bài tập vật lý bậc đại học tham khảo

... Bài tập trong dạy học Vật lí …….……………………… Khái niệm và phân loại bài tập Vật lí…………………… Khái niệm bài tập Vật lí …….……………………………. Vai trò của bài tập Vật lí…….……………………………. Phân loại bài tập ... tiện dạy học để tổ chức hoạt động dạy và học bài tập Vật lý phát huy hứng thú, tính tự lực học tập của học sinh. Luận văn cũng đóng góp một hệ thống các dạng bài tập phần cơ học (Vật lí 10). ... VÀ NĂNG LỰC TỰ LỰC HỌC TẬP CHO HỌC SINH QUA CÁC HOẠT ĐỘNG GIẢI BÀI TẬP VẬT LÍ PHẦN CƠ HỌC (CHƯƠNG TRÌNH VẬT LÍ 10 NÂNG CAO) Chuyên nghành: Lý luận & PP dạy - học Vật lí Mã số: 60.14.10...

... gian là lúc vật thứ nhất qua A a. Viết phương trình tọa độ của hai vật. b. Khi hai vật gặp nhau thì vật thứ nhất còn chuyển động không? Xác định thời điểm và vị trígặp nhau. c. Khi vật thứ hai ... của một vật chuyển động thẳng là:X = 80t2 + 50t + 10 (cm; s)a. Tính gia tốc của chuyển động.b. Tính vận tốc lúc t = 1s.c. xác định vị trí vật lúc vật có vận tốc là 130cm/s.8. Một vật chuyển ... thứ ba14. Một vật chuyển động nhanh dần đều với vận tốc đầu 36 km/h. Trong giây thứ tư kể từ lúc vật bắtđầu chuyển động vật đi được quãng đường 13,5m. Tìm gia tốc chuyển động của vật và quãng...

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o8fPxYXF+e8zdzcfOfOnQsXLly1alVdXR3iCd0JQ3MwDOs/ubu7c1qLqanprVu3ysrKIiMj257vT5gwARXaI1RXV1tYWBAEcfbsWd4u6adPn0xNTXV0dCoqKlDvGD3fLVpbW9evXy8tLR0ZGckP5a2pqeFMtXLixAnUPjfIysoi/jd6ns1mNzY2qqmp0Wi0rKwszivp6emck/ihQ4cQLoyex+h56Km2bNnCWePv2bNnjo6OCgoKlpaWGRkZFArFzMxs7969CBH3i4+Pd3Bw0NXVTUhImDt3Lm8XVlJSMjIy0t3dffDgwStWrPj48SMaAHSl3NzciRMnpqenP3r0iHNrgOeJiYmFhYU9ffr02rVrbUMdgEuUl5ePHj06Pz/f1dU1NDR0//798fHxbcPr24avAHAbZCnw31RUVO7evXvp0iXO3F+cfl8WFhZJSUkxMTE4wHG/a9eujRw5csaMGb6+vsOGDetx0wr9AiqVumrVqidPnkRGRjo7OzOZTDQD6Br79+8fNGiQvr7+7du3DQwM+Oh6gkw2NTUNDw+vrq4eN25cbW0tGgOXOHr0aEJCApvN9vf3X7t27dq1ayMiIlpbWxEZ4HIkdCHtnriTemTkWSxWVVXVhw8fZGRkZGVlv56bGLhQZWWlsbHxlClT9u7d+73+yjystrZ25MiRenp6586dExYWRnv4TWw2e8aMGVFRUcnJyXQ6nUwm02g0UVFRKpXKD9nvfwoKCnJ1dbWzs7t+/bqoqCh/BqG1tfWPP/6orKwMCQnR1NREq+gWdXV19+7d++OPPyQlJePj44uKij7/q66u7qdPn8zMzAiCuHDhwowZMxAxnrxsQ5YCaO7Aperr6/fv3+/v7+/t7c3PMxzk5eX9+eefmZmZZ8+etbS0RMNAltIZmpqajh07FhwcvGvXLisrKz6/ifPx48ddu3YFBQXt3bt39uzZ2HG4UHFxsYqKCpPJdHZ2DgoK+nz/5aydMmrUKBcXF87azYDLNmQpaO4AHcnT0zMoKOjmzZucRYj53K1btxYuXBgbG6uuro5oIEvpcCtXrgwICEhKSurfvz/aCUdRUdHw4cP/+uuvpUuXIhpcyMbG5uHDhyQS6cKFC25ubpwXKyoqlJWVm5qaJCQkSktL8Qgal23dCD12AHhTbGxsYGBgREQEUhQOR0fHiRMnWllZVVZWIhrQsaKjoy9cuPDo0SOkKJ9TUlLaunXrsmXLYmJiEA0utHHjRs7F98KFCxMTEzm3Ifbv39/U1EQQxIIFC5CiQPfC2vPwf9Dp9Pfv3+fl5VVXV5eWln769Kmpqamuro4z0yhBEIKCgiIiImJiYjIyMn369JGQkFBTU+vXr5+QkBCixyVqa2vXrVt348YNf3//tkU5gSAIHx8fKpXq5uZ2+fJldGOADlFVVbV27dqwsLDz588bGxsjIF+YN29er169vLy8fHx8rKysMHiJq1hYWKxZs2b//v2NjY1mZmZycnLNzc2c+zhWVlbbtm1DiABZCnDFifbZs2cXLly4c+dOfX29gICArKysnp6elpaWtLS0urq6uLg4hUJhsVgNDQ2fPn0qKipKSEh49epVeXl5a2srjUazs7Nzc3MzMzOTkZFBPLvXjh07wsLCYmJiMG71C+Li4r6+vh4eHiYmJpGRkX379kVM4DetWbMmJiYmLi5OVVUV0fgahUKZPn06hUKxtrb29vbetWsXYsJVfHx8hg4dun379rS0tPfv3xMEQaVSXVxcTp48KSIigvgAshToHnV1dU+ePHn8+HFiYiKLxVJRUTEwMJgxY0b//v1VVVWFhIT+c/Qni8VqaWkpKCjIzc1NS0sLCgry8fEhCMLY2FhPT8/KygqdH7oYg8HYu3dvUlJSUlKSvLw8AvK9LK66unro0KEhISHDhw9HQODXlJeX7969u7S09Pnz523rdsM3OTs7s9nsrVu3iouLr127FgHhKlOmTHFycsrLyysrKxMQEFBSUurTpw/CAtwAg4G6Ke7dOgwrLy9v/fr1t27dotFoS5cu9fDw6MBDUnl5+cmTJ69cufL27VtHR8d9+/YhV+kyZ8+eXbp0aWZmJgaI/6czZ84cP348OTkZE2r/FIye56iurtbT02tqasrIyJCTk0PDaI+GhgY9Pb29e/e6uLggGoDLNkCWgub+f9Dp9KCgoDVr1jQ0NEydOnXr1q39+vXrpN/y8/Nbs2aNkJDQvn37XF1dMQivs7FYLCMjIw8Pj/nz5yMa7WFmZmZjY7N582aEAlnKzzp06ND27dsfPnw4dOhQtIr2+/vvv729vbOyspSUlBCNrt95q6urX716lZeX9+nTp8rKyqamJhKJRKPRaDSaqqrqgAEDVFVVJSUlMXwIWQqyFDT3Lo18RkaGn5/fnTt3dHV1XV1dx48f3wVdTltaWsLCwq5cuZKWljZ27Nj58+fr6+uj9jvD27dvlyxZoqure+jQIZxg2ik1NXX8+PE7d+6cNWsWooEspf1u3bq1Y8eOS5cuDRgwAE3iZ08KmzZtysjICA4Oxpwrna2wsPD58+epqalpaWnl5eV0Op1Go/Xp00dKSkpERERUVJSzzi+dTmcwGDU1NRUVFVVVVfX19YKCghoaGrq6uqqqqsOGDVNTU0MwkaV02ykHul4XR54zXGTu3Ll0Or1bystgMBYuXEgQxI4dO1D7Ha6qqkpWVlZLS6upqQnR+Cl5eXnKyso1NTUIRTuxWKzp06crKiqWlZUVFRUVFxdXV1dz5gDkkwjEx8eTSKSwsDA0hl82ffr08ePHt7a2IhSdoba21tfXd9SoURQKRUpKysPDIzY2trq6uv3fUFdXFxwcPHnyZDk5OTKZPHTo0Lt37+KyDU2r6yE15OWkvLq6OiAgIDg4uG/fvitWrBgxYkQ3dsFnsVgJCQmHDx8uKChwcnKaP38+poLtKEuWLKmoqDh27BiGPP6CgwcPnj9//uzZs8OGDUM08Czlx+rr6x0cHKZOnbpo0SKMaPqde/y2trb9+vULCgqSlJREQDpESUlJSEjI8+fP09PTDQwM9PT0zM3N9fX1BQQEfvk7W1tb09PTY2JiIiIi8vPztbW1nZycxo8fLygoiMs26IqwI+i82txbWlqsra3z8vKOHz/u6OjIJRcQbDb77t27nPH6jx8/xkSHv+/Bgwfr169/8eIFOnr9GiaT+ccffyQlJeXl5cnKyiIgyFJ+cMU2btw4VVVVPz8/tITfVFVVNWzYsGnTpm3fvh3R+P2D2JkzZ7y9veXk5Dw9Pd3d3Tvj3FpfX3/t2jVvb28SibRy5UpPT0++ylWQpXQL3Ari2ROAhYVFVVVVamrqhAkTuOfqgUQijRs3LiUlpbm52dTUNCsrC5X1O5qamhYsWODq6ooU5ZdRKBR/f38qlRoSEoJowA/s3bv34cOHc+fORSh+n6SkZFBQ0JUrV1pbWxGN38FisTw8PJYsWTJz5sz09PSlS5d20u2/Xr16ubu7R0ZGqqqqrl271t3dHXUHyFLgp8XHxzs6Og4fPvz+/fvS0tJcuIXi4uJ37961tLT8448/Dh8+jPsTv+zgwYOqqqqcMT/wy9TV1R8/fuzn51daWopowDc9evRo//79Z86cwRo7HWXIkCGTJ092cHD48OEDovEL3r596+Hhoa2tTaFQ0tLS/v7779/p3NVOAwcOjI2NzcrKkpOTGzhw4KFDh+h0OuoCOgkeYHVT3Dvn0SGLxfL09PT19fXz81uwYAH3x6G6utrExMTMzMzPzw+dvH9WTU3NkCFDXr9+jVmeO8SmTZsePHjw9OnTLjjT91x82+Nr5MiRa9eunThxItpAB6qtrdXQ0FBQUHjx4gX2u5+SkJDg4OAwevTov//+W0FBoVu2obKy0tramjMC1tLSEpdt0OFwXchTrly54uvru3Dhwp7SJ0FCQuLQoUMBAQH//vsvqu8XrqrNzc2RonSUSZMmPX/+/OTJkwgFfCEmJoZOpyNF6XBiYmLHjx9PT0+Pjo5GNNrv2bNnFhYWDg4OV69e7a4UhSAIaWnpq1evslgsa2vrR48eoV6gw1ERAt7Q0tJy/vx5Pz+/yMhIc3PzHnRT087O7unTpytWrGhqapozZw7G07fTtm3b/v3336dPnyIUHcXQ0HDfvn0bN240Nzc3MDBAQIAjPz/f2dn5+PHjCEVncHFxqa2tPXjw4OjRo/FE/T9VVlb++++/ly5dOn36tKura7dvT//+/TMyMkJDQ729vRMSEjw9PXv16oVqgo6CB1jdFPcOfXTY2tpqa2sbGRkZFxfXQxdCfvny5fDhw4cPHx4REcGHUxz+rLS0NH19/VOnTi1atAjR6Fhr1qypqanBJE7fw4c9vlatWpWTkxMaGoo5KjqPvb39pEmT5s+fj1D8QGFh4dChQ+l0enx8vJaWFldt27t370aMGGFvb+/v74/LNugouG/BC1auXEkQRGxsbA9NUQiCMDQ0jI+PFxUV9fT0xIHgP504ccLLywtn9M6wffv2V69epaenIxRAEEROTk50dPT58+eRonT23QEvL6/MzEyE4ntev37t6uq6dOnSzMxMbktRCIJQU1PLyMioq6ubNGlSYmIi6guQpQBBEMTBgwefP3/+8OHDnr4m3ZAhQ+7fv//q1asdO3agWn/g06dP0dHRBw8epFAoiEaHExERmT59+uTJk1ksFqLB5+h0+pQpU5ydnbHyYGeztLScNGkSnmF+T2BgoKGhobOz85YtW+Tl5blzI6WkpC5cuFBbW2tiYvL8+XPUGiBL4XdZWVnr16/38PDgmft8y5cv37ZtG+5k/8CRI0dMTU1xZ7fzWFlZ5eTkoBFCQEDAq1evbG1tEYousGvXLozA/qbs7OzZs2fr6+svXryYyzdVSEjo1q1bVlZWe/fuRcUBshS+xmAwvLy8/vrrr2nTpvFMoZydnXfv3r169eqWlhZU8TdPVwcPHpw9ezZC0Xl0dHQWLVr0zz//IBTfxGQy+eE53rt379asWePt7a2np4dK7wJKSkrGxsY7d+5EKD5XWVm5cOHCbdu2RUdH94jZZWg0Wnh4OJVKnTNnDlaggt+EwUDdFPeOGIbl4eFRXl5+7do13ouPm5ubkJCQv78/nhh8Yfv27QkJCWFhYYhMZ98CGDx48KtXr6hUTIT4f7DZbBcXl6SkpISEBN4ePc+5tR8REYGJp7pMTEyMhYXF48ePeX7xjXZqamoaMmSInZ3doUOHetaWV1VV6ejoCAgIpKen9+7dG5dt8Gtw8O2RWltbPTw8rl69um3bNp4s4ObNm8PDwxcsWIBFbT/HYrHu3r3r6+uLFKWzCQgIWFpabt++HaHg2zT11q1bZ8+eRYrSlUxMTBwcHObPn19TU4NoEASxZcuWfv36bdy4scdtuaSkZEJCgpGRkbe3N+oRkKXwl3v37vn5+d28eVNbW5snC6ilpRUWFnbhwoXw8HBUd5vQ0FAFBQU1NTWEogs4Ozvv2rXr1atXCAUfOnPmjJaWloaGBkLRxXcH/v3336qqqrt37yIasbGxt2/fvnfvnrS0dE/cfiUlpeDg4NjY2Dt37qA2AVkKH7lx48aiRYtMTU15uIxDhw5dtmxZaGgoqrvNsWPHTExMEIeuYWRkJCwsjLX8+FBrayv2te4iISExd+7cuLg4Po9DXV3d3LlzXV1de/QYMBKJNH369EWLFjU0NKBtA7IUvvD8+fOMjIz9+/fzfEl379799u3b2NhYVDpBENevX4+Ojh4/fjxC0TXExMQ2b97877//FhcXIxp8ZevWre/fv58wYQJC0S02btz49OnTxsZGfk5RbGxsaDTasmXLenpZFixYoKqqeuTIETRsQJbC+5qbmx0dHd3d3XvEXB+/SUhIaN68eY6OjhUVFXxe70wmc9WqVZaWloMGDcJe0GVWr16toKDw4MEDhIJ/lJeX7927d82aNYqKiohGt5CQkBgyZMjJkyf5NgKXL1/Oy8vruX29PicuLn7nzp2AgIDm5ma0bUCWwuPi4+PLy8vHjh3LJ+W1sbGpqqry8fHh83rPy0pO9zAAACAASURBVMsrLCycO3cudoGuRKFQ5syZ8/LlS4SCf6SkpHDqHaHoRkZGRv/88w/fTql09+7dPXv2yMrK8kZxevfuPXz48KNHj6JhA7IUHvfPP//s2rVLRUWFT8qrqKh46NAhX1/fzMxMfq73yMhIIyOjKVOmYBfoYsuXL09MTMQElHx1gbhmzRplZWWEohuNHTs2Ozv7xYsXfFj2Bw8e1NTU8Fie7OHhsW3btuDgYLRtQJbCs+rr61+8eLF+/Xq+KrWnp6etrW1QUBA/V31UVNSGDRsEBQWxF3QxSUnJ3r1783mSzG/7Wk+c+JXHqKmpTZo0iQ9n+mpubnZzc3N3d+exKbBNTU0dHBzc3d3r6urQvAFZCg9is9menp729vZ8uFbG4cOH7927x2Kx+LPqWSxWVlaWvb099oJuYW5uvmfPHsSBH8THxysqKvLDqD/ut3nz5piYGH4r9Y0bN3r37u3o6Mh7RTt27JiSktLVq1fRtgFZCg+KiYkJCAjgzz4/qqqq8vLyDx8+5M+qf/HiRd++fYWEhLAXdIuRI0cGBgZiJk1+sGvXLgsLC8SBG2hra1dXV/PbTF9Xr149fPiwhIQE7xVNTk7u1KlTyFIAWQpvCggI6N27t46ODn8W38jIKCAggD/Lfv/+/f79+2MX6C4aGhoMBuPdu3cIBW9ramqKiIjg1aVye6L+/fvfv3+fr4qck5PDw4/NTU1Ni4uLmUwm2jYgS+EpJSUlV65c2bZtG992RbC1tQ0JCSksLOS3gjc3N/v7+w8dOhR7QXfp16+fgYFBYmIiQsHbnj9/zmazR4wYgVBwCXNz84MHD/LP3BXnzp0zMjKiUqk8e8VJJpuZmWHtFECWwmtiYmKkpKR4YIGnX2ZsbKygoMCH3ZQjIyPz8/OHDBmCvaC7cOalTU1NRSh4W2Ji4rhx4yQlJREKLjFs2LDY2Njk5GR+KCydTv/rr79sbW15u5i2trbbt2+n0+lo3oAshaeylLVr1woICPBtBEgk0oYNG/gwS7l27ZqcnJyqqir2gm40ceLEjIwMxIHns5TFixcjDtxDW1tbRkaGT5Z3PHv2bHl5ubm5OW8X09TUlMFgxMfHo3kDshTekZycvHDhQj4Pgru7e0pKCl8Vmclk3rhxw8HBAXMQdy8VFZWqqirEgbfl5eWNGTMGceAewsLC06ZNCwoK4vlb72w2+++//x49erSioiJvl1RWVnbixIlxcXFo3oAshUewWKyWlhYajcbncRASEmKxWK2trfxT5MrKyurqanSU5waioqI1NTWIA69qaWmhUqk8tkgFDzA1Na2vry8rK+PtYlZVVb19+9bGxoYf6tTGxiY3NxdtG5Cl8Ii4uDh1dXXEgSAIdXX1p0+f8k95OfNK4f4uN1BVVX327BniwKsiIiI0NDQQBy68opWQkEhPT+ftYqampnIeHPFDnU6ePPnNmzdo24AshUcEBQXx7QTEX9DW1uarRejz8vL69++PQSncQE1NLSIiAnHg4cOsrq4u4sBtJCQkbGxsXr9+zdvFTE9Pt7Cw4PnuXhxiYmKtra0YQA/IUnhEUlJSv379EAeCIPr16/fixQv+KW95ebmuri6JRELVdzs5OTmev6HLz5KTk/nkGrHHGTZsWGlpKW+Xsbi4mK969kpJSRUUFKBtA7KUHu/Tp0+pqalqamoIBUEQampqaWlpHz9+5JPy8tupi8sz5NTUVNz/40klJSWZmZk4zHInKysrnl9Tld9mblBTU4uMjETbBmQpPV5SUlJjYyP6/LQd2pqbmxMSEvikvB8+fBg8eDDqnRv06dOnvLy8uLgYoeA90dHRra2tyFK4k66u7ocPH3i7jKWlpXy1KJaKigpfDTEFZCk8KzU1VUBAQE5ODqEgCEJWVlZISIh/5iMuLy/X09NDvXNJlsJms1+9eoVQ8GSWIi0tjcMsdxIQEGCxWCwWi4fL2NraKiwszD91qqCgkJKSwmaz0bwBWUqPz1L69OnTq1cvhIIgCBqNpqio2ElXikwmMzAw8O3bt9xT3sbGRhkZGdQ7N+BURHZ2NkLBe5KTk3V1dfl52Vwu17t37+rq6p/6CIPBePjwYU8pIIVC4asKlZOTy83N7aQOtJxTOSY7RpYCXeHjx4+ysrIYP91GVla2k8alxMfHT5s2TU9P7/79+1xS2NbWVlw5cQlBQUEREZHKykqEgve8e/cOvWq5mbi4eH5+/k995OzZs3Z2dsuXL+f+9VhZLBa/neJFRUUbGhqam5s771Suq6vLPadyQJbCs96/f48Jvj6nrKz8/v37zvjmAQMGzJ07V0JCYuLEia6urvwz+gXag0KhyMnJdVLbg25UV1dXWVlpYGCAUHCtPn36/GxH37Fjx44ePdrX11dZWXn9+vXcPLLl48eP/NZdonfv3gRBdNLUbZ+fyqdNm3bp0qWmpibsRMhSoFOUl5fLyspy4YYxmcySkpK4uLhLly6dOnXq9OnTwcHBsbGxP/tc/mfJycl10rMUWVlZf3//wsJCOzu7oKCgUaNGbdq0qb6+vhsjjGdo3INEIikqKiJL4T2VlZVMJlNbWxuh4FpycnKZmZk/9RF1dfUHDx4EBAT06tXLx8dHRUUlNDSUO0tXX1/Pb8/MBQUFOQXv7FN5YGDgjBkzxo8f342ncvgdVISAyzU1NYmIiHDDlrDZ7A8fPqSkpDx58iQpKam+vr53794SEhJSUlJCQkJsNrupqam2trasrKypqalXr15GRkZWVlZmZmbi4uIduBnCwsKNjY3Hjx//doOmUslk8o+PjN8kICDQ9sEJEyZQqdTbt2/v3Lnz+PHjy5cv//PPP6Wlpbs+S6FSsYdykV69en369Alx4DE1NTUEQeCRNTfr3bv3vXv3vjjsUyiUL4ZzkMnkL46ZZDJ5+/bt/v7+CQkJU6dOdXBwGD9+/JQpU2g0GveUjsFg8Nu4FM7ZNiEh4Xt9Fr6uyi/O19+7hff1qfzBgwcRERHKysrddSoHZCm8jMFg/ODauiuvmNetW3f48GEqlbp06dJz584pKyt/7zDBYrGKi4uPHTvm5OQkJSV15MiRyZMnd9QFN5VKZTAYy5Yt65qCV1VVbd++/cCBAyEhIWPHju3imONZClfhZMiIw+d3LnigFLW1tRQKpW/fvqhQriUmJhYXFxcXF/c7X9LS0hIcHBwcHPzw4cOLFy9yT+mEhIRaW1v5qkKZTCZBENHR0VevXu3KU/nBgweDg4O7+FQOyFJ4maCgYLcvJPf27VtXV9ecnJxdu3ZNnz5dWVn5x+8nk8lKSkr79u3z9PT08vKaOnWqnp7etWvXtLS0OiRtI5PJ48aN++Zfm5qafnC4b2xs/N50lo2NjZzjZpuioiJOZ1YpKamAgAAbG5suDjuLxfrBcyHgz50ROlxjYyOVShUTE0MouJaoqCiNRhs9evTnL9Lp9JaWli+OmV/fR6DT6VVVVW19NVVVVb29vbntwMLb8yx/L0sZOHCgg4PD997wg1tCPziVf30NUFFRwXkGLiUlde7cua4/lQOyFF5Go9EaGhq669ffvHlz6dKl+/fvT5kypT35yRcUFRUDAwPXrVv35MmTmTNnWllZeXl5ycvL/84mNTQ0iImJ3b59u/NKHRYWdvjw4by8PG1tbXt7+yVLlnTXcm+YTp6rkEgk1AjvaW5ulpCQwB0BbiYsLCwpKfkLh/2cnJzw8PATJ04QBDF+/HgvLy9TU1Nu6J7wORkZmW48y3cLTnmXLl36m9cD7TmV5+fny8rKzpkzpxtP5YAshWd13sS7/+nu3bsODg6DBg16+PChgoLCr30JmUw2MjIyMjKaPXv2uHHjIiIiYmJifmf5qoqKis5bQiQnJ2flypVhYWEEQaxcufLgwYPdWPW4bOI2LS0tQkJCiAOPYTAYoqKiiAM3ExAQ+IXOlr6+vsuXL+ekAXfv3rW1teXO0gkJCfHbQ9ra2loajSYhIdFJ35+dnb1y5crw8HCCILS1tW/fvq2uro79qCfCZRC3k5KS6pYlGurr6z09PadNmxYXF/fLKcoX6VZ0dDSbzba1tf2decA+ffrUSaPfcnJyBg8eHBYWJiwsvH///n379nXzzkkm4849V6HT6dx2FxZ+H5PJRLVyOQqF8kXnrv/04MEDLy8vgiDExMSCg4O5NkXh4LceX7W1tXJycp00s1lOTo6BgUF4eDjnVJ6cnIwUBVkKdBYVFZXCwsKuPIS1trYeO3ZMX19//vz5Fy5c4Mxr3iFERERCQ0NlZWUHDx4cFRX1C9/AZrMLCwtVVFQ66TwxYsSIefPmxcfHr169utsnXaFQKF8MlYHu1djYiJvuPJml4BEZ72UpbDZ70qRJwcHBRUVF5ubmXF5Azqww/FOhHz580NfX76T+Al+cyrF392jo8cXt9PX1L1++3NDQ0IHZwo8FBgZ6eXmdO3du5syZHf7lioqK165du379+rx589LS0n52kuWmpqaioqI5c+