuXNnFZORGlhgkvLw8MChQ4dw/vx5uLq6Wu08ly9fxvTp0/H1118DAFq2bAmDwYC+ffta7ZxEebFlyxZERUXBy8sLf/3rX9WOQyrgemCSyl0b7NSpU1Y9T8OGDfHVV19hw4YNcHBwwPHjxxEYGIixY8daLKNBVNwCAgJgMplYXiUYC0xSv17c0toGDRqE1NRUhIWFAQBWrFgBT09PrF69uljOT0T0aywwSeUW2IkTJ4rtnFWqVMGSJUuQmJiI1q1b48qVKxg1ahT69euHlJSUYstBRATwGZi0che3rFOnDm7cuKFKhsjISMyaNQsAUK1aNRgMhlfWiCIishYWmMRyF7d89OiRajMDU1JSMG3aNBiNRgBAly5dYDAY0KlTJ1XyEFHJwVuIEsu9jXjhwgXVMrz//vuIj4/HF198gRo1aijTmadNm4ZHjx6plouItI8FJrHcAktNTVU5ycsXAaempmLYsGEAgLlz58LT0xPffPONysmISKtYYBIr7pmIv6VOnTpYt24dNm/eDFdXV2XK/ZgxY5CRkaF2PCLSGBaYxGytwHL17dsXZ86cUSZ0REdHw9PTE6tWrVI5GRFpCSdxSK5UqVKws7PDjz/+qHaU1zp06BCmT5+OgwcPAgCCgoJgMBjg7u6ucjIikh2vwCSn0+mQlZWF//73v2pHea2OHTviwIED8Pf3R+nSpREXFwdPT0/Mnz9f7WhEJDkWmORsYSbib7ly5QpevHiB9evXIzAwEA8ePMCUKVPg7e0Nk8mkdjwikhQLTHK5BXb27FmVk7xZTEwMmjVrhkGDBiEuLg4xMTGoV6+eMuV+6tSpePjwodoxiUgyLDDJ2epEjlyPHj3C8ePHMXz4cGXb0KFDkZqaitDQUADAvHnz4Onpic2bN6sVk4gkxAKTnK0XWHx8PGrXrv3Kki92dnZYvnw5jEYj3N3dceLECQQFBWH06NFIT09XKS0RyYQFJjkHBwdUq1atWF/qmx+pqalwcnJ647iPjw9OnDihLImxcuVKeHp6YuXKlcUVkYgkxQLTAJ1Oh+zsbFy5ckXtKK+4efMm3NzcfnO/jz/+GD/88AO6deuG9PR0jB49Gnq9HklJScWQkohkxALTAFueiVi2bFn8/PPPedq3ZcuWSEhIwLJly1C1alXExcXhk08+sXJCIpIVC0wDbLnAHj9+jPLly+frM7Vq1cKDBw8AAKNHj7ZGLCLSABaYBqixuGVeOTo6Ii0tLc/7m81m9O/fHwCwaNEiDBgwwFrRiEhyLDANsOWZiM7Ozrh8+XKe9r1y5QqCgoIAAJMnT8akSZOsGY2IJMcC04Bq1arBwcEBKSkpyMnJUTuOhU6dOiE9PR3Z2dlv3e/58+cICgrCrVu3MGTIEL5qioh+EwtMI2z1OZiTkxPee+89LF269K37BQYG4vjx4/D29kZ0dHQxpSMimbHANMJWCwwAgoODceDAgTdO8w8NDcWOHTvQvHlzREdHo2LFisWckIhkxALTCFsuMA8PDzRp0gSLFi16ZSwyMhJffvklatasiRUrVsDZ2VmFhEQkIxaYRtjyRA4AmDt3LnJychAeHq5sW7NmDWbNmgXg5aKXHTp0UCseEUmIC1pqSKlSpeDi4mKTV2EAkJ2djYiICDx//hwBAQHw8fEBACxduhTjxo1TOR0RyYZXYBqi0+lw8eJF3L9/X+0or1WhQgUsWbIEpUuXhp+fHwBgxowZLC8iKhAWmIbY8nOwXPfv38e+ffuQk5ODUaNGITIyUu1IRCQpFpiGyFBgAQEBuHDhAnx9ffnGeSIqFBaYhth6gQ0ZMgQmkwmtWrVieRFRobHANCS3wE6dOqVykldNnToVGzZsQN26dREdHY06deqoHYmIJMdZiBpjZ2eHqlWrIiMjQ+0oiqioKEyYMAGlS5fG9u3b4evrq3YkItIAXoFpjE6nw9WrV3Hjxg21owAANm/ejAkTJgAAVqxYwfIioiLDAtMYW3oOduTIEeXt8pGRkRg1apTKiYhIS1hgGmMrBXbz5k307dsXADBu3DjMmDFD1TxEpD0sMI2xlQLz9/fH9evX0bdv3998Ez0RUUGwwDQmt8DOnDmjWoaAgAAcPXoUHTp0wJo1a1TLQUTaxlmIGuTo6IjHjx/jzp07xX7usLAwLFu2DM7Ozvj222/RpEmTYs9ARCUDr8A0SKfT4e7du/j3v/9dpMd9/vw5pk2b9sbxTz/9FMuWLcM777yDVatWsbyIyKpYYBpkredg9+7dw61bt9C0aVPs2LHDYuwf//gHDAYDgJdLo3Tu3LlIz01E9GssMA2yVoHVrl0ba9euxZw5cxAREYFRo0YhMzMTSUlJGDp0KABg/vz5GDx4cJGel4jodVhgGmTtmYgBAQE4d+4cqlevDhcXF/Ts2RMAMGnSJEyePNkq5yQi+jVO4tCoUqVKoWPHjjh48KDVzvHs2TO4uroiLS0N9erVw969e+Hq6mq18xER/RKvwDRKp9PhxIkTePr0qdXO4evri7S0NHTq1Anjxo2Dm5sb5s+fb7XzERH9EgtMo3Q6HX766Ser3UYcPnw49uzZAzc3N6xZswbTpk3DuXPnkJycjI8++giHDh2yynmJiHKxwDTKms/BDAYDYmJiYGdnhzVr1sDJyQkA4Obmhq1bt2LkyJF8AwcRWV1ZtQOQdVirwFasWIFPP/0UALBq1Sp8+OGHr+wTEhICf39/1KxZs0jPTUT0S7wC0yhrFFh8fDzGjh0LAFiyZAkCAwPfuC/Li4isjQWmUQ4ODqhWrRrOnz9fJMc7ffo0evfuDQCYPn06wsLCiuS4REQFxQLTsNyZiJmZmYU6TlZWFvz8/PDzzz9j+PDhmDNnThElJCIqOBaYhul0Orx48aLQtxF79OiBjIwM+Pj4YO3atUWUjoiocFhgGlYUz8GCgoLw/fff4/3338e6deuKKhoRUaGxwDSssAU2ceJEbN68GbVr18a6detQu3btooxHRFQoLDANK0yBLV68GJ999hkAYM2aNXB3dy/SbEREhcV3IWqco6MjKlWqhLNnz+b5M3FxcdDr9QBe/q7XyJEjrRWPiKjAeAWmcTqdDufOnUNGRkae9j98+LBSXpGRkSwvIrJZLDCNy89txBs3bihLo4SGhmLGjBlWzUZEVBgsMI3LT4F1794d9+7dQ58+fbB8+XJrRyMiKhQWmMbltcB69uyJ1NRUtG3bFjExMcURjYioUFhgGpeXAhszZgyMRiMcHBywfv16VK1atbjiEREVGAusBNDpdLhw4QJevHjxytjs2bMRHR2NcuXKISYmhisqE5E0WGAlgE6nQ0ZGxitXYTExMZg5cyYAYN26dfDy8lIjHhFRgbDASoDX3UY0mUwYPnw4AGDhwoUYOHCgKtmIiAqKBVYC/LrALl26BB8fHwDApEmTEB4erlo2IqKCYoGVAL8ssOzsbHTv3h3Pnj3DgAEDsGjRIpXTEREVDF8lVULY2dmhWbNmKFeuHPbv3w8vLy8kJiaiXLlyakcjIiqQsmoHoOKR+0qpzMxMuLi4ICYmhuVFRFLjLcQSQqfTITMzE1WqVMH69evh4OCgdiQiokJhgZUQnTp1AvBy6ny7du1UTkNEVHh8BkZERFLiFRgREUmJBUZERFJigRERkZRYYEREJCUWGBERSYkFRkREUmKBERGRlFhgREQkJRYYERFJiQVGRERSYoEREZGUWGBERCQlFhgREUmJBUZERFJigRERkZRYYEREJCUWGBERSYkFRkREUmKBERGRlFhgREQkJRYYERFJiQVGRERSYoEREZGUWGBERCQlFhgREUmJBUZERFJigRERkZRYYEREJCUWGBERSYkFRkREUmKBERGRlFhgREQkJRYYERFJiQVGRERSYoEREZGUWGBERCQlFhgREUmJBUZERFJigRERkZRYYEREJCUWGBERSYkFRkREUvo/DI6A1cpJSJEAAAAASUVORK5CYII=[/img]
2. What is the relationship between the triangles? Can they be proven congruent?
[img]data:image/png;base64,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[/img]
3. What is the relationship between the triangles? Can they be proven congruent?
[img]data:image/png;base64,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[/img]
4. What is the relationship between the triangles? Can they be proven congruent?
[img]data:image/png;base64,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[/img]
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Information: Triangle Congruence Criteria Part 2