IM 8.5.6 Practice: Even More Graphs of Functions

Match the graph to the following situations (you can use a graph multiple times). For each match, name possible independent and dependent variables and how you would label the axes.
[img]data:image/png;base64,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[/img][br][br]Tyler pours the same amount of milk from a bottle every morning.
A plant grows the same amount every week.
The day started very warm but then it got colder.
A carnival has an entry fee of $5 and tickets for rides cost $1 each.
Jada fills her aquarium with water.
The graph shows the height of the water, in cm, in the aquarium as a function of time in minutes.[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAb4AAAFqCAYAAABlIj/QAAAgAElEQVR4AeydBbhdRZbvmXmjb2Z6pmemhW5a0IbGXYJ7aNzSWHAPDsGlsRAggYS458avxUPc3d09JCQQhwAN/Xq977fSdbPvuUeqru19b9b+vv3VlnXOqfPftfdv16qqVQeILaaAKWAKmAKmwH6kwAH70X+1v2oKmAKmgClgCoiBzwqBKWAKmAKmwH6lgIFvv7rc9mdNAVPAFDAFDHxWBkwBU8AUMAX2KwVqDfi+//572blzpwwfPkL69RsgAwYMSsTaf8AgKS7uJ92690xUvtCnuG8/6d2nQIqK+0r//gMToRf54vqRr/yCosTkSfPVf6Bex6LifgnL1wApKCxSvZJU9veWsf6JLPuFhcXSq3e+9O03QLhHyWvcqz4r+vb/2z2ZtDI2ULr36LX3WTEgWc+Knr36BEO71oBv9+7dsmDBAnnooYdl3Ljxsn79+kSsa9etk0WLFkunTl1l5cpViciT02bp0mXy6dBhMnfuPFmzZk0i8rZ27TrVaeCgITJp0hRZty4Z1xHNVq9eLV3zusuSJUsToZW7jqtWrZYJEybKuPETZOXKlYnK29Jly1SzpJX96dNn6AvpihUrZe3atYnQjLK/cOEiGfLpUFm0eHEi8uTKGGUf8M2bP1/1Ssp9SbnK69Zj/wTfX//6V9m0aZN88MEHcsYZZ0hRUZH8v//3/4LFqIoPkI9t27br2+W3335bFT9R7u/ctWu3TJs2XT7//HP54Ycfyv09lflB9EKniRMny7Jly4Vrm5Tlz3/+sxQWFatnISl5Ih/fffedwpgXrG+++SZJWZNdu3drbfTbb79LVL7WrFkro0aNkT179shf/vKXRORt77Nim0yZMlWfGYnI1N8yQdnv23eAbNmyJTF6kTWeFdTaQ5daUePjoT1nzhw59dRT5Wc/+5k899xzWqCT8NA08IUVSQNfmF5YG/jCNTPwhWlm4AvTq8qtgduOHTukc+fO8r//+7/yr//6r3LWWWepWyoJtRgDX1gRMPCF6YW1gS9cMwNfmGYGvjC9qtwa8K1atUoefPBB+fu//3v5u7/7O/n1r38tjRo1SoTbx8AXVgQMfGF6YW3gC9fMwBemmYEvTK8qt+ZBOWbMGDn66KPlgAMO0PU///M/ta2Ptqu43Z0GvrAiYOAL0wtrA1+4Zga+MM0MfGF6Vak1rkyGMLz11lvyH//xHyXg+6d/+ic56KCDpGfPnrHX+gx8YUXAwBemF9YGvnDNDHxhmhn4wvSqUuuvv/5alixZIscee6z8wz/8Qwn4cHdS63v00Udl48aNVZqHXF9u4MulUOnzBr7SevjsGfh8VCptY+ArrUeuPQNfLoWq8fyXX34p7dq1k//+7/8ugZ5zd/7Lv/yLnHzyyTJhwoRY3Z0GvrACYeAL0wtrA1+4Zga+MM0MfGF6VZk1Y29WrFghdevW1Z6cDngupQb4P//zP/Lhhx+quzOutj4DX1gRMPCF6YW1gS9cMwNfmGYGvjC9qsyaSC1DhgyR3/zmN+rmpEcnsPs//+f/aO9O9v/5n/9ZLr74YtmwYUNsA9oNfGFFwMAXphfWBr5wzQx8YZoZ+ML0qjJrYPb2228r3P793/9da3fHHHOM/PjHP9bhDD/60Y+ETi5HHHGEtG/fPrbIJAa+sCJg4AvTC2sDX7hmBr4wzQx8YXpViTVuy5kzZ8q5554rP//5z+X666+Xbt26SatWreSUU06Rtm3bSocOHeT000+X3/72t3LttdfKrl27Yqn1GfjCioCBL0wvrA184ZoZ+MI0M/CF6VXp1jwYudGLi4vlxhtvlDZt2mhgXgLNdunSRerUqSMFBQWybds2mTZtmrz//vty2223ydSpU2Op9Rn4woqAgS9ML6wNfOGaGfjCNDPwhelV6dZ0aiEQ7+DBg2XdunUKM2qAX3zxRQn4+vfvr7/LQ3Tr1q2yfPlyWbZsmTB1UXUvBr4wxQ18YXphbeAL18zAF6aZgS9MryqxBnQAkIekW9KBj3PYYGu9Op1S+1KbnWGfFj5b3Pw2O4OPUvtsbHaGfVrk2tr7kmyzM+TSKXp+v56dASEygS8qUhzbewuzTUvkqz162bREvmrttbMaX5heWFuNL0wzq/GF6VVt1ga+cKmtxhemmdX4wvTC2mp8/ppZjc9fK2dpNb40bXxOnDhTq/GFqW81vjC9sLYaX7hmVuML08xqfGF6VZu11fjCpbYaX5hmVuML0wtrq/H5a2Y1Pn+tnKXV+KzG58qCd2rg85ZKDQ18YXphbeDz18zA56+VszTwGfhcWfBODXzeUqmhgS9ML6wNfP6aGfj8tXKWBj4DnysL3qmBz1sqNTTwhemFtYHPXzMDn79WztLAZ+BzZcE7NfB5S6WGBr4wvbA28PlrZuDz18pZGvgMfK4seKcGPm+p1NDAF6YX1gY+f80MfP5aOUsDn4HPlQXv1MDnLZUaGvjC9MLawOevmYHPXytnaeAz8Lmy4J0a+LylUkMDX5heWBv4/DUz8Plr5SwNfAY+Vxa8UwOft1RqaOAL0wtrA5+/ZgY+f62cpYHPwOfKgndq4POWSg0NfGF6YW3g89fMwOevlbM08Bn4XFnwTg183lKpoYEvTC+sDXz+mhn4/LVyljUafFxwpg764YcfdBqh1CmE2McmuqbaWMgyVxT8UwOfv1ZYGvjC9MLawOevmYHPXytnWaPBxwNl8+bNsnr1atm+fbsCzv0xAAcQv/rqq1Irk9FG4Wfgc4r5pwY+f62wNPCF6YW1gc9fMwOfv1bOssaBj4u8c+dOGTZsmNx3331St25dueKKK+SSSy6RRo0a6czp1AIB4cCBA/U45y6//HJdH3jgAdmzZ4/7/zYfX4kS/hsGPn+tsDTwhemFtYHPXzMDn79WzrLGgY/aGlD7+OOP5ZVXXpE+ffrIqFGj5P3335err75aevfurROSbty4UT755BO57rrrNG3fvr2wDh48WKj1ucVqfE4J/9TA568Vlga+ML2wNvD5a2bg89fKWdY48JFxLvTXX3+t7Xtuf9WqVfL666/LvffeK7t375b169fLu+++Kx9++KHuR92b7s+TGviiavhtG/j8dHJWBj6nhH9q4PPXysDnr5WzrJHgI/OAzK205c2bN08aNmwor776qroyafd7+OGHpUmTJrJlyxY9hgs0FYAGPlcU/FMDn79WWBr4wvTC2sDnr5mBz18rZ1kjwQe8gNi6detkxIgR6u58+eWXhfa7OXPm6IOGc/Xr15e77rpL3nzzTXnnnXekRYsWMnfu3DKuzs6dO8tpp50mPXv2lB07diZi3b59h6xbt146de4qW7Z8kYg8OW0+27hRRo0eI8tXrJCtW7clIm+4v9Fp6LDhMmv2HNmxY0ci8oVmX375pXTr3kM2fPZZYvJEvnjpmzFjpkybNl02b9mSqLxt3LhJ8rr1kC1fJKvsL1iwUAYMGKSd6rZt254IzcgHM8OPGDlKnxnuPk1CStnv2bO3rFy1SpKiF7rwrOjevafjoHd6gLdlFRgCvu+//16GDx+unVtOPPFEOeGEE9S1idBAkZu6oKBA3njjDWnWrJm89dZbctFFF8n1118v06dPL8kVdoDvuOOOk6eeelq6de+ZjLVbD2nfvpO82+h96dy5azLy9DdtOnToJM0/aSlt23WQrnndEpE3HpK8JDRr3kJatmqjoEnKtezStZu81/gDade+YyK0crp07pKnWrVo2Vq1c8eTkLbv0Ekavfe+dO6SrLLfuk07+ejj5tKpUxfJy+ueiOuZ1627dOjYWct+u3YdEpEnV4a6dM2Txu830WcF+XTH4055pjZt+nEJB3w3YgUfmQR+3333nbbfAbv+/fvLrbfeKtT8aP/D/Ul1lm2GNGzdulVre9dcc4289NJLJf/TuTrPPPNMKSoqUqAC1bhX/pu+lfToJbt3fxV7fqJ68OY2adJk2bBhg9aeo+fi2t5bFr6SsWPHy6JFi7XWH1deUn/36z17pE9+gZbB1HNx7n/11ddCDWbevPl6H8WZl9Tf3rZ9u/TuU6D3buq5OPdXrFgpw4aNkF27dunzJc68uN+m7G/evEUmTJikzwx3PAnp11/vkcLCYqGzIc/jJOSJPMCEgsLiEg74bsQOPpdR5/bkIUyvzfPOO0+HO7jzLqVwfP7559oOSNufWxz46tSpo/B0x+NO9/rtt0uv3vlaYOLOT/T3rY0vqkbubWvjy61RqoW18aUqknnf2vgya5PpTI1r43NuTmpyZB6gkQK+jh07yjnnnKPg42HDeD3Os/KGRs/Pu+++W+HnBDHwOSX8UwOfv1ZYGvjC9MLawOevmYHPXytnWePARzWVaC35+fk6fo/OLKwdOnSQevXqqRuT4Qx0bunWrZtMnDhRe3yOGzdOzzHYfciQIe7/23CGEiX8Nwx8/lphaeAL0wtrA5+/ZgY+f62cZY0DHx1XaNNr2rSpRm658847tRZH783mzZvL2rVr1Y/82WefyYsvvij33HOP9uykpvf4448rLPHvusVqfE4J/9TA568Vlga+ML2wNvD5a2bg89fKWdY48OHqJNObNm2SlStXytKlS2XZsmXaeEpNj/MsuEKxWb58udrg5gSYuD2ji4EvqobftoHPTydnZeBzSvinBj5/rQx8/lo5yxoHPpfxykoNfOFKGvjCNDPwhemFtYHPXzMDn79WztLAZ/PxubLgnRr4vKVSQwNfmF5YG/j8NTPw+WvlLA18Bj5XFrxTA5+3VGpo4AvTC2sDn79mBj5/rZylgc/A58qCd2rg85ZKDQ18YXphbeDz18zA56+VszTwGfhcWfBODXzeUqmhgS9ML6wNfP6aGfj8tXKWBj4DnysL3qmBz1sqNTTwhemFtYHPXzMDn79WztLAZ+BzZcE7NfB5S6WGBr4wvbA28PlrZuDz18pZGvgMfK4seKcGPm+p1NDAF6YX1gY+f80MfP5aOUsDn4HPlQXv1MDnLZUaGvjC9MLawOevmYHPXytnaeAz8Lmy4J0a+LylUkMDX5heWBv4/DUz8Plr5SwNfAY+Vxa8UwOft1RqaOAL0wtrA5+/ZgY+f62cpYHPwOfKgndq4POWSg0NfGF6YW3g89fMwOevlbM08Bn4XFnwTg183lKpoYEvTC+sDXz+mhn4/LVylgY+A58rC96pgc9bKjU08IXphbWBz18zA5+/Vs7SwGfgc2XBOzXweUulhga+ML2wNvD5a2bg89fKWRr4DHyuLHinBj5vqdTQwBemF9YGPn/NDHz+WjlLA5+Bz5UF79TA5y2VGhr4wvTC2sDnr5mBz18rZ2ngM/C5suCdGvi8pVJDA1+YXlgb+Pw1M/D5a+UsDXwGPlcWvFMDn7dUamjgC9MLawOfv2YGPn+tnKWBz8DnyoJ3auDzlkoNDXxhemFt4PPXzMDnr5WzNPAZ+FxZ8E4NfN5SqaGBL0wvrA18/poZ+Py1cpYGPgOfKwveqYHPWyo1NPCF6YW1gc9fMwOfv1bO0sBn4HNlwTs18HlLpYYGvjC9sDbw+Wtm4PPXylka+Ax8rix4pwY+b6nU0MAXphfWBj5/zQx8/lo5SwOfgc+VBe/UwOctlRoa+ML0wtrA56+Zgc9fK2dZI8H3l7/8Rfbs2SNffvmlbNiwQdauXSubN2+Wr776SigELH/961+FB862bdtk48aNsn79etm6dat89913es4J8IWBz0nhnRr4vKVSQwNfmF5YG/j8NTPw+WvlLGsk+IDetGnT5LXXXpP69evL9ddfLw0aNJAePXooEIHeDz/8oNBr1aqV3HvvvXLbbbfJK6+8IgsXLiyBIyIY+FxR8E8NfP5aYWngC9MLawOfv2YGPn+tnGWNAx9Q27FjhzRp0kReeuklmThxosKsU6dOcuWVV0pxcbHwpz7//HPp3r27XHfddVJYWCjTp0+XZ599VkFJLdEtBj6nhH9q4PPXCksDX5heWBv4/DUz8Plr5SxrJPjI9GeffSY7d+7Uhwq1uwULFigIH374Ydm1a5csXrxYLr30UgXk9u3b9djkyZPl2muvlTZt2rj/bzW+EiX8Nwx8/lphaeAL0wtrA5+/ZgY+f62cZY0Dn8s4KRcc6PFgWbFihbz66qvy1FNPqYtzzJgxctppp8m4ceP0PDa0CT7xxBPy+OOPl7TzJb7G1ytfa7DR/x33Ni8W06ZN11o1+idhoSxQmCdOnCTLli0vub5JyJsD346dO5OQnZI8fPvtd7J48RJZuHCRfPPNNyXHk7DBy1VBYVHiyv6aNWtl1Kgx2qRCX4MkLORj69ZtMmXKVNm2bXsSslSSB8p+3779ZfPmLUI+//rXklOxbuwFX//gPBwQ/IlK/ADuTh50W7ZskSVLlmh7X8uWLbU2N2fOHK0JDhw4UM444wxZvny5Cs4Dmgf2hx9+KHfffbd2hOF7HPjOOussdZNil4T1+++/ly+++FJ69OwtX331dSLy5HTZvn2HTJ48VWvdPDzd8TjTP//5e/n6669l3LgJ+jD//vtkXEc0ASr5BYWyddu2RGjlrhOdwebMmSszZszUe8YdT0JKGeuTX6jXNAn5cXlYuXKVDB8+UgDzd9/9ORHXE7hs2fKFTJw4WZ8ZLq9JSPfs+UaKivrKpk2bSrxzScgXzwryFbrEDj7eHujgct9992nb3kknnaSdV9atW6dtgL169VLw0Z4HJLHnRm/Xrp12dKH2x3HA17lzZznllFOkSdOPZOas2YlYZ8yYJWPHjpeWrdooZJKSL/IxfvxEKSgokpEjR8u0aTMSo9fkKVOlV+98GThoiMycOSsR+UKvqVOnS5u27WXsuAmJydPMmbP1Af7MM8/oi+B7770n+fkFMnbsOM1v3OWNMta6TTvhmsadl+jvfzp0uHTr3lMmTZos06fPTETeps+Yqc8KXhTGjB2XiDw5zSj77dt31Fqy6jUzGc9XylWHjp1DuSeJAB9QmzRpkowcOVI6duwoN998s3zwwQc6bIFOLmeeeaYAQqDHunv3bvnkk0/kjjvuENr9ouA76aSTpVXr1uomw1UW97p06TKZNWu2tGrVVl1Rcecn+vtz586Tvv0GyJSp07R2FT0X1/aSpctkwcJFe4E8arQsXbYs9mvotFi0aLG0bddBa1fuWJwp2ixctEiKiorlpz/9qfz4xz+Wn/zkJ3LsccfJBx98KOPHT9C8km90jSOvc+fNU81ww8bx+5l+c9z4CeqFmb9goSxZsjQReSMfM2bOkuLifjJr9pxE5MnpRxnq0KGTNo2Qz6UJeLaSN54Vbdt1rFngc7mlysy4PFxJjNUDfuecc466QIcNGyann366zJw5U3AbsjKmjyEN1BLdeL5UVycusiSsuC/IW/cevbSmmoQ8uTzw0jBp8hTZsOEzbYNxx+NM0Ysa/bhx4//m6uSaJ+NaMvyGt3HaYZKQJ7TC9URHr5///EBp3769PP/883LuuecqCM8+5xzp0qWrjo/FJRRHniljffoUqJs/jt/P9Jv7XJ279BmSya46j/Mso9mH9m2eGdX527l+i7KPS3Hjxk1/0ysZ9yXPisLCYocS7zS2Gp9r36MGxzYLKTcy4KOtDsDNnTtXIcjYPm5eLsCyZcukXr16Ov7PfdaBr06dOtK/f3hjp7digYbURmmoxnVHQ2ySFuvVGXY1AE1hUbG2o4V9smqseWEsKCiQk08+Wc47/wIZM3asBoKYOnWqNGvWTK644gp1/d9+++3SunVrbSfnHuKeq67FenX6K733WZHkzi0DFMzVWX5yqVfjenVykaH1okWLFHa86RC1Zfbs2fLII4/IAw88oOdxg9Juwf68efP07ZWxfnXr1pXRo0eX6GLgK5HCe8PA5y2VGiYJfDx86ORFwIejjjpK8vK6aXsoXhPuLR4IvCC+/fbbcthhh6nNxRdfLHhQ8KrQXAA43YtjmBL+1gY+f60MfP5aOcsaBz5clmvWrJH7779f31jPP/98ueSSS7QjC0MZCF/Gzc2NTPvenXfeKdTmLr/8crnwwgsF+HHOLQY+p4R/auDz1wrLJIHPRT065phj9B6aOnWazJu/oOSeAGju/uGl8t1331UX6H//93/LVVddpfcPAAR+VbkY+PzVNfD5a+Usaxz4uMi4XRigPnbsWBkxYoR2biGCC4Pa3dsodtzkjO9jLN+oUaNkxowZ+rbLObcY+JwS/qmBz18rLJMEPiIa8TJIx68xY8bK/PkL0o7jA4DcSzQbEPWIdsDLLrtMTjzxRLn66qt1nxdQ7sXo/RSmTGZrA19mbVLPoD/XKbnj+MzVmXrNYt838IVfAgNfmGZJAR+dIOgF/dvf/lZdmatXr9aeifS8i3pBUv+dqwHiAqUTDIEhjj32WG0LHDBggPA9RFHCG1NZi4HPX0kDn79WzrLG1fhcxisrNfCFK2ngC9MsKeDDdUkTwSGHHKLt3MCKLua5wBf9t8Bt1apVOmyIzjEMhaB3aIcOHbStvbLa/gx8UdWzbxv4suuT7qyBz6YlSlcush4z8GWVp8zJJIAPIPXu3VtdnLfeeqv2sqOWFwo+vgf4MdyAmU7o9ckwCGqA5513nv4Gbes0M1RkMfD5q2fg89fKWRr4DHyuLHinBj5vqdQwbvDhqqQnNJ2/qKXRyxkw4foMBV/0n/O99PIkbCAzpVx00UVy/PHHa2QkIifhGi2vC9TAF1U6+7aBL7s+6c4a+Ax86cpF1mMGvqzylDkZN/iAHMN/gNKLL76oEARaFQVf9I/yH5khpUWLFtoB5pe//KW6QLt166a1S87zgPZ1hRr4oupm3zbwZdcn3VkDn4EvXbnIeszAl1WeMifjBh9tewz5YVgP4/GAHgCqTPDxffxPxgji6mQYBEHiDz30UB0M369fv78FNfcLxmDgK1OMMh4w8GWUJuMJA5+BL2PhyHTCwJdJmfTH4wQfN/jw4cPlV7/6lTRs2FAHobtcVib43HeSMgyCyaIJKvHGG28odHGx0rGGTjC4QN1A+OjnotsGvqga2bcNfNn1SXfWwGfgS1cush4z8GWVp8zJOMHHuD2A94tf/EIY68oN75aqAp/7flJ+j/CBTAdGpBiiwTAOkGnDiLiEG9aNvY1+zsAXVSP7toEvuz7pzhr4DHzpykXWYwa+rPKUORkX+HA/Dho0SE499VSdkQTQRNvYqgN8/B69QOlcQ4CJ1157TYi2RBsgkZR69uyptVDyEl0MfFE1sm8b+LLrk+6sgc/Al65cZD1m4MsqT5mTcYCPdjx6VD766KPCXJVEOiLKSnSpDvC53wOALhLMlClTNBg2YQSZB7N+/frSpk2bUsGwDXxOudypgS+3RqkWBj4DX2qZyLlv4MspUSmDOMDHGL358+drD0um4qLGBXiiS3WCL/q7QJAHz/Lly+XNN98sFQyb0ILEAmVN4swka9as1UlVcdHycpGExcAXfhUMfAa+4FJj4AuTLA7wbd26VdvSGFSOu5OHY+oSF/jIB/ADHACaXqfvvPOOTiP2X//1X5rv5s2b60S0qbXU1P9Q3fsGvjDFKft9+1qszjDVqsHaQpaFi2zgC9OsusFHbQTY/e53v5OHHnooYyixOMHnFIy6QKdNmybt2rWTSy+9VI455lg544wzNRg2sUCrKhi2y4dvauDzVWqvnYEvTK9qszbwhUtt4AvTrLrBh5uQTiSHH364zJo1S8frpctxEsAXzRe1UucCffLJJ9UFevTRR2swbEBeFcGwo7/vs23g81Fpn42Bb58Widoy8IVfDgNfmGbVCT5qUAxbOO6443QYA8MZMi1JA180n9u2bZcPPmwqb731tnbOwQV6/fXXS8eOHdU1ms51G/18VW0b+MKUNfCF6VVt1ga+cKkNfGGaVRf4aDMjeDRBqAEfrsNsbWRJBt/OnbukZ68+smnT5xoMu1WrVtoGyP+i3bKwsFAnncatW52LgS9MbQNfmF7VZm3gC5fawBemWXWBD5AxMTNDBHAVAsFsPQ+TDL7ocAb+A71Sly5dKi+88IKO/yPu6O233y4Ew6Z3aHmDYYddSREDX5hiBr4wvarN2sAXLrWBL0yz6gAfLk5ABwyIkUlMzlwTw9YU8EXVRksXDPuEE07QgfDXXXeddO/evSQYNqBEj6pYDHxhqhr4wvSqNmsDX7jUBr4wzaoDfLj8iMlJWDDgx3CGXO1gNRF8AA09CYa9fv16ady4sZx11lnaEYaB+rhAOZ5tRvmwq1fa2sBXWo9cewa+XArFdN7AFy68gS9Ms+oA36ZNm7QzC7UgenLym7lqPTURfFHlGZCPi5NYoG+99ZYOgyAY9r333qvDInCNAshcNd/od+baNvDlUqj0eQNfaT0Ss2fgC78UBr4wzaoafACAmRCOPPJIHQgOBH2Wmg6+6H/kv+AC/eijj+SYY47R6ZCuvPJKYTokerZSI0anXC8D0e9Mt23gS6dK5mMGvszaxHrGwBcuv4EvTLOqBB/uzC+//FL++Mc/6gN/zJgx+pD3yWFtAh9Ao2ZHL1bGMRIK7YILLpCDDjpIg2IzIS4uUP5zRRYDX5h6Br4wvarN2sAXLrWBL0yzqgQftRjatc4880x18QHBbD05ozmvTeCL/i80oaPP1KlThdBnV1xxhfZ0veOOO4RhEbhA08UujX5Hpm0DXyZl0h838KXXJfajBr7wS2DgC9OsqsAH4GjDevzxxzUYNeP2iHziu9RW8Ln/Ty2Q/7hy5UqdEZ4QbriDmQ6JjkBMk8SEuNQUfV2gBj6nrl9q4PPTqdqtDHzhkhv4wjSrKvDRbjV9+nR1cTL9EB09fGt7/IPaDj7+I0BDE14ICIZNL1DmA/zxj38stAG2b99eXaO+HWAMfOFl34JUh2mW1dq9zfHGRtdtui9Hb3pX4HnocIO7FZvo252BL6vMaU8a+NLKkvFgVYGPTht33323nH766cIcdyE1FzK7P4DPXRTueecCnTFjhnTo0EGYD/DEEzNUZwoAACAASURBVE+Uq666SgFIzTBXMGwDn1PUL7Uan59OXlaIyU1PAabRmq7MPXr0kCVLlujNTCEHhGvXrpWRI0cKc3zR6M86c+bMUvOSGfi8JC9lZOArJUfOnaoAH98J7A4++GAt/3ToCF32J/BFtaFDEP8d0BEJhhnq6QkKCPv3718qGHb0JZnvMPBFlcy9beDLrZGXBQURWOGyuPjii3XsEuC77bbb5JprrtGZpnmzo0s3boxLLrlEnn/+eXnjjTd0JchtNL6fgc9L9lJGBr5ScuTcqQrwUW4ffPBBOeSQQ/TlLqRtz2V4fwWf+/+kPCuY9eGDDz7Q2t+PfvQjueGGG7RGiMapQQAMfFH1cm/vN+ADTNyE27Ztkw0bNmiti5TeZhxPLUi5pStrwQ27atUqfWPDb89309bxxBNP6DgmwMZvMrnlyy+/rN2YyQ9rqkvUwFdW31xHDHy5FCp9virAl5+frxFLbrzxxnLPVmDg29sGiIuYXqALFy6Uli1blgTDPvfcc6Vv376lgmEb+EqX7Vx7tRZ8gI6CA1QIFjt48GDp2rWrul/q168v1157rU4n8sADD+jg0oKCAo0aT7scopR3iboggCm//ac//Umefvpp9dOvWbNG3Ri8yQE3B7zo5/htA1/4FTDwhWlWmeCjjZp2qGeffVan65kzZ04pD0ZIzgx8pdVCWxcMu2HDhjoOkGDYDIMgGPaKFStk7tx5MnTocNU82qeg9DdV7x7PP56/U6ZMFaZzStJSK8EHRPhjwAMXIsFif/GLX8hPf/pT7TZMo/Ett9yi4KMB/uc//7kceOCB+qb6yiuv6BsWroaKLOSB75g3b5488sgj2tYH5HBf4P586aWXdJwTQKbNL7XW6cBHvD/e7ijMSVj5T19+uVV69OxdcpMlIV/kYceOnXqT0a703Xd/Toxe1PTHj58oS5YsTUSe3PWizOUXFJXMluCOlyflwcxLHtPzAD96cnIPlue79uz5RhYtWiwLFixUmJbnO6rqMzt27pT8/MLYyj7PEJ4pzZo1l2OPPVZ+9rOfybXXXieNGr0nvXvny9at2xSS2MW9UiYYmjFmzFjZuHFT7PmJ6kH5RK9169YlRi/yt2PHDs1XKHsO4APc0Pwh2hpOO+00we3CYFqO0fkEqOCGJGWfi8MbKjcs9syr9emnn5bqZRmaEW56ao+05xG9gpoe0MAF+thjj8kf/vAHbfurW7euviE/99xzmhf3O+Stc+fOeq5Vq9aybNnyRKxLly6TWbNmS8tWbWThwkWJyJPThrfevn37y5Qp02Tx4qWJyBt6oVNBQZGMGjVGli5NxnVEs0WLlkjbdh1kztx5FdZq2rTpggvuyCOPkjZt2srixUuE/+6uTUi6cOFiGTFipAwbNkIWLEhYGZs3XzUjjyH/qbJslyzZW55mzJgpI0aOknvuvVcOPfQwfXHnxZ4X+F/+8pcaGYboMHGu5IP8AGcqF3HmJfW3qQj95Cc/1XwlRS+Xx1NOOdVhwDstAR+dSO655x7p06ePAgX3SaZ2PGpnvJXzGWaJ/vjjj9Ulmup+9M0FLtbNmzdLXl6ejskZOHBgSZdufgf4AWFqeosXL9YGazrEtGjRouQnHPgIbvte48YyafKURKwTJ06SYcNHSPNPWsmYseMSkSenDQ+Cnj17y5AhQ2X8hImJyBt6oVP37j2luG8/mTRpciLyhWbjxk3QF5jhw0dWKE+jRo2Wt995V376058JzQj9+vWv0PeNHTteior7SmFRsdYW3PVNQkoZa9GytYxNQNkfN36CDB06TLrmdZMnnnhSX6aZ7BcXKNch7pV81KtXTyPUkMadn+jv43W74MIL5aabbkqMXuSPGUxuurleCQd8NxR8gIdqY7owScAs28oPAafydMPme51fG9gRk48hC3xfpgUgU+vEHfrwww+XmAG+Ll26SJ06dbQrc8mJmDf2/r/t0qt3vtasY85OqZ+3Nr5ScuTcwSsBXHD7VGSh/NL2xNv9hAkTKlwurI0v/GqsXr1GBg8eos8tPE10iol7JR909hs+fISQv7jzE/19Kh/du/dQ93xS9CJ/3Evde/QMLgAKPgcgHtJsuwW/PzdV1NfrtnGP8iBg4XOsoQuuTEI10SbHEIahQ4cq9LJ9F79J7RD3J1Eu3GLgc0r4pwY+f62wrCzwDRo0SMec0W7OAyV6z4XlaK+1gS9cNXp1jhw5WturePF3z7A40739Ab7U2j9wiTMvqb/N8764eO8MGUnRizzSvk2+QhcFX+qH6G22aNEiefvtt6VBgwZau6KGFV1p38PFycUqzwJUqWHSLkdbB702aYRetmyZdmihBonYAI3uybg5icpOhwDaH2nza9u2bclPG/hKpPDeMPB5S6WGFQWfe9HjniLSCPcY91pFFwNfuII2nCFMM8p+rQ5ZBpCADsMJDj30UDn88MP1JmVW5OhKhxaGNiBIeRYeAnQrBmB0NT777LN1IDttd0Rhx5cM6IjiQm2QeHx33XWXDkqlQw2dW3hbdouBzynhnxr4/LXCsqLgw4XPSxzQozd0eWcWSM21gS9Vkdz7Br7cGkUtaj34uDmZCfmcc87RGh/dRZ17M5pys1HlLa+bBsAyZqWoqEg7qxBzz6201dHJhrYUHg5MztmoUSN9WJDSoYZ8UtV1i4HPKeGfGvj8tcKyouDDw8FLHB4O2rSj5TcsJ6WtDXyl9fDZM/D5qLTPptaDD9cLoGG83qxZs3Rc0b6/X3lbABNwEpyadj4g51b2ARtwpGbINpDkwQGIuQipDw0DX/i1MfCFaVYR8FGGGYPKlDp4SmiUr6zFwBeupIEvTLNaDz5qdbQ94G6kZsUfrgmLgS/8Khn4wjSrCPhoPnj99dflsMMO0wDrwKqyFgNfuJIGvjDNaj34qEkxQJ3OK/ScpLNJed2ZYdJWzNrAF66fgS9Ms4qAb9KkSdqWzX1Fr+TKXAx84Woa+MI0q/XgA3KMj2B80c0336zTfJxyyina/ZppP9zK7MdEesFdmYTFwBd+FQx8YZqVB3y467mfGABMyCxmV6+MnpzRnBv4omr4bRv4/HRyVrUefNyotD+8++67Cj1Ax5RAqev111+vPSsNfK5opE+pQRNw1gawp9cn9Sh6MYxl4sTJGuIqSd6G8oCP/0JQBiIKMesIECzvEKBUrdy+gc8p4Z8a+Py1wrLWg48bdf78+Rp/88knn9Q3VIYNpK6uo0lSHkxW4wsryFhbjS9Ms1DwOe8JoajOOOMMDdBQFS+KBr6w64i1gS9Ms1oPPoYP0JuTG5VA1NxU1ALTrak9K8OkrFxrA1+4nga+MM1CwUdPzuHDh+sMJ0RpcdE4wn41t7WBL7dGqRYGvlRFsu/XevBR46NX5+WXXy5TpkypdLdMdnnLf9bAF66dgS9Ms1Dw0ZOTzixMPcTLJJ+vCg+JgS/sOmJt4AvTrNaDj/YHIqY8/vjjGkiXGRhojOftNboCSNw2VXEjh12SvdYGvnDVDHxhmoWAj/uI8bBHHHGEzlxSmeP2UnNt4EtVJPe+gS+3RlGL/QJ8DGcghuYJJ5wgZ555pjRt2lRnY+/evbu4lYgr48aNS0yN0MAXLaZ+2wY+P52clS/4aAKgDZwJnY8++mgZPXq0vjS676ns1MAXrqiBL0yz/QJ81PgYqkBMQVbiaBJmificbsUV+tBDDxn4cpQf69WZQ6CU07WhVyeekPz8fG0nv/vuu9NO95Xytyu0a+ALl8/AF6ZZrQcfnVgIHcaEr8TsxF2TbqUdcMOGDVUW0izssojO4mDz8YWpZjW+ML18anzcP4Tco6mAl0buHZoFqnIx8IWra+AL06zWgw85eOvmrZWVtorUNXouTL6qszZXZ7i2Br4wzXzARzv4jBkztCcn03jxEgkMq3Ix8IWra+AL06zWgw+o0aHl/fffl969e5eJzMJNTPsFMyk0b97cXJ05yo+5OnMIlHK6prs6uXfuvPNOIdrR1KlTq6UDmIEvpRB57Br4PESKmNR68BGkmgHsF1xwgYKPPxxdqP0Ra/C9995TG95wk9Cz02p80avkt201Pj+dnFWuGh/nCUn229/+ViMfAcHqWAx84Sob+MI0q/XgY5qgmTNnasM8aSrUqPExNVC7du3Uhm7avKXHvRj4wq+AgS9Ms1zgowzee++9OoHzmDFjqrxtz+XewOeU8E8NfP5aYVnrwUcNbt68edqL89NPPy0zLZGr8TVp0kSHOgDKVDiGSVo51ga+cB0NfGGaZQMf90CvXr30ZfCGG27Q5oDqeiE08IVdR6wNfGGa1Xrw0ca3atUquf3227WtYvr06Rqnk3BLwIWhDiNGjJD69esLjfcIkoTFwBd+FQx8YZplAh9eEEL9Pf3003LSSSfJwoULhSaD6loMfOFKG/jCNKv14EMOZjvv2rWrdse+6KKLdF6+Ro0a6USa999/v9SpU0dDmuEKreoea76Xx8Dnq9Q+OwPfPi18tjKBDy/JihUrdDaTl156SSFYnfeFgc/n6pW2MfCV1iPX3n4BPmp9tONR22NOPkDHmyxTFJ1//vla26PLNjdcEtycXDQDX66iW/a8ga+sJtmOZAIfnb0I8EBg92HDhunLYHXeFwa+bFct/TkDX3pdMh3dL8DHn+fGZQwSg9Tp5Ul7Hzc1M7JTI+RmS9Ji4Au/Gga+MM3SgY/B6UOHDpVf/OIXGtu2KmNyZsqtgS+TMpmPG/gya5PuTK0EH24Zbh6Axo3s46YBjNhhTxBrIBnnYuALV9/AF6ZZOvABuueee04OPPBAnc0kjhdCA1/YdcTawBemWa0EHz0zaaMg/ibBp7mZc7lqgB7uUAJVv/XWW/Lwww/n/EyY1GHWBr4wvbA28IVplg58AwYM0NnVmW+PMpjrvgn7RT9rA5