Z0RsG1tLQiIiK46ryFLIWrlJeXd8gMEMBVyGQyX10g9kQsFutn77uPHTu2B03lJCkpmZubO3DgQD6p0MLCwmHDhnXSl3PbqRx+6/iMEHA5Q0NDJpPZZevmZmRkHD16NDIysjNSlDZTpkyZPXu2iYlJcnLyT32wrKyMTqcPGTIEDQO6GJPJLCsrU1JSQih4jKCgICaY5nJ0Op23H2Oqq6s/fPiQfyo0Ly/P2toaDRuQpfR4w4cPFxISKigo6ILfqqqqMjc3nzlzppmZWWf/1oYNG2g0mqWlZXl5efs/lZ+fT6VSR44cyS/7J5nMb/Pocy0Gg1FVVYW1/3iPgIAAZ85x4Fqtra28naVoaWndvHmTfyq0qKjI0NAQDRuQpfR4NBpNTU2trKysC37rzp07zc3Nrq6uXfBbFArlwoULFAqFM6FWO5WXlysrK/PPygZUKhULdHAJztSZcnJyCAXv7WX8Ng9sT7xH8LPdg3sWJSWlly9fNjc380NtcsbZdtRCz4AsBboTiUSyt7fPysrq7B9qbW318/O7deuWrKxs1xRNQ0MjPDw8ICCg/cMiMzMz7ezs+GeKXhkZmS6oemgPTq9LfX19hILHiImJNTU1VVRUIBRcq7a2lrcfY+rr69fU1Ny4cYMfajMiIgLrlgCyFN7h4uKSnp7e2b/yzz//9O3b18rKqiuLNnLkSA0NDc6SW+2RkZExZcoU/ql6eXn5V69eYRfgkixFVFS0f//+CAXvZSksFqukpASh4Fp1dXWKioo8XEAVFRVdXd2TJ0/yQ22eOnXK2NgYrRqQpfAIQ0PD9+/fd+rSGenp6evXr3dzc+v60s2YMWPr1q3tuURgs9nv3r0zMTHhn6pXUFBISkrCLsANSkpK+vfvLy4ujlDwGE6dFhYWIhRcq6amRllZmbfL6OXlFRsb2zVjULtRWVlZWFgY/wwuBWQpvE9AQKCze/5s3LiRQqHY2dl1fenGjBkjIyPTnulNCgoKxMXFf2fd+h5HRUUlMjISuwA3yM/P5/5VF+AXSEtLUyiUjIwMhIJrffz4cdCgQbxdxhkzZigpKUVHR/N2MWNiYmg0WudNQwzIUqAb9O/fPzw8vJO+vKGh4eHDhy4uLj9Yx5DFYnXSBpDJ5KlTp7anX9OdO3f4rb+NvLx8dnb2zy5nBp2hvLxcT08PceA9oqKioqKiPH8Pu0errq7upMV8uQeVSnV1dX358iVvFzMlJcXJyQlD5wFZCk8ZNWrU33//XV1d3RlfHhsbS6VS16xZ8703NDY2Tpky5ejRo5z/0ul0f3//by4eX1JS4u/vX1NT81Mb4OnpmZiY+OP30On0gwcP8tvNbHV1dTqdzvN313qEd+/ejR49GnHgPSQSSV9fPyUlBaHgWmVlZTo6OjxfzNWrVz99+pSHZ59nsViPHz/evHkzmjQgS+EpFhYW79+/9/Pz64wvT05OdnR0/EGv30uXLpHJ5LaZtRobG+fPn+/v7//1OzMzM+fPn/+za1DKy8uzWKwfTwb68uXLd+/eWVhY8FW9q6io9OrVKzQ0FLsAN1wnaWpqIg48ydDQMD09HWsTca36+noJCQmeL6a0tLSamlpQUBCvFvDRo0fS0tJYGxeQpfAaOTk5IyOjf/75hzPReMcqLCz88TKOd+7cOXLkSGcX8Mf9wlNSUrS1tfv27ctX9S4gIGBgYBAbG4tdoHvR6fQf9IfkN0wmk8eioaOjU1dX10kPq+E3cc56JBKJHwo7YsSIv//+uzNO9N2OzWYfOXKEr+a/AWQpfOTQoUO5ubkJCQkd/s0FBQV//PHHN//EYDA2bdo0cuTI37yPxWazf3zY1dDQiIiI+HGmdPjwYT6sd86gnY8fP2IX6EYPHjzAgxQezlLGjBlDEMS7d+9QuVwoNze3y1bx6naTJ0/Ozs7+8dmwh9q/f39UVJSLiwuaNCBL4UGjRo1yd3cPCQnp8G+ura1VVVX95p/Wr18fGBi4fPnyX/7yN2/eTJgwQUVFRUNDY/Xq1bW1td98m5KS0g+GppSVlRUXF1tbW/NhvXOO6V2wYA78wKVLl3R1dREHXtW/f39lZWVkKdwpMjLye2co3qOsrLx9+/aAgAAeK1dhYeH69evXrFmD2z3wUzDNQk+yY8cOW1vbxsZGUVHRDvxaFov1zQk38vLyfH19hwwZMmvWLCaTmZKS4uLicurUKc4AlZaWlk+fPn2d8Hz+37CwsIULFxoaGs6ePZvFYt28efPp06d3796VlJT84oOSkpLfm2OnpaVlwYIFEydO5M9Kl5OTmzx5cmJiIoZud5eampqwsLAFCxYgFF8gkUi80Q+HRCKNGzcuMzOzC36LxWJVVVUVFBSUl5c3NjYyGAyCIHr37i0rKystLa2oqCgkJISm1YbNZoeGhtrY2PBPkZcuXXrt2rXY2FheWlTk+PHjLi4u69evR5OGnz4EQNf75cjPnz9/y5YtHbsxZmZm33ydyWTW/09ZWZm1tXV9fT3nFPvjRpWZmclmsz9+/CggIODs7Nz2hQwGQ01Nbc6cOV//1tWrVzU0NL65Gfv27SORSLm5uXzbWp48eTJlyhTsNd0lKiqKTCZXV1cjFJyum46OjgMGDCgrKysqKiopKamurqbT6SwWq0eXKzIy0sXFpVN/orCwcOXKlXJycpwbPYKCgvLy8ioqKioqKm03nqSlpefNm5eSkoKWxlFVVSUgIPDo0SO+KvW5c+fExcULCgp4ozgVFRX9+/dnMBj8edkGvwM9vnoYc3Pzo0ePNjU1dcFvkclk2v+IiopSKBQajdb+W6dpaWkMBuPzWbmoVOrw4cNv3LjR/gVAOBMQW1hYqKmp8W2lDx8+HAtjd6Pc3FwdHR2sOs/bDAwMfnZywvZraWnx9vbW0NA4ffr0qFGjfHx8Xrx4UVtb+/79+7y8vLy8vMrKytevXwcHB9vb21++fNnExGThwoXPnj3jXBvxs8TERAaD0a9fP74qtYODQ3Nz859//skbDWD9+vVWVlZYIwV+5UIUIehZJkyY0K9fv3PnznXx7woKCs6YMePzV6ZPn970lbt377a9IS8vjyCI0NDQhZ95/fp1TU1NcnLy19kIjUb7+nfPnz8vJSV17tw5Ppng5ZtERETExMSysrLQ/rtFdHT02rVrEQfeJi4u3tLS0rE3gNhsdkhIiL29/eDBgxsbG0NDQ4uLi69fv7569eohQ4YICQlRqVTOJO/CwsLa2tqTJ08+f/58dXX1nTt3pKSktmzZYm1tfe7cubKyMr6tl8uXL/fp04ff7lLJyMiEh4cnJSVdvHixp5clJCQkNDR05cqVOMjAL0Bq28OIiYmFhoY6OjouWbKkoy7cOY/VfvxtgoKCbm5un79CoVCEhYW/flvbvznnexaLVVdX1/aijo6Ojo7O1x+sra39+m4Zm80+fvz4zZs3+Wfo5PeYmpoePHiwkxbMgR9LTU09e/Ys4sDzBgwY8ODBgwkTJnTIt3369Gn69OnJycl+fn6Ojo5t6039J0FBwdGjR3PGoUVEREyZMmXx4sWcbIffaqSlpeXKlStLliz5/MzCJ8aMGXP//n1HR0cXF5eeO1SJyWRu3LgxNDRUS0sLRxj4BXiW0vOoqamZmpouXry4ubm5Q76QRqOVlpZ2+HZy5o5cuHDhlc/s2rVr69atX68iXFJSYmBg8PkrdDrdy8vL2Nh4wIABqHQLC4vLly+/efMGoehiDx8+VFNTw2Ip/MDY2PjEiRO//z2tra137twZP378oEGDEhISJk6c2P4U5etL1YKCgosXL+7Zs2fVqlXl5eV8VSPJycksFmv+/Pn82SB1dHRmzZplaWnZeX0RO1VWVtbYsWMdHR1HjBiBwwsgS+Eja9as8ff3//PPPzvk25SUlKKjozt8I42MjEgkUnh4+OcvzpgxY+TIkZxpbT6Xl5f3xRxW69atO3bs2Lp161DdBEGYmZmJiopu3LgRoehKbDZ71apV/DkFNh8aOnTogwcPKisrf+dLGAyGk5OTg4PDihUrDh8+/PtdlcTExJydnW/evPn48WN3d3e+GqmSmJhoYWHx9V0t/rFhwwaCILZs2dLjtrysrMzExOTDhw/btm3DsQWQpfAXDQ2NRYsWnT17tkPGKigqKnbGYpHq6uqjRo26fv36/fv3OVMDnTp1KiEhwdPT8+shKKWlpYMHD277b25u7tGjR93d3TG3OoeAgMDUqVPDw8Pr6+sRjS6TkJCQnp5uaGiIUPCDAQMGUCiU33xiee7cubCwsJ07d06ZMqUDt01GRiYqKiorK2vHjh38UyNv3rxxdHTk8yN/cHBwWFhYRkZGz9ry06dPCwoK3rhx4+sO3gDIUnjf4cOHvb29169fz2Qyf/OrDAwMAgMDq6ur29toyGR5eXkxMbGv/8SZW5PTPYZMJt+6dcvNzc3V1ZWzDsDmzZtXr1799QOBxsbGpqYmGRkZzn9ZLJa3t/eKFSt8fX1R0W02bNggIyPz+fwE0KkYDMbq1asHDx48ZMgQRIMfSEtLT506NTIy8tc+zmazr1+/7u/vn5CQsGHDhg6f8ENMTOz69esXLlywtbXlh/H0LBYrOTl5zpw5fN4s+/bte/jwYUtLyx07dnRUN+9O1djYePjw4fv37ycmJuI+I/wuTMbcoyfetre3X7du3W9+yYcPH8hkso+PTycVlslkfvz4saSk5HsrKpw8eXLevHlt/922bZu1tTUaydcCAgKmTZuGOHSN2NhYgiBiYmIQCn5YL4UjMzPzjz/++LXPcvrNch4dd57a2lojI6OlS5fyfEtLTU21s7PDHsfx4MEDUVHRbdu2cfl21tXVGRgYCAgIpKen47INsF4Kv5s3b97+/ftfvXr1O18iJydnYGBw+fLlznpgRybLyMgoKCh87+bixYsX9fX1Of/OyMjYvn373LlzUblfc3V1TUtLwxIKXSMuLm748OGmpqYIBf/Q0tIqLy9nsVi/8NkLFy44ODj88ccfnbqFvXv3vnXrVnh4eE1NDW/XxeXLl7W1tdEmOaytrcPDw48fP56WlsbN23nkyJE3b95cvnyZn0cTQUdeQCIEPdqECRMOHDiwfPnyjx8//vKXkEik/fv3Z2ZmxsXFdX0RXrx4kZiYaGNjQxBEZWWlh4fH7t27nZ2dUblfExERMTQ0PHXqFELR2dhsdmho6KlTp/h5oR7+NGTIkF+YeDo0NDQ7O/vKlSu/PJ1X+/Xt23fp0qWWlpZVVVW8WgsfP348efKkra0tGmQbS0vLEydO2Nrazps3r7i4mNs2r6ysbNmyZU+ePHn16lXHDsoCZCnQY+uPTPby8jIyMho6dOi7d+9++XusrKyWL1/eeY9TfuDKlSvu7u4DBw4sKioaNmyYvr7+2rVrMfHr90ybNs3T0/N3klJoj/v374uIiHwxOzbwAzs7uw0bNvzUNBVpaWlTp0719PTs1atX12zkn3/+WVlZeenSJV6thcePHwsLC1tYWKBBfs7JySkpKSk3N9fR0bGhoYF7NqylpcXJySk+Pj44OBiLBwCyFPg/tm7dOmbMGDMzswcPHvzyl2zatOn58+fZ2dldueUFBQUxMTG7d++OiIgYPny4mZkZZi38z3xy+PDhFy5cQCg6T2Vl5fz5893d3REK/tzFOBN4tLNrZW1trbOz8+jRo8eNG9dlGyksLBwWFhYYGNja2sqTtXD79m0fHx8BAQE0yC8oKChERERMnjxZR0fn7Nmzv9Y7sQOVlJSsXbtWW1vbysoqNjZWQkICdQQdCUNzeGYY1v379+Xl5bOzs3/5G/bt2zdw4MCWlpauCUJzc7OhoeHOnTvz8vL69Olz+/ZtNIz2eP/+vaGhIeLQeU6dOqWoqEin0xEKfhs9z3Hw4EHOPZT2vPnq1atiYmLl5eVdv50uLi7nz5/nvTZWX1+vq6uLfe3HcnNzVVVVzczMXr161V3b8PbtW01NTSMjo27cBoyex+h56BlsbGwmTpw4atSoX178xNHRMTs7+/79+12zwRs3bkxJSRk6dOioUaPGjRvn4OCASmwPRUVFUVHRbhlExCcePHiwceNG3MflW3PmzJGQkIiPj2/Pm+Pi4hYsWCArK9v122lqaurr68t702lcvnz58+Wz4JvU1dWDgoJevXplbGx848aNrt+A+/fv6+vrq6urx8bG6unpoUagMyBL4SkHDhxYuHChk5PToUOHfuHUpaWldePGjb17975//74LzkPnz59ftmzZtm3bZs2adeTIEVRf+3l4eLi6ur5+/Rqh6HARERGVlZWLFi1CKPiWlJTU8ePHr1692p43JyQkrF279nt/ZbPZt27dioqK6ozttLW1TU5ODgoK4qXgv379+q+//sIEKu0xbNiwoqKiK1eunDhxYuzYsUFBQS0tLZ39o4WFhQcPHrS3t9+zZ8/Zs2dv3LghKCiIuoDOgsdJvPfosKqqauDAgZMnT25sbPyFj2/eNY+kwAAAIABJREFUvLlPnz6/03PsP+Xn50tJSXEWyzt79izaw89qbW3V1tbu379/l3XP4xOFhYXi4uIXLlxAKPi5xxeHkZFRXl7ej9/z5s0bGxubH7yB80DG1dW1rS9TaWlpXV3d11H98OFDaWnpT/UzZLFY5ubmAwcO5JngM5lMIyMjZWVlBoOBfe2n3LhxQ0FBQVpaev369ZWVlZ3xEwUFBVu3bqXRaLq6uoGBgby3y6PHF3p8QVeQkJC4e/eumJjYuHHjIiIiGAzGT318zZo1kyZNsrS0vHnzZodvW0NDw5YtW4yNjRsaGrS1tR89eoSlUX4BhUK5efOmiIiIn58fotFRKioqbG1tjY2NJ02ahGjAzJkz3dzcfjzbr5+f37Bhw773VyaTefLkyT59+rS9cvz4cQUFhUOHDn3xzsbGRmVlZQUFhTdv3rR/C0kk0rJlyzIzMwsKCngj5vfv38/NzQ0KCqJSqWiBP2XixInp6emHDh2qq6uztrZ2dnbeunXr48ePOSnx75yyo6Kidu7cOWbMGGdn59LS0hs3brx69Wrq1KmYpR3wLAVJ+W/5559/SCSSrq5uYWHhz372xYsXMjIyQUFBHbtJ8+fP55xcT58+jWbwm96/f9+/f3/cdOwoe/fuHThwYENDA0KBZylsNruiokJISGju3Lk/CEW/fv1+cJDctm3bnj17dHR02p6l+Pj4EATx9Qri9fX1nG4zqampP7WRDQ0NYmJi4eHhvBHzKVOm4NTw++h0emho6PTp00VERAQFBR0dHQMDA7Ozs1tbW9vz8dbW1tzc3MOHDw8bNkxISEhYWHjy5MkvX77EZRuaVtfD7QpeNnv2bBEREU9Pz8mTJ9++ffvzW3r/aciQIZ6entOnT09ISPDx8fn9O1tMJnPbtm0BAQHy8vIHDhxwc3NDBf0mRUVFLS2to0ePrly5EtH4fTdu3PD19RUVFUUogCAIaWnpefPm+fn57dq165sHz48fP5aVlX3vuFpcXLx37960tLSLFy923kaKiopqamqWlZXxQMCbm5tTUlIwzfrvExAQcHR05EyHc+bMmatXr966dYtEIg0YMGDEiBEGBgbq6urS0tKSkpLCwsIEQTQ1NdXV1eXn52dkZLx79+758+c5OTkkEklPT2/x4sULFy7U1tZGVKFbIEvhcS4uLvb29qdPn7a0tLS0tJw/f76BgUE7Uw5vb28dHZ2LFy+OHTvW09PT2tpaRETkF7ahtrY2JibmwIEDOTk5Pj4+S5YsodFoqJoOsWnTJhsbG0NDw9GjRyMav6yhoWH16tWDBg0aM2YMogFt9u3b9/79+xMnTmzfvv3rv6akpDAYjH79+n3zsz4+PpcvX9bQ0Pi1n2YwGDExMQ8ePCgrKxMWFjYzM3N