+fTlErA19UjdzbtRJ83DjA7vXXX9dB6fTYfO2112TgwIGydOlSWblypfb0pLcnrk4G6TZr1kyeeOIJufrqq4UZpplwM46b3l0yA59Twj818PlrhWUUfAzrISYnL3zMYsJ9QSeXOBYDX7jqBr4wzWol+JCAP8Z0RLTl0VB/6KGH6pss23Roces555yjHV2YZ+yoo46SV199VdauXVsmtFmYrBW3NvCFa2jgC9MsCj4gR6D2448/Xv70pz+pu9+niSDsF/2sDXx+OkWtDHxRNXJv11rwuTY7/iDtdXPmzNGwS08++aQOZ3j00UelQYMGWst78cUXddoV3nixj+uGj14uA19UDb9tA5+fTs4qCj7i1datW1dfEgcNGhSrt8PA566Qf2rg89cKy1oLvqgMgIwBuHR22bJli8bmpMs2K/sc5423opEpEJPvZNgEbtZbb71VPvjgA21vxJUEjElpS5w8ebK88sorcs8992gMUR48UeAa+KJX0G/bwOenk7Ny4CMGJ217hx12mDzwwAN6TzibOFIDX7jqBr4wzfYL8IVJUn5r4NmnTx+58sor5bLLLpMLL7xQLr74Yrnrrru0zcRBj9onxwmcfemllwqD6ulQs3379pIfN/CVSOG9YeDzlkoNHfhwcfKiRnMAQ30AT5yLgS9cfQNfmGYGvjC9sloDvpEjR2qNj0Hz1CBnzZqlodKIFMMwieXLl+sg+ueff17bIHGvFhcXq5upf//+Jd9v4CuRwnvDwOctlRoq+AqLZfDgwRqlpWHDhrHX9siYgS/sOmJt4AvTzMAXpldWa1yVwA/o4dYEfPSOe+ONN7Rd0bk4Tz/9dAFyuF8ZN7hu3TqNgk94KLcY+JwS/qmBz18rLCl/7Tt0lEsuuUTBh4ue8hv3YuALvwIGvjDNaj34ABAgoraFqzHdArC42YAQ9pWxuPY8ZoagQ03btm3VlTlkyBANBYV7ifw49ydtgbSvcEH4LODr3LmzzhhRWFio+SOPca9otHnzFunWvad2f487P9HfJ/D4xImTZN369foAj56La/ubb75VncaMGScLFy6K/fpFdaBt+7XX35DDDjtcGjR4TMsc4IvaxLHNONz58xfI3LnzZOfOXbHnJ6rB1q3bpFfvfB0zGj0e9/by5Stk6NDhsmPHTn2hiTs//D4vVgwrGz9+gj4zkpAnlweCsBcUFMmGDZ8lRi/yhgcwv6AwGEEHpH4CqNF2hjuR4Q2pYGOfH6TdDcBEO5ikflfIPkDjBu7UqZMwGJjxg/Qu5TfOOusszQs1Qn4PKANGxg/y8Oa4Ax8zXzdv/oksWLAwEeu8eQtk8uQp0qpVW5k1a3Yi8uS0mTp1uhQV9dUbjYemOx5nOm/efJk5c7bk5xfqg4kHepz5cb/NdeQlgbboY445RsvYnDlzE5G3WbPmyKefDpPBQz5V7Vyek5BOmzZd2rZtn7iyP3LkaOnRo7fMmDFL5s6dn4jrSNnnWVFYWKxpEq6fy8Ps2XOkQ4fOMmHCRCGf7njcKc/Ujh07h6BGbcuAD6i5aYmmTJlSpucmkIH+dErB5cN2KhxDc8Hn6aXZt29f7eDSo0cPrcnx3b1799ZaHDFDHfg4Dvhuu+22knnPouBr0qSpFmgKddzr9OkzhdpLy5atZdKkKbHnJ6rHuHETFDAjRowSIBg9F9f29OkzVKdevfJl4MDBMmPGzETki7fwjz9uJr/+9a/lyiuvEjQjr3HpFP1dHpYDBgyS/v0HysRJkxORJ5c/yljr1m0TV/Z5UejWradMmDBJpk1LxnUkH2PGjJU+fQpk9OixibqOU6ZMlXbtOwovDHv1SsZ9yTO1Q0XAR02KGheAmThxooYvo9ZHexo1P7eyv3jxYmncuLHWxGiHqwj4HPRGjRolf/zjH6V9+/Za0+M4bkICABP1nhpg1NXJoGGGNuBqwtaBD9uCggKtjuM6iHslf5s2fS553XqUuFXizpP7/S+++FLGT5ioAQh4mXDH40zRC/fT6NFj9K0yzrxEf5uXQVzwBx98iHbG4l6Jno9zG88INfbZc+bo0J8485L62198+aX07NVH7+nUc3Hu05cA+G3btl09SHHmxf02nqyNGzfKuHHj1eXpjichVZdifqGsX78hMXqhC88KXhRCl5IaHzU9elQSgomhAwcddJBGa7n++uvlxhtvLFnZ/8Mf/iBnn322Tk/E58q7OLflpEmT9Ps7dOigNUi+D5gBOmqdwIyIMoCQ36Nw3HffffLUU0+VQBfwdenSRadQivb2LG/eKutz1FK5uWjnIP9JWqxzi9/VoJwuWLBAx+394cqrZPXqNX4frCYr7oklS5bKokWLFcbV9LNeP7Nr924pKCySb78t/3PC64cCjaxzS5hgtbZzC3+MQNXPPvusAu8nP/mJhixjbB3j5tyKe/Oaa66Rxx9/XAHEg708C2CjtkjUC+J9tmjRQsEQ/T5seNOuV6+exg5lsDtvHkCQgNq0B7rFwOeU8E8NfLm12vvisk1uuOEGOfzww+Wxx5/Qt/Hcn6w+CwNfuNYGvjDNai34eKvd65bbpDU/Oo707NlTt2fPni2sdGiZO3euBq2mA4wbhhAm4V5ranO4Ve+9914N+/TCCy+o+xQX6ocffigtW7bUTjb0pCNqy+23366uJoYw0Lb38ssvCxE03GLgc0r4pwa+3Fpxw9PBCq8DkYXate+gkYtyf7L6LAx84Vob+MI0q7XgczLwhgsAacvD58w+UEy3Rmtn7vO+KeAj/Bluyby8PHVT4qpkpXMLx2m7wI6UMVMExKbHJx1r+Cx5couBzynhnxr4smtF+cLDwCwkJ554orrde/TspeUx+yer96yBL1xvA1+YZrUefMiBi5GbHrDxh+lxSe2KtjW34nakNoZteRe+n1ojvxFdOQbw3Hc7O25wVs6nQtfAF34VDHzZNeMFcMaMGXLkkUfKQw89pB2o+uQXGviyy1bqrLXxlZIj6w7PNJ6p9KCkX0CSlv0CfNT0Fi5cqO141157rcbHpMOLa+cj5fgzzzyjEErCBTLwhV8FA192zXjJI27sSSedJFOnTlVPCB018EAkabEaX/jVsBpfmGa1HnzU9Kjd0cnl6KOP1g4up556qqSudHp58MEHDXw5ys/etzjr1ZlDppLT6EXv14kTJ8uyZctLav0lBtW0wY1Obe/ggw+Wd955Rzu0cKywqNjAF3ANrMbnL5bV+Py1cpY8K/r2G+B2vdOS4QzuE4yNoOs2NTw6mCStC77LZ2pqNb5URXLvW40vvUa42HHvM2SGGRhGjx6t94GBL71e2Y4a+LKpU/qcga+0Hj57lQY+3Jz03qxTp44QNzPagcQnI3HZGPjClTfwpdcM8PXq1UsjBuHSB4I8lAx86fXKdtTAl02d0ucMfKX18NmrNPBR4yMgNLNL4+qhk0lNWAx84VfJwFdWM170iGJD+zU9OfF+cE+wGPjK6pXriIEvl0L7zhv49mnhu1Uh8CE4gKO3JF+0evVqbb9jxnM3Xo9z0RX7JNUGDXy+RWWfnYFvnxZuC48HQRNo32ZsKRB05dzA51TyTw18/loZ+Py1cpblBp9rz6AXJyHLqOWNHz9eg0PToYUenASPZhzdzJkzS1behBnr5x4KLiNxpQa+cOUNfGU1Y1qY888/X0477TSNEET5dsNqDHxl9cp1xMCXS6F95w18+7Tw3aoQ+HjDJf7mOeecozE4zzzzTO3N+bvf/U6OOuoojVpBmx/xOd166aWX6nx4SXGFGvh8i8o+OwPfPi3Y4iYaNmyY/PKXv5TnnnuuTGgyA19pvXz2DHw+Ku21MfD5a+UsKwQ+BqOPHDlS42YOGDBAWPv166fpwIEDJd06YsQIrf1Zjc9dgvTp3sJswxnSq1P2KHpRmOMYzsB90LBhQznwwAM1Sgvj46KLgS+qht+2gc9PJ6wMfP5aOctyg48voNbGF9CITxsHwaNxYxKuiWPpVuxp83NuIJeRuFKr8YUrbzW+0prxwnfyySfLzTffrFFaUsu2ga+0Xj57Bj4flfbaGPj8tXKWFQKf+xJSYMYAdgJFM+8e28zFBxBdewc2dIBhYC8uoRdffFE6d+6s4cS4eHEsBr5w1Q18ezXjxY+XvEceeUSOP/54nfuRcGWpi4EvVZHc+wa+3Bo5CwOfU8I/rTTw8UVM+sr4pa5du8pNN92kIcs++ugjrQnykCBk08cff6yzUf/+97/XdkDaBYcMGaLw88925Vka+MK1NPDt1QzIUeaPO+44YYJj95KXqqiBL1WR3PsGvtwaOQsDn1PCP61U8DFwnU4sdGxhKhZmOqdzy/PPP69BVN1s1MyjBwSXL1+uDwyi2DNrQhyLgS9cdQPfXs0oO4xbpXMX7dmpLk6nrIHPKeGfGvj8tTLw+WvlLCsNfLz9zp8/X5hwtmPHjrJmzRpZv369FBQUaC9OzjH04dFHH1XXEB0AiGzBEAhmZ8cFGsdi4AtX3cAnGniatj1CkzE3ZLYXNwNfOcqYzcDuLZqBz1uqEsNKAx8DdqnxAbGVK1fqD+DeBHhvvPGGTgrLZLSAr0GDBura3L17t4Y5u/LKK7X2V5Kratww8IWLbeATbb/GvUkwasp4ak/OqKoGvqgafttW4/PTCSsDn79WzrJSwccD4IYbbigFPgas4+ocNWqUzsb+8MMPl4CPNhE+Q7sgbs84FgNfuOoGPpFJkybJscceK0899VTW2h7qGvjKUcasxuctmoHPW6oSw0oDHz02qen98Y9/VFcmtT+g9sknn+gD4txzz9Upi4hscdttt6mrCFfnlClT5IorriiBZUnOqmnDwBcu9P4MPnooM2yHck54smnTpmmnlmwqGviyqZP+nNX40uuS7qiBL50q2Y9VGvic+Hl5eYLrkk4twO6ss87SYQuvv/669vSkPeSyyy6TVq1aSffu3fXc448/LgwCjmMx8IWrvj+Dj7GpY8aM0UDUTz75pHbSyhWMwcBXjjJmNT5v0dyz12Zg95ZMx59Xynx8/CQPADq5EM2lTZs20rp1axk6dGjJcAY3wD0/P187BfzkJz+R008/PW20C/+/UDFLA1+4fvsr+Oi1uW3bNvVYnHHGGVq2c0EPdQ185ShjBj5v0Qx83lKVGFZajY9v5MHARQB+dFxhpdGfh4M7x0OAQb8bNmzQnp+ABzcpn4tjMfCFq76/go9yTUzOww8/XG688UbZunVrxiEMUVUNfFE1/LbN1emnE1YGPn+tnGWFwAfUGI9HmDIgx4MBl+XGjRu11xuRW1JXzvMZB0OXkbhSA1+48vsr+CjLRBsi+AI9lAGaz2Lg81GptI2Br7Qe2fYMfNnUSX+uQuCj5oYrs379+pryYGDoAp1XaPxPtzKonfY+hjokYTHwhV+F/Q18eCsor0yvRXCGt956K6hN2sBXjjJmrk5v0Qx83lKVGFYIfIzdmzp1qtx///3avRvwvfrqqwo8QpalW++8805holoDX8k1SLuxtzDb7AxpxUlzEL0ozFUxOwPeCXog496kJ+fo0aPVu5EmG2kPGfjSypL1oNX4sspT6qSBr5QcXjsVAh83NC5OolYwJg9XJxNy0n5H1JZ0K+fp5MLFSsJiNb7wq7C/1fhw6dMhi45Yd911l3Zw8enU4pQ18Dkl/FMDn79WBj5/rZxlhcDnvsSlrgMLEKT3G5Dbvn27vok7dxEPAVb2K2PhAUQXc2qQ0e+kMPA71EpdRxvX2SYKXQNf+FXYn8BH+aIME3HopJNOkhkzZni37TllDXxOCf/UwOevlYHPXytnWangcxBitgWitZx44okawJd9zuEumjx5ssyaNUv3XSbKmwI6OsowrooB8/QOdQu1z2XLlkm3bt106iOmP2KlVx5/2i0GPqeEf7o/gY+XONz5Rx55pDz22GPaIzn64uSjmoHPR6XSNga+0npk2zPwZVMn/blKA58Tv0ePHhqxnnFO11xzjZD2799fQUePTuIbPvjgg8FvzdHsAzwgt3btWh0ryG+8+eabpdpdgCx5YQA9M0acf/75ut5+++1aQ3TfZ+BzSvinnLNf3gAAIABJREFU+xP4aLfGvXnqqadqlJZUz4KPagY+H5VK2xj4SuuRbc89e20AezaVSp+rNPABohUrVmgHAHpzTp8+XWtiTNniwMe4p+bNmyuMqJGVd+Hhw3c1btxYZ4M45phj5IUXXlC3pvtO2hkJl0ZA7NmzZ+vkuEyQC+iiAYUNfE4x/3R/AR/lhJichxxyiLz77rvquvdXaZ+lgW+fFr5bBj5fpWwcn79S+ywrDXy0pc2ZM0fOO+88fTPGBcn+BRdcoODjrYThD7gbmXyW2h/HyrPQpsc4KsCGG7VevXram5Q8uIVpkXC3Nm3atBQQ3XmXGvicEv7p/gA+vAp02iLE3hFHHCHjxo0r9cLkr5ZFbgnRytka+JwSuVOr8eXWKNWi0sBHWwigI0YnwanpEBAFH7U0YNekSRMFH/blXWgvpMZIZxUCY6cDH8cZM8jQCSDJPr/PH44uBr6oGn7b+wP4KGM9e/bUskr5orNWeV/UrMbnV66iVga+qBrZtw182fVJd7bSwIdbiKmFbr75ZoUNnU0mTJigbk2CUW/atEldnwx2f+SRRyrUxhf9I7g004GPthnaEpkYl/FXrMwKTw0RKLsF8FELZdaIdu3ay+rVaxKxrlq1WubOnSft2neSpUuXJSJPTpsFCxbK4MFDZMbMmbJixcpE5A290Kl//4EybtyECuWJ/8R/fOSRR+W4446TwYMHy5IlS8r9ncuXr5BOnbvK/PkLyv0dTvvKTOn8NWbsOBk9eowsWbo0UXlbsHChdOrUJXFlf9LkKVJYWCyLFy+RlStXJUIz8sGzYuCgwZpWZhmp6HctW75cuuZ1l1mzZidGL/4Tz4q8vO4OA97pAamWuIaACLMu0BEAADLrAu1vpLTBXXTRRXLppZdql3DeqCtjyQQ+53odOHCgDjju27evPP300+qK5U3eLQ58x59wgjR6r7FMmDApEev4CRNl2PAR0vSjZjJmzLhE5MlpM2LkKC00gwd/qpBxx+NMx4+fKGPGjJXOnfOkqKivTJgwsdyaDR8+QvLyuukks7QRjxo1RsaPn1Du7xs7drw0a95CRowYVe7vqAptKVcFhcWSX1Ck2lXFb5T3O0eOHC3NmrVIXNnv13+gtG/fUUaNHiPjKlAmyqtLus9RNocOGy5d87rpMyOdTVzHKPuftGgtQz4dWqF7qLLzT9lv/klLhwHvtAz4+CQuHVxCDC+grY+Yhr/61a/ksMMO08G/zM7u2koAZWUsmcAHWKmF0h7IyqD5VatWyQMPPKDd0t1vO/DR7lhYWKiuUKrBca/k+fPPN0tetx46ZCPu/ER/nx6zgIUYrbiso+fi2t6z5xvVafTosVpbq0g+Vq9ercNwGLBOSD6uRUW+D5d8r975suWLLyr0PRXJQ7rP0uY+b958mTNnruzYuTNRefvyy63Sq1cf2blzV6LytWzZcvn002HqNaK5JZ2u1X2MfOBRw9PBM6O6fz/b71H2CwqKNKhJUvQiv5SrPvmFDgPeaVrw8WmABvxoU2PMHFMTMUURYZ4Y0M5DpDKXTOBL/Q2gzO83bNhQXa3uPODr0qWLtk3S+zQpy16/vYUs870e6EWBrmjIMson7nBe2PBSUGYqulgbX7iC1sbnr5m18flr5Sx5VlTafHx8KeBjaANfzEMkdaUWxvmqrPHx3TxsqI3wlsEKjOnkct111+mYPyeAgc8p4Z/W5s4tzCzyzDPPyEEHHaQD1ymvFV0MfOEKGvj8NTPw+WvlLCsVfACH3puM52MyWjoFpK6jRo3ScXVV2cbHdzN276qrrpIOHTpIv379NIIL+8wcwcB3txj4nBL+aW0GH7V+2qjvuOMO7/n2ciln4MulUNnzBr6ymmQ6YuDLpEzm45UGPqDH2D1Ad99995VETCFqSnSlcwvtbACyMhZ8yAMGDJCJEyeW9BSlIOCiysvLk3bt2ulYvo8//ljat2+vLlgeRG4x8Dkl/NPaCD7KI+X3oYcekpNPPlmWLl1aKhKQvzplLQ18ZTXJdcTAl0uhfecNfPu08N2qNPDx4KDzyC233KLBfBlcTq0vdQVQCxcurJRYne5PAl3W1IUCgavVNaqmszHwpaqWe782gg+3OONPjz32WHnttdfUTV5ZXgkDX+4ylWph4EtVJPO+gS+zNpnOVBr4eHDQhnbuuedKcXGxAoe2vNQVQFbWAyXTn4oed1BMBz3sDHxRtfy2ayP4CG6AK5zyi9ciU3nxU6i0lYGvtB4+ewY+H5X22hj4/LVylpUKPiK14NakRsfFqAmLgS/8KtU28OERYLwnw25wdRKqrDIXA1+4mgY+f80MfP5aOctKAx9fRCSIG264QUaMGKG9Ot2PJDk18IVfndoGPobE4N4kGDUvb5XRkzOqqoEvqobftoHPTyesDHz+WjnLSgMfriHcRUSxZ9JOHiA1YTHwhV+l2ga+8ePHywknnCDPPvusur7DFcn+CQNfdn3SnTXwpVMl/TEDX3pdsh0tN/gQm/iFxL+84oordA6+Cy+8UB8gDP49+uijdWaGyy67TM/VrVtX05tuuklnTaDtLwmLgS/8KtQW8NHezPhOOmQdf/zxGkoPt2dlLwa+cEUNfP6aGfj8tXKWFQIfQamZpJNB4ddee62uTD5LJwHWq6++WiejdedIGUf38ssva6cXl4k4UwNfuPq1BXxADrf8iSeeKE899ZROm1UVHa8MfOUoY4S6KiySb7+teACB8F/P/Ik1a9Zq7FbKTlWUlcy/nPmMgS+zNpnOlBt8fCEXnt6cBIT2XbFniEFSFgNf+JWoDeDDNU/MUTwWxGkdPnx4lXXIMvCVo4wZ+LxFM/B5S1ViWCHw8fBgRXjf1X2mJAcxbxj4wi9AbQAfL2AEoGaSWbwQuDwpm1WxGPjCVTVXp79mBj5/rZxlhcDnvqQmpwa+8KtXG8BHT87nn39eB6wz/hQ4VdVi4AtX1sDnr5mBz18rZ2ngs9kZXFnwTmsy+KjV0all5syZOm3W22+/Xenj9lKFNPClKpJ738CXWyNnYeBzSvinBj4Dn39p+ZtlTQYf7dK07dWrV09nV2d+yKpuczbwBRcxMfD5a2bg89fKWRr4DHyuLHinNRl8DE4vKCiQM844Q4Opb9++vcp75xn4vItWiaGBr0SKnBsGvpwSlTEw8Bn4yhSKXAdqKvio7dGJhQALzMAwffr0Km3bczoa+JwS/qmBz18rA5+/Vs7SwGfgc2XBO62p4KMn59SpU+XII4+UBg0a6DREPDSqejHwhSts4PPXzMDnr5WzNPAZ+FxZ8E5rKvg+++wzuffee+WUU05RANLJpaqGMETFNPBF1fDbNvD56YSVgc9fK2dp4DPwubLgndZE8NG2N2nSJDn00EOFnpxMVFxdi4EvXGkDn79mBj5/rZylgc/A58qCd1rTwEetjqmG7rvvPh2wPnbs2EqfgSGbeAa+bOqkP2fgS69LuqMGvnSqZD9m4DPwZS8hac7WNPDRqaV3795Sp04dufnmm7WDCw+L6loMfOFKG/j8NTPw+WvlLA18Bj5XFrzTmgQ+2vF27twpTz75pJx66qkyb968ap8r0sDnXbRKDA18JVLk3DDw5ZSojIGBz8BXplDkOlCTwEfwdKbPOuaYY+Sll17SYOrUAKtzMfCFq23g89fMwOevlbM08Bn4XFnwTmsS+DZu3CiXX355yQwMQK86enJGxTTwRdXw2zbw+emElYHPXytnaeAz8Lmy4J3WFPARiowZGH79619Lw4YNq7UnZ1RMA19UDb9tA5+fTlgZ+Py1cpYGPgOfKwveaU0B36ZNm+S5556Tgw46SIcyMKQhjsXAF666gc9fMwOfv1bO0sBn4HNlwTutKeAbOHCgxuS85ZZbZOvWrdXu4nSCGvicEv6pgc9fKwOfv1bO0sBn4HNlwTtNOvgWLVosO3bsKInJuXDhwiqfgSGbeAa+bOqkP2fgS69LuqMGvnSqZD9Wo8H3/fffy+7du4XJZGnPifbWY5s/x5s+K8GJmY4GOwqKW2wiWqeEf5ps8E2SWbNm67CF4447Tl599VUhRme0bPj/08qxNPCF62jg89fMwOevlbOs0eADWj169JBzzjlH3nzzTX3AuT+2Z88e7cZ+1113ySWXXCLXX3+9XHTRRVJYWFgqaoeBzynmnyYZfBMmTJJx48bLNddcI+eee64MGjQoNhenU9TA55TwTw18/loZ+Py1cpY1Enw8SOi40LRpU7n66qvlpJNOKhmjxR+ju/qGDRvklVde0aDEhKhi4HKrVq3khhtukIkTJ7r/r7XFLl26aFSP/v37lxyPe2NvYd4uvXrnV/uA61z/PcngGzZshDRp0lRjcj744IOyefPmXH+nys8b+MIlNvD5a2bg89fKWdZI8NE7D5A99NBDUlRUpLW5l19+WQcn88dwa82aNUtOP/106dWrl1D7w8W5atUquemmmzRIsRvLZTU+VxT80ySDLz+/UG6//Q45+OCDZfbs2aVq9/7/sHItDXzhehr4/DUz8Plr5SxrJPjIPBcbAK5fv17q1aunbTlE6QBo/Klhw4Yp+JhslLZAVmbbBpAAk31sDXyuKPinSQZf8+afyOGHHyFPPfWUtun6/6uqszTwhWtr4PPXzMDnr5WzrLHgc38Al2YUfBQCOjPk5+cr+NauXas1QGI20hGmdevWcuedd5ZMQgr4OnfurHO05eV1UxByLO5185YtsnLlKmnfoZN89tnG2PODHlu2fCGbN2+RefPmy9tvvyMPP/ywPP300/Lss8/Gvj7zzDPyxBNPyGmnnaZuzsGDh8jatesSoRtu+S5d8mTNmrWJyI8r20S1mTxlqkyaNFmYq9AdT0LKtevcJS8xZd9pMmfOXCkq6qdNKbjR3fE4U/KxfPkK+XToMFm1anUi8uT02Lhpk+R16yFLly7TZgeeIe5cnCnPVMpX6HJA6Aeqyj4T+HBxnnHGGVpAgSHuT4DYvn17ue2221R8jiM+4DvxxBPl1ddek8GDP03EOmjwECkoKJKmTZtJ334DYs8T+Skq6istWrSS6667Qaf3ATJnn322diKhI0mcKx2czjzzTL2Od9xRX/r0KZABAwbFrhvlqX//gfLxx59IfkFRIvLjyni/fgMkr1t36ZrXXfr27Z+ovBUWFstHHzUX8ujym4S0R8/e0rZdByku7icDBw5ORN4GDhosBYXF0qFjZ+mTX5iIPLlrRdlv/klL6d0nPzF6kTfKVatWbYOxlFjw4b6kTY+OKoBv+fLlpWp8TZo0KVPjo3MLD03aC3FLJWHFjcsccj169NKaatx54qVh2bJlWssjEsr5518gRUXFMmbMGJkwYULs67hx42TUqFHSvkNHmThxkrrB49bM/f5eD0Shul7dsSSkNA0sWLBQa/C7du1KRLl3ujD8iJcXvDTuWBLSFStWyvDhI9VjhLssCXkiH9T6JkycpB6ZJOTJ5YGyzwszHoWk6EXeKFfkK3RJNPj4YzyQqZGMHz++pHBSu6PthzY+anssHHO9Ovv166ftfsAz7pX8cfP37NVHvvnm21jzQ22ZjkHMbvCb3/xGbr65nvTt119ddzw8KdBxr7zs7NixU8aMGSuLFy/R6xv3NXS/T3mkBsOgencsCSnXbPGSJbJw0SLt/JWEPLk8AGI8HuTRHUtCumbNGhk5cnTJ2NAk5In7k7HKuK15ZiQhTy4P3333Z/UmAGaam9zxuFOeqXg5QpfEgo8/AjSWLl2qY7k+/PBDDU7M4PXJkyfLlVdeKc2aNSv5v1Hw2XCGEll0g8LJgwctX3zxRWFA+GOPPSZERqFW9fnnn2thLv2pePa45uR14sTJsmzZcr3B4slJ2V9V8BUVay2h7Nn4juBVWLJkqV5Pej0nabHOLf5Xw70kT1Hwbff/YDVYUvb79h2g3isAnZSFZwVNSKFLYsBHA/0dd9whr7/+eqkB7LgJAdmll16qHVpwg919991y4403qvvT/WEDn1OibOp6zVJLPuqoo3RMJLDjrXLatOkGvrKSpT1i4EsrS9aDBr6s8pQ6aeArJYfXTo0HH0MUGjVqJB07diw1ZssNX+jWrZt2Zrn55ps1diPtVJxzi4HPKVE65e1sxYoV6t485JBD1D3MywTHcUMZ+ErrlW3PwJdNnfTnDHzpdUl31MCXTpXsx2o8+KiVAC8aUaNVadx0AA7fN375lStXanUb++hi4IuqsTfqDQ9qZi1nDrujjz5ahyysXr265IUhyeP4zNVZ+npm2zNXZzZ10p9jSMqoUWO0A130eZPeunqOGvjCda7x4Av/y6U/YeDbpwcvC7T1MO7shRdeUOjdeuut2mMsWks28O3TzGfLanw+KpW2sRpfaT2y7Rn4sqmT/pyBL9Krc3/v3MIbLMM/GJCOe5OOLNSY6Y0VXQx8UTVybxv4cmuUamHgS1Uk876BL7M2mc4Y+Ax82gMSuNF7kxnLjzjiCHVv4h52XZCjBcjAF1Uj97aBL7dGqRYGvlRFMu8b+DJrk+mMgW8/B59zb65bt05ns2DIAu5Nem9G3ZvRAmTgi6qRe9vAl1ujVAsDX6oimfcNfJm1yXTGwLefg4+bhpodbk1mNGjQoIGON8vWcG/gy3Q7pT9u4EuvS7ajBr5s6pQ+Z+ArrYfPnoFvPwUfNT0HPQan06b3yCOPaA/YdO7NaGEy8EXVyL1t4MutUaqFgS9Vkcz7Br7M2mQ6Y+DbD8Hn3JuEIWPg//HHH6+D04mnl8m9GS1ABr6oGrm3DXy5NUq1MPClKpJ538CXWZtMZwx8+yH4gBtjG5nG5/DDD9fB6QzrSO29manQGPgyKZP+uIEvvS7Zjhr4sqlT+pyBr7QePnsGvv0IfNT0aLujpvfqq69qwOl77rlHCPvGcc77LAY+H5X22Rj49mnhu2Xg81Vqb2xiwgharE5/zQx8+wn4gBoXm5BtzEJP7006sjCfoY97M1qkDHxRNXJvG/hya5RqYeBLVSTzvtX4MmuT6YyBbz8Bnws4zUzlv//974WaXnlnVzDwZbqd0h838KXXJdtRA182dUqfM/CV1sNnz8C3H4DPRWR55ZVXdMjCgw8+qGHIQtyb0cJk4IuqkXvbwJdbo1QLA1+qIpn3DXyZtcl0xsBXi8GHe5Oa3qJFi0oCTjPFUDTgdKaCke24gS+bOmXPGfjKapLriIEvl0L7zhv49mnhu2Xgq6XgA3oEnGaIAmHImGXhlltuKRNw2regRO0MfFE1cm8b+HJrlGph4EtVJPO+gS+zNpnOGPhqKfhwYxJ78+mnny4JOM0s9Byv6GLgC1PQwBemF9YGPn/NDHz+WjlLA18tAx81PcbjLV68WOjIQsBpZlvIFHDaFYSQ1MAXopaIgS9ML6wNfP6aGfj8tXKWBr5aBD6gt2fPHlm7dq3OnM6Qhfr162cNOO0KQkhq4AtRy8AXptZeawOfv2oGPn+tnKWBrxaBz/XefPTRR7X35uOPP54z4LQrCCGpgS9ELQNfmFp7rQ18/qoZ+Py1cpYGvloAPmp6Dnp0ZDn00EMF6FHzyxVw2hWEkNTAF6KWgS9Mrb3WBj5/1Qx8/lo5SwNfDQefc2+uWLFC3ZsnnHCCME6PMGShEVlcociVGvhyKVT6vLXxldbDZ8/A56PSXhsDn79WztLAV8PBx0OVjiu4Nwk4TRgyAk5XRu9NV0hSUwNfqiLZ9w182fVJd9bAl06V9McMfOl1yXbUwFdDwefcm9T0XnjhBQ04TU1v06ZNQQGnsxWOTOcMfJmUSX/cwJdel2xHDXzZ1Cl9zsBXWg+fPQNfDQQf0GNwOkMWGjZsqPPpMcWQ73x6PgUjm42BL5s6Zc8Z+MpqkuuIgS+XQvvOG/j2aeG7ZeCrYeADelw0Oq4Au6OOOkrb9DZv3uw9n55v4chkZ+DLpEz64wa+9LpkO2rgy6ZO6XMGvtJ6+OwZ+GoY+Gi7IyLL888/rxFZaNPbsmVLlbs3o4XJwBdVI/e2gS+3RqkWBr5URTLvG/gya5PpTK0FHw+bHTt2yLp163S2cWYcZ+VYtLcjHUG6dOkiderUkf79+2fSqdqP7y3M26VX73yt4VHTcwGnichyzDHHaEQW/lP0/1RHRg18YSob+ML0wtrA56+Zgc9fK2dZa8G3c+dOGTJkiFx++eVSt25dufLKK3W97777FCROgJoAvm+++bYk4DThxwg4TUQWanqM06vuxcAXpriBL0wvrA18/poZ+Py1cpa1FnyMY2vVqpUwDc+MGTNkyZIlutI2Fu3qn3jw9cqXr7/eUyrg9JNPPilbt24t9T/cBa2O1MAXprKBL0wvrA18/poZ+Py1cpa1Fny4ON9++21p3LixbN++XQMF8wACergN3ZJk8G3duk3yuvWQOXPm6NRCv/vd7zTwdGUGnHY6hKQGvhC1LHJLmFp7rQ18/qoZ+Py1cpa1FnxMtnr//fcr/JYvX65d/QEg7WQ1BXyMyWv6UTN57rm9QxbuuOOOSg847QpCSGrgC1HLwBem1l5rA5+/agY+f62cZa0FH7Cjbe/CCy+UevXqyV133SXvvfeezJw5s1S7WFJrfD/88BeZP3++XH55XfnVr36lsTfpmEMhj3sx8IVdAXN1humFtYHPXzMDn79WzrLWgm/Xrl0yadIk6du3rwwbNkyKi4vlgQcekKuvvlpGjx7t/r+G9+rcubMQ4/LJp56Wbt17xLri2uzStZu8804jufrqa+Sggw6SSy+9TBq997507pKnrs+489iufUf55JNW0rZde81r3Pnh9/PyukvHTl2k+SctpWWrNonQyenCdWv8/ofStl2HWMuWy49LO3Xuqlq1aNlatXPHk5BSxt5r/IGQxyTkx+Whdeu20qxZC+nQsbN0zeueiLyRjw4dOmnZb9O2fSLy5PSi7H/wYVMhX0nRi7x16tRFPm72SQkHfDcO8DWMy463ILr549qE7nQGmTZtmlxzzTXy4osvlmSLGh/gO+WUUySvWzcFIcfiWLds+ULWrl0nkydP0ZibBx98iFxyyaWyaNEiYYB6HHlK95vkcdjwEbJ48RL5/PNk5Iserp99tlEGDf5Upk2fIVtiuobp9Nq06XPp0jVP1qxdm5hrSD43btwkU6ZMlUmTJmtTQLq8x3Vs7bp1+qJHJ7W48pDud+fMmSvFxf1kw4bPZPPmLYnIG/kgdOHQocNk1arViciT047mmm7desjSpcsSoxd5+2zjRi1fJSDw3Eg8+FL/B+6mL7/8UjuJPPzwwyWnESEp4/jIIx1XHnvsMZ1a6NZbb5NPWrSSr7/+uiS/SdgwV2fYVTBXZ5heWJur018zc3X6a+Usa6Wrk84rrNH2MGJbApVbbrlF41s6AZIAPvJKb1M3tdBvfvMbYbzhwoWLpHuPXjqGz+U3CamBL+wqGPjC9MLawOevmYHPXytnWSvBR0EgYHPXrl2loKBABg0aJEVFRfKnP/1JbrzxRhk1apT7/+oWiLPGB/SAMuMMmWWBtkYmkV2/fr1s3rKlJHJLSYYTsGHgC7sIBr4wvbA28PlrZuDz18pZ1lrwLVu2TIM4n3rqqXLSSSfJaaedpj07x48fn6jILVwABtUzKP33v/+9dsChvYr2yW3b9oUscxcsCamBL+wqGPjC9MLawOevmYHPXytnWSvBx5/jYfPVV1/Jtm3bdI46XJrsc5xallvidHW6gNMvvfSSHHzwwTqZLJ1YOL63MBv43HXKlaIXhXnixMmybNnyUtc412er+ryBL1xhA5+/ZgY+f62cZa0Fn/uDQM6t7lg0jQN85Afh6a353HPPybHHHqsRWaIBpw180auUe9vAl1ujVAt6PC9ZslQWLVqcvHbk3buloLBIvv32u9Rsx7q/Zs1aGTVqjOzZsye2kIGpAhj4UhXJvV/rwZdLguoGH9DjptmwYYPCjlkWiMiSGnDawJfrypU+b+ArrYfPnoHPR6XSNga+0nrk2sPb0bfvgJKp03LZV9d5A181D2fAjcnM6bTp4d4kZZgFx6OLgS+qRu5tA19ujVItDHypiuTeN/Dl1ihqYeCLqpGg7eqq8VHToxDg3nz66aflyCOPVDfnqlWrSoVQc9IY+JwSfqmBz0+nqJWBL6qG37aBz08nZ2Xgc0okLK0O8Dn3JoGzmTn9+OOPl3vuuaeMezMqjYEvqkbubQNfbo1SLQx8qYrk3jfw5dYoamHgi6qRoO3qAJ/rvUnEmEMOOURrfEyUy8M602Lgy6RM+uMGvvS6ZDtq4MumTvpzBr70umQ6auDLpEzMx6sSfNT0gB5jCp955hk5/PDDFXrMFchxzmdaDHyZlEl/3MCXXpdsRw182dRJf87Al16XTEcNfJmUifl4VYHPuTeBHhFZTjzxRB2n9/nnn6dt00uVwcCXqkj2fQNfdn3SnTXwpVMl+zEDX3Z9Us8a+FIVSch+VYGPC86cgA899JDW9DL13swkg4EvkzLpjxv40uuS7aiBL5s66c8Z+NLrkumogS+TMjEfr2zwRd2bDRs2FAJOP/roozpzei73ZlQKA19UjdzbBr7cGqVaGPhSFcm9b+DLrVHUwsAXVSNB25UJPufeZMjCs88+