1df3mcrcmJiZcuBL5z6LT6a6urq6urpzrZugQAwYM2L9//549e4qKikpLS/Py8oqKit69e5ecnNzY2Njc3MxZb0dQUFBAQEBCQkJaWlpbW9vGxkZNTa1///7y8vKIIXQzPE7ik0eHTCZzxYoVBEEoKSk9fvz4pz579epVCoUybNiwzMzMn/3dixcvcm5Oe3h4MJlMVH2Hu3DhgpmZGeLwO12YnJycBAQEfqFjJHp88XCPL47GxkZNTc2mpqav/+Tr60sQRE1Nzdd/Ki0t7dOnz6RJkyZNmiQmJtavX7+DBw+2v8dXS0sLZ9l1VVXVWbNmmZmZkUgkBweHb/bY8fX19fLy6ulxDg8PJ5PJxcXF2MUAl23QBqPn+QWZTD506FBgYKCcnJy9vf2ff/6ZlpbGbt+gOmdn59evXzMYjEGDBo0cOTI6Oro9n3r27Nno0aNnzZo1YMCAS5cuHTt2jExGe+t4bm5utbW19+7dQyh+TWJiYnBw8Lp165SUlBAN+IKIiIiRkdHevXu//lN1dTVBEN+890+lUk1MTNoubr4+Nu7/v44cOcJkMtve8OjRo6ioKBkZmaioqPPnz8fExCxZsiQsLOzZs2dff5ukpGQXzD/b2W7evDlv3ry+ffuiyQHA/z+WIgT8g0QiTZ06derUqdHR0aGhocuXL6fT6WZmZubm5sOHD5eWlv5BFqGlpfXs2bO4uLiUlJT9+/evWLFCXl6e07dVQkJCUFCQzWY3NTXV19cXFRXl5OQUFRWJiora2dlt27bN3Nwcwe/Uaj1w4ICLi8umTZtWrFiBVPCnNDQ0rFu37tixY0uWLEE04JtWr15taWlpbW1tamr6+euc3jLf3ONkZGTaFtrT1dXV09P7fPAYp9//5+9nsVgsFqvtvyEhIaKioo8ePVJWVua8smHDhtOnT4eGhn59OCWTyZ9/tieKiop6/fr1o0eP0NgAAFkKvzM3N+ec6goLCw8cODBr1qzq6moNDQ1Ot+ABAwZ8c9VtERERKysrKysrzuk2IyMjMjLy3bt3qampycnJbQtBSkhITJ8+fc+ePaamprhi7hrW1tZHjhxxd3fX0tKyt7dHQNqJyWS6uLioq6svW7YM0YDvMTIy2rlz5549e8LCwj5/nfMUpbW19ccj/WxsbNqSDQ4vL6/Nmzd/kS1LSUnR6XTOf1+/ft27d++goKC2FRvZbLaoqGhmZubX39/c3PzN8So9RXZ29rhx4/z8/H5t3CMAIEsB3qSsrHz06NHdu3e/fPkyLy8vPT19zZo1FRUVZDK5V69e8vLyMjIyIiIiNBpNWFiYMzk6nU5vamqqqampqKgoKytrbGxkMpl6enqurq56enpqamoGBga9e/dGbLvY7NmzpaSktm7dqqmpOWDAAASkPXbu3FleXn7q1CmEAn5s+fLlDx8+PHDggJeXV1tKoKioSBBETU3Njwd8f706yn/iJB5v3779/EVbW1sdHZ2v3/z+/XsxMbEeGti8vLwxY8Y4Ojo6OTmhmQEAshT4Uq9evUaNGjVq1KjPz5FVVVWpqak5OTmfPn0qKSmpra1lsVgkEolGo0lKSg4YMMDBwUFfX19CQgJTsnCJ8ePHZ2VlDRs2LCsrC3Oz/Kd79+5dunQpLS1NSEgI0YAfI5PJ27ZtMzY2ZjAY3t7enBc5OUNZWVmH7269e/cmkUhXr15tz5tfvXo1cuTIHhrYffv2DR069PLly1giEACQpUC7CAsLKygoKCgo2NraIho9yNy5c/ft23fs2LGdO3ciGj8QHx8/derUTZs2IUWBdjIyMrK3t9++ffvMmTM5sw+rqakJCQl9/Pixw39LUVExJCQkNze3bSLj5uZmOzu7KVOmeHh4fPHm169fOzo69sSQVldX37t3LyEhASkKAHwThg0A8A4pKamXL19GRUXt27evsbERAfmm27dvOzo6enh4YDgK/JTAwMAFCxasWrWKM1pdQkLCzMzsm2NFfpOLiwudTh8/fnx0dHRjY2NFRcXWrVsjIyO/fnCdkZGRnZ2tqanZ44IZFxdnamrq6emJB78AgCwFgC8oKiqeOXNm06ZNFhYWSFS+lpubu2DBgtu3b+/evRudFeGn9OrV6+jRo9XV1bt27eK8MnPmzJSUlA7/oYkTJ548ebKgoMDCwoJGo8nKyu7bt2/58uXu7u5fvPPSpUsEQejq6vasSBYWFlpaWiopKXl6eqJdAcD3kNq5YgZ0cNxJiDx0ovT09D179jQ3N//zzz+YzKDNrVu3Fi5cePDgQTc3N0Tj17DZ7IkTJ2ZmZsbExNDpdAqFIioqKioqSqVS+aTfTmpqqp2d3d69e2fNmlVXV2dtbR0bG9vO+QwLCwvz8vJUVVVVVVU/f53JZD59+pTNZhsbG/fq1YvzYlVVVVRU1IcPHwQFBfX19Y2Njb/4trq6Ok1NTQeH/8fenQdYOTcKHH/OzDRStE+NaCNZK5XQJmrw1lCo0OSNVLZXyHJzLWWyhMK178S91ZWsryZqWlDSIikJSZumyaSkbcycmXP/eO47d+6UhNJMfT5/nXnOc86cec45c57v+T3L2c8991wZWvi5ubk9evQ4+uij77zzzooVK3pPYbUNleLlzn6nd+/ec+fOfeeddxo2bGhpzJo1q0uXLm+//fYpp5xiaaiUP2P58uVt2rSZOXNm3bp1u3btevPNN7dt2/avfxgTJ04855xzvv322zJ0QtLCwsLzzz//wAMPHDNmjHcTVtvYOVt8wT5ryJAhWVlZ7du3X7169X6+KN59990zzjijd+/eEoU/r379+l27dj3//PN/+umnpk2bPvnkk3vlYcydO/f0008vQ4kSltU777yz/TEAALbnGF+wzzriiCO+/PLLp5566sILL3zwwQdPOumk/fBYOgUFBffdd9+LL744ePDgcHf5hQsXzpw5s2iGHj16VK1aNbw8a9ast99+OzU1tcRZxqGE9PT0vn37Nm/ePD09/YEHHhg5cuSll176Vz6AaDQ6fvz4V155pQwttFmzZt1+++1vvvlmYmLis88+WzS9W7du1atXnz9/fmZmZl5eXr169c4777wKFSp4mYFKAfZZtWvXvuuuu5566qlWrVqNHTu2e/fu+9Wf/+OPP/79739fvXr1F198UXRm69GjR993331F87Ru3TqslA0bNqSkpGzevDkpKalNmzYbN278+OOPd3i3cXFxp59+emJiohfYfispKemdd9655557HnzwwZ49e/bv3/9vf/tbcnLyX/YAhg8fXr9+/aJDFZd+r7zySt++fZ999tmuXbv279//+eefL7qqZcuWWVlZzZs3L1++fCwWy83NHTp06B133JGTkzN37twgCBo0aHD00UcXzb9u3bo5c+YEQXDsscfWq1dv69atH3zwQRAEderUKXMHEgBUCuzXrrjiisWLFw8cOPDkk08uW9uH/Blr165t06bNypUrp02bVpQoQRBkZ2dXqVLltttuC/d4LlqzfOuttzZv3lw021dffdW5c+cd3nNiYuLq1atr1KjhpbWfu+222zIyMn744YcKFSpMmDBh+2Nw7SE//fTTsGHDnnrqqbKyoD7//PN+/fq1aNEiPHBFdnZ2w4YNr7rqqvDaQw89NCMjIxaLjRw5slWrVi1atPj000+DIJgzZ05qamoQBB07dszMzCy6t08//TR8bz766KMDBgxYvXp1+OPll1/+zDPPeFnCPsN+KbAfvM/j4h599NH09PTWrVv36tXrm2++2bf/3vz8/LFjx3bp0uWCCy5YvHhxiTNzL126tGHDhjVr1jz00EOvuOKKMDZ+/PHHhx566Iwzztj+3sqXL1/j/6tevfouHtOJfd7IkSM3bty4devW4cOH//DDD3/NLx02bFirVq3OO++8MrGI5s6d279//4ceemjq1KnhCOTSpUuPP/74KlWq1K