qwGnGbrAnGI//PBD0L828AXJpR2FGJRqIcv8dTPw+WvlLA18Tgm/1MDnp1O1W1UW+IAeD16GLDC7AgGn6cXJ94dCDxEMfGFFwWp8YXphbeAL18zAF6aZgS9Mr2qzrgzwOfemm1qIiCzAj4DTPJA5H7oY+MIUM/CF6YW1gS9cMwNfmGYGvjC9qs26ouBzNb2FCxeqe/O4447TiCxMNcTUQuVdDHxhyhn4wvTC2sAXrpmBL0wzA1+YXtVmXRHwAT0CTjNpLLMsEHD6rrvuKrd7M/qnDXxRNXJvG/hya5RqYeBLVST3voEvt0ZRCwNfVI0EbVcEfPTSJOA0g9NdRJZ0AafL83cNfGGqGfjC9MLawBeumYEvTDMDX5he1WZdHvACknwGAAAdLElEQVRR0+OC0nsT6B111FFZA06X588Y+MJUM/CF6YW1gS9cMwNfmGYGvjC9qs06FHxA7+uvv9bem8ycTsBp3Jup8+lV9A8Y+MIUNPCF6YW1gS9cMwNfmGYGvjC9qs06FHy4N5cuXSoNGjTQ+fSeeuop2bFjR9aA0+X5Mwa+MNUMfGF6YW3gC9fMwBemmYEvTK9qs/YFHzU9oEfsTSKyHHHEETqJLL03GafH+cpcDHxhahr4wvTC2sAXrpmBL0wzA1+YXtVm7QM+594k9ibuTQJOMzh906ZNFRqykO1PGviyqVP2nIGvrCa5jhj4cilU9ryBr6wm2Y4Y+LKpE+M5H/Bx8YAeMTeZWojB6XyOGmBVLQa+MGUNfGF6YW3gC9fMwBemmYEvTK9qs84Gvqh788UXX9SA066mB/Qq270Z/dMGvqgaubcNfLk1SrUw8KUqknvfwJdbo6iFgS+qRoK2M4EPqDE4nXF6tOnh3mRqIQJOVyQii+9fN/D5KrXXzsAXphfWBr5wzQx8YZoZ+ML0qjbrdOADepUZcLo8f8bAF6aagS9ML6wNfOGaGfjCNKtq8HHf07mQykiIB47ne99+A8L+jIgcEPyJhH4gFXyIhxuTmh4zp7uA04zTQ+QQcSvylw18YeoZ+ML0wtrAF66ZgS9Ms6oEH8/izz//XGbNmqW97SnPvs9nA98XX0iXLl2kTp060q9fP/nmm2+EgNNEZIkGnC7P1EJhRaS0tYGvtB659gx8uRQqe97AV1aTXEcMfLkUKn2+qsH31VdfyRtvvCF33HGHvP322zJ69GjZsGGDBhnJ1vnQwPc38J111lnSq1cvWbdunc6yQMDpu+++W4i9Wd3Qo+gY+ErfQLn2DHy5FCp73sBXVpNcRwx8uRQqfb4qwccvAbcBAwZoH4wf//jHcuihh+pze8KECfLZZ59pcBEglwpBA98XX0jnzp3ljDPOkHfffVeYMZ2A09T4tm7dWukRWUoXi8x7Br7M2qQ7Y+BLp0r2Ywa+7PqkO2vgS6dK5mNVDT5+mcoJs+P8z//8j/zTP/2Trv/5n/8pF198sXz88ccyffp02b17d6lnuYHviy+kY8eO8tvf/lZOOOGEkoDTzKQeR03PFSEDn1PCLzXw+ekUtTLwRdXw2zbw+enkrKoDfHRsoXnq5JNPFoB3wAEHyN/93d/Jv/zLv8hPf/pTOfXUU+WBBx6QgoICWbVqlezatUtwkdbKzi2IQQzN+fPny+zZs7UBlEbQ1HXMmDHy+uuvy7//+7/Lv/7rv6p4Q4cOlWnTppWxTf1sVe7PnDlTxo4dJ2+/00imTp0aa15S/+fEiROlS9c8GTFihMyYMSMReUMvdOrQoaP07dsvEXlyuk2bNl0aN/5AcL+4Y0lIp06dJkVFxVJQUChTpkxJVN4oY+81fj9xZX/QoEHSqlVr1Ysyl4TrSD54jnXu3EXGjRuXiDw5XXiOfvBBExk5cpRUpV6TJk2SRx55RP7rv/5LwQf8ous///M/y4EHHijXXHONFBYWypw5c6Rz566Oz95p4nt1bt++XcaOHSu/+MUv5D/+4z8UbMAtdf23f/s3QRTeEP7+7/9e3xJSbeLaJ2+8tcT1+5l+l3zxkkCaySau4+Tr//7f/5u4fHEdk6gXWiVRr6SWfbSijMVVvjP9bpLvyeoq+1wXnuFR4KXb/sd//Ee58MIL5d13G3kDzxkmHnxUsWmj+/TTT6W4uDjjSo9OQpARdJrhC0VFRRlts31PVZ1LWn74n+QpiflKct6SrFlVld2KfG9S9UpqvpJe9itSFnw+S8fE++67T+jgkg52APFHP/qR/P73v5c//elPQg1x48ZNjmfeaeLBx3gO2n0AIG0ZmVZ6/nTo0EE7t1AFzmRnxzNraNqYNlYGrAzEVQaYH5VYyuedd14pV+c//MM/qLfvsMMO044u77zzjrqoGfvHsDXfMX9RKiYefNHMZttOHcCezba6z3Fh6IZbngtUFXl1+XGREkh5uYh7SZevJOnm9EGrpOSLvHD9omtql2+X7+pOuZ4uf7TVx62Zu25Rrdx23HlL1Yp8kV+Ox71Er6HLV1XkiR6b77//vvzsZz/THp0Aj96d9M6nU0t+fr4wfRyVoIouBr6KKpjj8xQaeh/RC4n2Sh4AcS7cSHQBXr9+vXYWGjZsmKZxjXOMakFMVQat0okJ1/bkyZN1n/wmacH17nqV8SCIa6FsMaXWkiVLtPMXHcCIVISGcebL6cF1wxNDN3SuJ3mjFx75jmPZtm2brFixokQr9HLrmjVrNKZvXHnjYc7LO2V/+PDhMnfuXI0nHHfZRw+eDeSHfKHX5s2bK/0lhucSHXrOPvtsrd397//+r5x00knSvHlzLTdoAxjRqTKukYGviu5ALg6QAzAMs7j88svlo48+0qp5Ff2k19dyI9FTi/GNzFBBu+itt94qzz//vBawON4w+U0e1PSWZBwPvbqeeOIJHcBK3saPH6+w9vqDVWhErWDnzp16PWlUnzdvXmz5QjPcPO+9957q1KBBA2F96qmnpHfv3pXyVlxeKdFJu5n37SsPPfSQ5olZUT744APVrzIeXOXJGz0TyYfTiunJuAfq1q0rd955p/YlIO/VvfCb9KrmXnzsscf0Hrj//vs1Xbp0aWzPDPKF6/HVV19VfcjbXXfdJc2aNdMAIZS/ylhcWWb89WWXXaa1O5qtFi1apNDlmVXZz6VEgo8/iej4mvnTrJA+W6FMmquTBzk1vNdee00uueQSnQrplVde0beWyigs5f0Oap90mW7Xrp0sWLBA34DZv+KKK6RFixaV/ibnk0+uN9eYm79nz54KYN7A6Zp/wQUX6IOKt/U4F3dzUkPmrfTmm2/WLvq0S8SxUL54E+cB2adPH30T53pSq6KWle1eqer88kCklnfVVVdJ165dtYxxfzIsiZfByn6I+f4f7kce5OjESi2GWgZln4cu+atu3VzZBy6AmJcpXpa5Fyj7dNrDwxDHwj3JCzJuRso9Xo7BgwfrS3zLli21/FXGteRFiNly+vbtqy+/lJXKcGdm0yyR4OOmphDy4Ovfv7/G3mRsFwGmMwmdNPABbR5CTIVEYeFhSSw6qutxLtzYFCoeTqTkk1oMtVHyirsxjjdyriv54Wbj4UgZ4Ho3adJEH+6EoItzIW/AmBqoewPm4R4X+MgPmvzxj3/UGjH76MbKNc50n1SHhtyLN954o147IOzyRLmKM1/8PuXK6cRLIGN9qWVwLTlX3fkjTzwTqHlSIwbOXEvciffcc48AGDpxVPeCDrxsnnPOOdKpUyeFHPlCszZt2ki9evUUhJX1ooAOfD/Po+oov4kBHw88LjZj9nB5devWTbp3765vGiNHjtS32tatW+vIfkRKXZIGPi4eD0XyhbuCnkp0v40bfKm6Udh4o8TFyI3HQ6G6b36XJ36X38dNRp5wdVCzIm/AOa6FfHEdmzZtqkESqCVQ04oTfNwvvFidf/75+mJITYH2K/LJS01c15B7kw4IxMwlwgY1Kwaxcw/wII0DLpnKDWWMGk3jxo21lpXJriqPc524B3m21a9fX70xXMeBAwdqjZngEsCmuhfyBXDPPPNMvY7kgWtLuaP2hxeL9kjyXhOXRIAPygM9fMc8XKjyfvjhh3rBEZubhTchan20YbCd+qbhwEfNilpikhYeBEkEH9oCFB7gl156qY7pi1M3rik3G9e/ffv2WrviwU50hspqTwj9fzwAqAVT9qhdAWMgQ9tVnODjniG8Ew+m0047TR9EXENi1NKGywOK61vdCy8uRNYHfNTWibBBeyi1Kh7uwCb13q3uPPJ7PFNwe5577rma37hfSOmgdO+99+q1vOmmm7Sm1ahRIwUymlb3QrnnxR3A8SzmGcZzFy8MnitqgtwTlLOauCQCfPRMY+Aig0rxb5PyUIm+TXATIzpuQ8INpQpOe0ePHj0UMNgkaUkq+Hh40pZA4aYbcdztaFxvHuY8vOlsgLsMlwpvvXGBjwckZZEHOJ2UyAe1l7jBx/0AkKl94hGhWYDu3tQa/vCHP+i8Zqn3SHXcE/wmNb1f//rX2lmD2h4u2by8PH25wk0Wl3s4+v954cO1j0eB/MUNY8D38ssvq0ZcP8Dy5ptvqjsxDvChFb9LR6nrr79ennzySW0OoQMO+7zY0FkojjIWvY7l3Y4VfNy8PHyJ/UYbE28UAIwR/twwnIsuVLdx7zALAzXE6MOQC0ABHjJkSCw+8Wg+U7eTBj50BzLUXijIuGBdW0xq3qtzn4cPD3MautGMml6rVq0Ufv+/vft5uarq4gD+JzhoEhapmdkPrSwT+6ERJmmYWSphEtggjQZZYSBBUlkgFYpEgzIa1aCBkwwsUggpGhZNIhChv+TEZ70sOc99nyevV597zn3u2nC49557zt5rf/c567vX2mvvbWrDuJMXX2dLhKmoVzJQUCyanTt3hmXqmWs/h+OUUTt67pXv8H6IgN20aVMMGXAZjzt5Z+2HuXbt2pAFwXjWdG6NY1Ggxu9ZFF0mAV2iOXWWydiVPNqQtWncWMQpXUjHmf6BlEU3djHGp23I5pky9CQYjiyMCrqaBa+TqmM4ialT4qNYkB0gmc1pXrNCmNfIzYukAfynESgeLlEPbFsZ+t91eW2fGqNPxAcfPW5Wi2kDXjZE07au+4Idxe3lsrmwAfZxJ5h43rjquFxFKbL8uNMtmUQu1iml3pcELwqzq7EhipAlwLVPlnx/kd3bb78dz5x3vkuiIdPRo0eb7du3h4fJ764SvOg5ng2eLh0Z2CBjEbHcn1yyXSYdUhjplJLVkpDkMl+UPpnE1CnxaWQhskz8dLNpdL1svQtjBFw4AAe+qDoBL3v27ImHoose7SiN3CfiS0sPhqZXkK0vafAl0hM2Xms/LuN+407k8YzpheuY5cGl+OyzzwYZG+DvyuIbxMO7o3fOTeazq3ErHQEdBQFqCA+OFKYxUsEkOrBdEZ/ONj3CXUeXeB8Gn7tBXOfzN+KDl84KF3F2QHVO4cdK1kntSzp//nxMZ2B4GK+d1NQp8VEYeoXGl/RwMml8vUL/aXwKWmQfdxNLUBQWcuzaL5/yXumzT8RnDPXAgQPNihUrYjFYuOp4wNgqCdph3LhSPMr1kht34co2JsT9Q4mTUXuPO1HOZNPb1UnLQ6SiHi93PLm7UJzekYsXLwY2n376aXhAzEUT4MKdCK+u3FA6CzoqXIm2CmOtv/jiiyGbRYW7tLCQrsApUwW0o7brioQ9z8pHct5BnSnz9rgTbbyq88DqM/zTRSKboEFtZgiJ3jX+SAdzv3bZjteKR+fEZ5xJ9FKb+FTKw4gY9Sooa2Mp3E56HAZc+9LLHqYB1AGxCOChPLtMepfcm3v37o0AEgrAQZHrWFAMXRAfZQkfk2WtDkFRWqWd1U9mPfW+JC+9sUfE09XLDw+uJu5DAS0OAUGGAYTDd4kXwmXpUeIvvfRSyGZytnE1VmgXHYV8dpAMfWMh+64IJWXxSc953/7+++9Yhcd7CDOdU1Gw2rirZ0w70bs6nuTSMWUls5g9X112GNoYjvK9U+JDAoDlM75Sjx7IFI7IOi6ndAmMUum6p58IaGMvFLe3o+tOQj9RmikVktFp1DOn1LsklZmS/U+pG6bQlt7XSVaUg3Wbj9/w0QHUUYZbH5LnyfNFJgTcp+frWvDplPi8tHqA3FoiweZ6MYDtQTCeovfB2lsoDXAtjbcQ7/UMaFvHXM/DQqz3qHVKvFgNvvcNs5Svb3KNivd835d49Um/LcT3sVPi08h6+AJcuLQEEei1tl1teorcJiblusbk4T49FPP9IlT+hUAhUAgUAtcXgU6JL6vClDaFwdiTiLlcdoll5/t3330Xg78mEnc5dpHy1mchUAgUAoXA5CLQC+Jj4RnPQXICV7gzRfcJCEGGVuwXDj3pA6qT+5iU5IVAIVAILBwEekF84Ey3p2kMovhEpjkEvRjwbbs/Fw78VZNCoBAoBAqBcSPQG+Ibd8WrvEKgECgECoHpRKCIbzrbvWpdCBQChcDUIlDEN7VNXxUvBAqBQmA6ESjim852r1oXAoVAITC1CBTxTW3TV8ULgUKgEJhOBIr4prPdp7rWIoUthG0xhL6s+WpRBkvyWbORfNcjilndbFRrEWvLhk3y6inwsUakLXosctHVAtxT/eIsoMoX8S2gxqyqzESA4rcaEKXfJhK7ZdjFwPxQSrTrRDaLOHzwwQfNCy+8EJsCt+UdVT51O378eLNx48ZY7Hg+iY+8lh+E7Xx0JhDfDz/8EIur24cTXpUKgVERKOIbFbm6r9cIUJR2lbeJrB3TrfXqHOVvoQR7n9npOhfCzv/87ztF7hg8z9Jonx8EYa77B69r/ybbH3/80Tz88MOxDQ2Zstz2p3KVn+fk4fts5/0nH5vCWgs3N39N+TKPvHe2OuW1PgdT+z/fkeyPP/4YW9fYTUV+zrfvbcua/w/m275msK4svtdeey22OzLH17WVCoFRECjiGwW1uqf3CFD09jVbunRpbI9DUXIl5tqvLBNWg9WAKFirz9uSyWIJruNSc0+uGGRleoRpU1DuSLvWz7aSkOvc4xoH8nWuTQCD4Cnv1VdfbXbu3BlkTKE7kIl6ZJ5kQtZcoUgNefhOTufJ1F7VX11Zu7ZPykUg3Gc7HnWXPzJRJ9dYE7e9JKD/3c+SU1YmdZFfyiFP2+ds27YttpKye4p82/m5H8Ypq+vl0cbFd/V1r704yaVO5ICHutm66vbbbw9rnVyVCoFRECjiGwW1uqe3CFCeiMzO7TbNvOGGG2LHaHv72RQVeSE9v3/77bcgEArYxp/+t4HqwYMHw+W4Y8eO5uWXX449IL///vvm0KFDzfPPPx/5Om8NWWSZCaEo175lu3btarZv3x77C9r7ba4xNoSAIO+8887YkBlpZh0uXLgQMrFOlW0Hc3Wyt52NQVlY9lC0e7dNTO3HZ61bpJZEYSNne/UhVwRqQXh7vZ05cybKsxcjWeVheUCbs7pOQmCWDiRH231JZju8s74uXboUpPnuu+82S5Ysae6///5m9+7dUW/4IC2ExU1p93X/wdWec/brgwuClj+r98iRI4ExmRza4uzZsyGTclmTa9asad588815d99mu9bnwkOgiG/htelU14jCp0iR2iuvvNIsWrQolCklTFkjqt9//z2IxlZYrAaWiI0277333hj7s8ksa/GLL75obr311jjHDWkDU+eRCQJau3Zt7CepTEoZwT366KOxke7p06cbB4J1nU1YydW2cDQUa8lYo3K++eabkMc1rvX7jjvuaB544IEgZmRlLdt169aF8n/sscdiXBDZOv/II4/EeB73JsuN9YSQWL3IFQnZ2gvJIg/kg1Tla3ftZcuWBakicDLAZ9OmTWFlJcE7L28ESw5YshZ1DJYvX9489dRTQWjyVCYZyGM3cZ0GdfUf0lQvsrMMtcGePXuis/Dll18GqZPNrvJwTOJ1rQ6Aa43fDuI51Q9/VX5oBIr4hoaqLpwUBChDivTjjz9ubrzxxlCcFCZLBkmxLCj/QeJDMiw/BEHRsr4o+Ntuuy12x6bEWS9cfJ9//nkoeoTmevkjT8qddcWKdPz111/Nk08+GVYOa1P57eQ+ltA999wTijzdp4jP2Bwy+fbbb0MWZTtsz7Vy5cqwqqxr6xwrDyGvX7+++eSTT4JQZyM+23upp4AXli/iV1cyc1UiFS5Vcg5LfEiRSxKRcdm6X57qAkO7xD/99NNhTSa2SJHliYARp/th8N5774UVqUOQ9fU9cYOpnckRqc5MEV/7aarvwyJQxDcsUnXdRCGACJDY4sWLw8KgPDOZxjAb8W3YsCEskLwOKfz6669BFNx9rDqJQuZ+u+uuu4KckBcCuvvuu2P7rPPnz4d70D1cfAJsHMb7Mo8sA0EjANYTNx4FT5kn8RnPIgOFn8n0hPvuu6/5+eefL59HMgjnoYceCiJFPLMRH4sPwXz22WdB2EkoyIsL1TgjS+pqiA8eSP3BBx8M1+Q///yTokadWMHy5kZmdTvgx83KGmU1sjK5iFmMIlHJ6Vy6XTND9bI9GStaxyDlz//rsxAYBoEivmFQqmsmDoFRiO+5556LDY+zssiGyxShCaHPhERZeqtXrw63HgVN2a9YsSJclgg0D0TkPIWOHAcVtXv3798flpr/kV4SHwsOISIB5JIJ8TnPakpCN67JakMyxsVcPxfxIQ2uSSScFhOSN16I+Lgm/4v4kDIrFNEhrf8iPmOAOhkO5bZxMR4IQxa4PFh+OgFIXUeB+1WgC9myw4AIWaryOnXq1OXziU19FgLDIFDENwxKdc3EITAK8XFTCu7IdLXEhyDff//95pdffplxsPwQBKWdRJNlID7KnouSu69NfMb4jNv9+eefl8e43HetxIewjFW2SfhqiA/ZIh2uzSTluSw+wTRw4e5U5iA2OhbKJgtyQ4DOcXkicR0HkZxcpBIMET7iMxaYhJh41mchMAwCRXzDoFTXTBwCXHcnT55sbrrppnB1cpFlmsvVifiE0WcalvhEJrLWVq1aFeNvflPUCCIPrsg20WQZXJ2CcJAIiyetsAxu6ZL4jKGxvODIepTUQafCWJ76GjNMi48VytqczdUpYjTH/hITn4isTV6I33njqFadYSkLEDJWmMQoOEZZCHE2TBPb+iwE5kKgiG8uZOr8RCNAGVOMN998c1gnGXCCgFhfs43xjUp8iMCBwFgp8qe4jf05KG0Exx05mBC0aRTkMdGe0qf8+0B8XJ6CUriAM0JTPXQcWI1kTuJz/oknnohxO1YgPNRF3VlvLNpz587NwIW1q13U1aHzIJ/ETUfAtBERnKxhxAevw4cPR8DQTz/99H8W9CC+9bsQmA2BIr7ZUKlzE48AJYmAbrnlllCSAia4DgWQUNbXk/iQrGReHQuJkj969GhEfp44caJ5/fXXI8KU0h50dSJDlo0gD9GKlH5fiA8JvfXWWxEZa/qBgBgRo1u3bo0IUONzSXzq9uGHH8aUEK5brlDjoupjcv2WLVvCbcnyExHLiuT+NE+Qm5SVzIrUCTCdxDVwE/Vpbl/i4rrHH388ImhFzA7iOfEPblVgLAgU8Y0F5ipk3AhQiJQxq2Dv3r1BfjnhGvmJIGTRcLVxS1Lqx44di8jLlNV/VhqhkFkfmViNXKLyY6WxViTlGY975513Yj7a5s2bm2eeeSbIQ1muG1TUfnMNct0JLhG44RziNh7mHHmVmUlE5BtvvBHWVJ7n8lO+ie5fffVVlMW9a94cVyELVPmCRdzLamvLoq6iJJGXcTn/yVvZ5i+ajK8++/bti7l/Jrcri7zydS3rDYambyBHU0G4i+VtFRbTS1iP8mFJkiOXk9N5QJbmFlpH1f2+f/3115frrxwRp4KFkCGLsVIhMAoCRXyjoFb3TAQCyIPy5yajoLnSuN8oY5aD765hdbEoBFlQ0pn855ocs8vzSMZ5FhGF3R5ncr/rlYcsEQ3ScV2baDIvn65HVsbzkB0SkSdCNrYmz3YZ5ORKbJ9PokJ+6uJ69ZIHgshrfcoTBm151NW98oZZ/kcWZSFAEZo+3eu6tmyuV6ZzrlF335GVJP/Mx3/y0h5wyTZQvrbK1WBM/3BP1h1OH330UUzHEFXbHrdt41nfC4ErIVDEdyWE6v9CYJ4RQA6svlyii7JHBpVmIsCtaroFNzKCrFQIjIpAEd+oyNV9hcB1QoC1hPyMEQoE4Wos4psJLqvPYgAWJWBBs7grFQKjIlDENypydV8hcB0RQH7cktyIlHq6965jEROdFTy4RVnD6Qqe6AqV8J0iUMTXKfxVeCFQCBQChcC4ESjiGzfiVV4hUAgUAoVApwgU8XUKfxVeCBQChUAhMG4EivjGjXiVVwgUAoVAIdApAkV8ncJfhRcChUAhUAiMG4EivnEjXuUVAoVAIVAIdIpAEV+n8FfhhUAhUAgUAuNG4F/qMJI2rdQn2wAAAABJRU5ErkJggg==[/img][br][br]Invent a story of how Jada fills the aquarium that fits the graph.
Recall the formula for area of a circle.
Write an equation relating a circle’s radius,[math]r[/math], and area, [math]A[/math].
Is area a function of the radius?
Is radius a function of the area?
Fill in the missing parts of the table.
The points with coordinates (4,8), (2,10), and (5,7) all lie on the line 2x + 2y = 24. Create a graph, plot the points, and sketch the line.
What is the slope of the line you graphed?
What does this slope tell you about the relationship between lengths and widths of rectangles with perimeter 24?
Close

Information: IM 8.5.6 Practice: Even More Graphs of Functions