9ff8CAATVr1gwPRVhYWLhp06aDDz64UqVKxe9h2rRpxbcQKyESiSQmJiYmJiYk+OIV9i0x9gZLnr1i48aNl1xySe3atRcuXLgP/5nXX399QkLCe++9t8Nra9euHZZbEARHHnnkli1b8vPzTzvttHPOOeeFF14IguChhx6KxWKffPJJ+E+yb9++XjlFCgsLu3Tp0qhRo7Vr165atSorK+unn37Ky8srLCzcn5fJ7bffHolEmjZtmpubu6d/3axZsxo1apSfn18mFs706dPj4+Offvrpoinbtm0LxzbD92D79u3z8vKi0Wjfvn2LvhdYvHhxLBYbP3588RQpeke/99574cRHH300XP5bt27dunVrXl6edyhW2/Ylvg6E/UilSpVGjhw5fPjwCy64YMCAAWvWrNmX/rr169cPHz78lFNO+eGHH7766quzzjprh9/L3HHHHTNmzNiwYcM999yzZMmS1157rVu3btOnT//HP/6xbdu2IAhyc3Pz8vJ28ZeOHz/+0ksvTU1NPe+88wYPHrx8+XIvs/1NJBK566677r///kWLFt1www177nCleXl5d999d2pq6ogRI0r/uEF+fv6rr7567bXXvvjii/369SuaXlBQMHz48M8///ynn3664YYbPvjgg7vuumvatGmvvvrq5ZdfPnTo0CpVqjz88MPbv3MvvvjiHb6/cnJyBg4cOHDgwLFjx3o1grEURDllW0FBQc+ePQ844IDrr79+69at+8BftGrVqqZNm9arV+/dd9/dxZuEW7pfcskl2/9jfO6553ZlLGXcuHHx8fHFb9isWbN9e1TBWMpOZGRklC9fvl+/fnvoS/1hw4YdcMABvzZIWKr8/PPPp556aiQSmTJlyk5mC8+akpqaeuONNwZBsHr16lgsdueddyYnJxcfSzn00EPDC4MGDdp+LKVoE9bLL7/cixCrbcZSgLItLi7umWeeOf/88x999NG+fftGo9Ey/edMmzbtuOOOO+igg+bPnx/ubvtrvvzyy+OOO27RokVBEPz4449BEFSvXr3Cv4QbzZfYwD0jI+P0Yop2BtiyZUu/fv0KCgrq1q377LPP3nfffZFIZP78+W+88YYX2P6pU6dOAwYMeP7553v27Lnrw3G76Ouvv3744YfHjRu3w0HC0mbo0KGzZs169tlnTz/99BJXvffee8cff/ymTZuCIFi3bl0QBIcffnh4kPTw8BVr164tsd9X0Zs6/A7CKw2MpSDK2fctX778+uuvb9iw4cUXX/zBBx+UrQefk5Pz1FNPde/evXXr1iNHjty8efNv3iQvL+/EE0887LDDevfufeSRRzZv3jw7Ozv6L88991wQBA8++GBhYWHRWEoJSUlJ4V29/fbbYeSsW7cunDJixIggCBo2bLht2zZjKfunX3755dlnnz3xxBP/9re/ffHFF7vlPvPy8u6///46deq8+uqrpX8JLF68uGvXrl26dFmxYsUOZ1i/fn2jRo2OPvroPn361KlT56yzzlqzZs3kyZPLly9/yimndO3aNTExMRwVKRpLefzxx++///74+PhIJDJw4MCMjAxjKVht2x84IAbs1+rVq/fwww+np6c/8sgjZ511VkpKyhNPPFG3bt1S/rALCwvHjx9/9dVXx2KxW2+99Yorriix5dWvKVeu3IQJE+6///4lS5ZcdtllgwYNKn6my5YtW95zzz1t27YtPrFdu3bFjzBbvnz58ELRutHQoUPDC+HgzLfffrtw4cKWLVvuq6+Z/Pz8cuXKee/sUGJiYv/+/fv169ejR4/jjz/+ySefLDre7h/7GnHSpEkDBgxITExctGhReCCs0mzhwoVnnnlmly5dnnjiiV/bc6Zq1aqZmZnDhg3Lysr693//93D5JCcnf/PNN3fffff69esfeOCBq6++uvhNIpHIv/3bv61du/ahhx56+OGHK1as6JUG+wOVAgSVKlW64447evToMWrUqG7dujVs2LBNmzapqakNGjQoVY8zNzd31qxZc+bMefPNN6tUqXL//ff36NHj964x16hRY/jw4Tu8qmnTpk2bNi0xsVGjRjs8D0a4SU9ubm7xM9mHcZKfn78Pv1pisVjximN7kUjk5Zdfbt++/X333Tdq1KjTTjutR48eTZo02cXlVlhYuGzZstmzZ48aNeqnn37q06dP3759S3mizJkzJz09/csvv3zwwQfT0tJ2PnOdOnWefPLJ7Sfu/Gwn995779SpUz/77LPiZ4QE9mH2SwH+19FHH33XXXd9/PHHp5566tNPP33MMcf06dNn5cqVpeGx5efnT5w4sWXLlh06dBg3btwTTzwxfvz4tLS0vfilfrVq1YIgqFu37ux/mTVrVnihxBla2A9VrFhxwIABEydOXLFixT333NOsWbNWrVq9++67O98HLD8/f8aMGeecc0540sM+ffpMnz79lltuSUpKKrV/aUFBwfPPP9+hQ4cTTzxx8eLFv5kof1h4tI8gCLKzs73AQKUA+51y5cpdddVV8+fPv+eee8aOHduiRYshQ4aEW9jvrXWgF1544cgjjzzrrLMqV678ySeffPzxxyeccMJeX1D16tULgmDZsmVZWVnhlCFDhpxxxhnDhg3Lzc31QiIIgqOOOmr+/PmXXXZZEASzZ8/u0qXLEUcc0b179yeffPKTTz5ZsmTJypUrV65cOXv27BdeeOHmm28+4YQT2rZtu3jx4hdeeGHZsmXdunUr5X/gunXrOnfu3L9//0GDBt15550HHHDAHv11nTp1KtrkEtjn2eIL2NG/hoSEG2+88Yorrpg8efKUKVOuv/76TZs2NW3a9Mgjjzz55JObNm1auXLlPfSrw336586du2TJktmzZ3/33XfNmjVLT08//vjjmzZtWnpOE3HqqaeeeuqpH374YcuWLVNTUyORyEsvvRSLxVJSUqxIUaR69eovvPDCeeedN2LEiNWrV7dr165BgwaLFi2aOnXq1q1bw6GVihUrJiUl1ahR4+abb27cuPFxxx1X+l9Ca9eufemll1577bUOHToMHjz4rxk/TEpKev3117t16+aLAFApwH7toIMO6tq1a9euXYMgWL9+/ejRozMyMm677bbCwsJ27dqlpaWdeOKJjRs33i3lsHnz5kWLFo0bN27MmDFZWVmVK1dOSUm54YYb2rVrVzr3gqhYseKUKVM6d+48ceLE8OBgQRAMHDhw0KBBXjmUcPbZZ5999tlPP/30VVddlZyc/Nprr7Vt27aM/i2xWOz999/v169f5cqV33nnnSOOOOKv/O2dO3fu0qWLEzjC/iDi0ON7Z7lHLHnKqq+//nr06NGvvvrq119/HQTBIYcc0rFjx3bt2rVo0eLwww+vUqXKLkZFLBb7+uuv582bt3Tp0kmTJs2cOTMajZYvX75Dhw69evXq3r17ePaSvWXDhg0ffvhhEAT16tXbyQZmmzdvHjNmzOLFi3/55ZfTTz/93HPPLf0nBf+Ta6idO3f+/vvvJ0+enJeXFx8fH55qJiEhwS71u2LSpEm33nrrkiVLHnzwwUsuuaTMvVpWrFjRu3fvjz76qHv37v/5n/+5RzfxWrt2bXhA8CZNmhQ/kse3334bnvKocePGhx9++JYtW8IztNavX3/7o1+A1TaVgpc7+5dYLLZmzZo1a9YsXbp06dKlq1atWrNmzYYNG7Zu3Rq+wsuXL5/wL+H84TlJtm7dGp5bIxKJJCUlHXLIIVWrVm3QoMERRxxRq1athg0bHnTQQRavStm3l2FGRsbzzz//5ZdfduzYsWfPnqecckopP7hzQUHB+++/Hwb5Oeec06FDhzZt2pQ49yJYbWP3ssUX8Af/ZdeuXbt27dotWrTY4XrYxo0b8/LycnNzf/nllyAI4uPjExMTK1SoUKVKFSs37OfvndTU1NTU1Gg0euutt7Zv375169aPPPJIs2bNSuFb4+eff3700UdfeumlH3/8cciQIc8///ye3kUe4H//W0pDUQ6wi4yl7HYrVqx48803//nPf2ZnZ7dr1y4lJaVdu3a1atXaiw+psLBw/vz5U6ZMWbBgwcKFC0866aQTTzwxNTW1du3ani+stqFSvNwBVMp+JC8v7+GHHx42bFh+fn6PHj3OPvvszp07V6hQ4a98DLm5uS+//PKIESOWLVvWvn37nj179urV68ADD/TsYLXNattfz3YXALD3JSYmDho0aNWqVTfeeOO4ceN69OjRtGnTBx544NNPPy0oKNjT8TllypQePXocdthhV199dc2aNSdMmDB58uR+/fpJFGCvxaE0FOUAu746ayzlL5CXl7dixYpPPvlk1qxZy5cvz8rKqlKlyrHHHtuwYcNatWodccQRderUqVGjxh/Y537Tpk1r1qzJyclZunTpd999l52dvXjx4k2bNjVo0KBFixbhCZHq1q3rKQCrbSrFyx1ApfAbVq5c+cYbb0ycOPHzzz/Pzs4uLCw88MADjzvuuMMOO6xu3bp16tSpXr16tWrVKlSoULFixXAv/M2bN2/evHndunWrVq1at27dd999t2DBgqysrCAI4uLiGjZs2LFjxyZNmnTp0sUOJ2C1TaXg5Q6oFP6UnJyc1atXh4cC//nnnzdu3Lhx48Zt27Zt27YtPz8/Pz8//Hw54IADypUrV6FChUqVKoWH16tVq9YhhxxSu3btatWqVa1a1ZIEq22lmSMRA0BZkpSUlJSUtJOTjQLsA+w9DwAAqBQAAACVAsDuFYvFbKgNgEoBAABUCgAAgEoBAABUCgAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKRYBAACgUgAAAFQKAACgUgAAAFQKAHtWNBpNSEiwHABQKQCUFoWFhZFIxHIAQKUAUOpE/sWiAEClAAAAKgUAAEClAAAAKgUAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAACVAgAAqBQAAACVAgAAlCkJFgFlwuLFiy+++OKiHyORSGJiYmJi4mGHHda8efO+fftWrlw5CIJt27a1a9cuFovt8E5OPvnkJ598srCwsG3btr/88ssO57nyyiv79+8fBEEsFps6dep77733wQcfLFu2LDc3t3Llyo0aNerWrVv//v3LlSsXzv/GG2/cc889JR5YfHx8rVq1Tj755PPPP/+II44IgmDhwoWXXnrpTv7Ajz/++IADDvBEA+xGCxYsuOyyy2KxWGpq6tChQ4tf9dBDD40aNWqHt6pSpcrjjz9e/EOnhLi4uIyMjKSkpN69ey9atGiH81StWnXSpEmRSOSxxx4bOXJk8asOOOCAChUqNGrUqFevXm3atPE0gUqhDNuyZcu8efN2eNWoUaPWrFkzfPjwIAgKCgrmzZv3a5VSrVq18MJnn32Wm5u7w3nWrFkTXhg7duxFF11U/KpNmzZ9//33U6ZM+e///u/x48cffPDBQRDk5OT82gN7/fXXhwwZsmzZslq1au3k8YcKCws9ywC71y233PLpp58GQfDDDz+UqJTvv//+1/4tV69efevWrTv5px3SPiPjAAAgAElEQVQXF5eXlxcEwVdfffVrsyUlJYUXVq9evcN5Jk+e/NRTTz355JNXXXWVZwpUCmXeRRdd1KBBg3C1fvbs2VOnTg2CYOLEiWGlFDnqqKPOOOOMErc96qijiv9YtWrVXr16lZjnpJNOCi88/fTT4YV69epdd911tWvXnjNnziOPPBKNRj/66KMrrrhi9OjRxW/Yrl27pk2bhg8sKysrIyMjLy9v27ZtU6dOLV47xxxzTMeOHXfwVkzwZgTYnVauXDl58uSiVFi4cGHjxo23n+2SSy4Jv3UqUrFixZo1a15zzTXhj4WFhc8880xBQUG9evXOOeecIAgikUjFihWL5m/WrNn2QyIHHXRQiSn9+vUrX758EAS5ubkZGRlZWVlBENxxxx39+/f3EQA7EGNvsOR/rzlz5oSv2Pfff79oYn5+fuvWrcMPg3DKpk2bIpFIEAS9evX6tbsqKCgIPyeOOuqoX5vnlVdeiY+PD4Lg1FNPXb16ddH0pUuXhh9ykUhk2rRpsVisKGb+4z/+o/g93HvvveH022+/PRaLzZw5M/yxT58+nk3KrsLCwg4dOjRr1mzt2rWrVq3KysrauHFjXl5eYWGhhUNpe61eeOGF4cBI+N1Wx44d8/LyimYYOHBg+G952bJlO7+r3NzccIvcTp06lbiqZcuWQRDceOONO7n5oEGDwl+0bt26oonbtm07/vjjw+lff/2158tqG9uz9zxlWHx8/NatW4MgqFmz5u5N9yFDhhQUFBx44IHjxo2rXbt20VWHH354nz59wnmKvqLboaKxfgD+eqtWrRo7dmz4ZdOtt94aBMHkyZNff/31UvLwypcvX7Vq1fBy+OUaUIIRRsqYFStWhLsqFhQUZGRkzJ8/P/wQ2v7z6a233ioxsVmzZvXq1SteI1u2bCnxsRGWz/Lly4MgaNGixfaxEe4NHwRBOFj/a6ZMmRJeqFu3bvHpK1eu3P6BNW/evMRsAPwZn332WfgVeJMmTc4777x//OMfeXl5L7zwQokdDoMg2LZtW/HPgvj4+HC8fdd9++232/9jb9OmzU6+rvrmm2/Cz69y5coV/y4MUCmUVZdffnmJKcnJyddee22JiR9++OGHH35YYuLzzz/ft2/foh+XLFkSHhmsyNtvv52amrphw4bws+2EE07Y/gEUjdusX7+++PRhw4Y988wzQRDk5uZu2rTpxx9/jI+PP/30088777zis02ePHn7QZiXXnpp50cAA+B3ee+998ILKSkp1atXb9u27ZQpU6ZMmfLll18ee+yxxecssbNKx44d33///d/1u95+++233367xMTJkyd36NCh+JTWrVuH2xJv2bIlKysrGo0ec8wxw4YNK76LC6BSKKuqVKmSmJiYn5+fm5ubn58fjUazs7P79Okzb968uLj/24KxatWq249OFB3jq8gOjwa2i4fbKjHb2rVr165dW/Tj2Weffd999x133HHbP4Y6der85gMD4M+YMGFCEARJSUmtWrUKguCMM86YMmVKYWFhRkZGiUr5tcNC7rqkpKTtx0O233v+m2++Kf5v/9Zbb73hhhts7gUqhX3Eq6++euaZZ4aX169f//TTT99xxx2ff/75bbfdNmzYsKLZOnfu/F//9V87v6uGDRsW7ZQfCr/QqlatWrly5fLz82fPnl1YWFg8foIgWL16ddHHUvHpt99+e1pa2sSJE2+66aZoNJqVlbXD2unateuLL77oeQTYc8aOHbty5crwv/rf//73IAi+//778Krx48ffdNNNxWeeP39+8W+1/sDhtnr37j1ixIjfnG3OnDnRaDQzM/Pee+/96aef1q1bJ1FgJ+w9TxlWrVq1gQMHhkeQfOedd373qz8urvL/F344HXTQQeGhw2bPnr39IP60adPCCyW+jatRo8Yxxxxz3XXX3XnnnUEQzJs3r3Xr1l9++aWnCeCvVFhYeNNNN4UjJMuXLx8zZsyYMWM++uij8NqPPvqoxF6FBx98cPEPgj23/VWDBg1OOeWU8CutwsLC+++/v8TZHgGVwr5jyZIlmzZtCnb3RlO9e/cOL9xwww0///xz0fTNmzcX7SIZnh1lezfffHN4bMrNmzdfeeWVf35bAgB23dKlS1etWhUEQZ06dY4vJjx6SkFBwcsvv7x3H2F4iORYLHbTTTcVjc8DJdjiizLmueeemzRpUnh548aNb775ZmFhYUJCws0331x8tnnz5pWYEgTBwQcfPHjw4F2slFGjRk2ZMmX58uUdOnQ499xzK1Wq9P33348aNSorKys+Pr5Pnz7t2rXb4W0TExP/+c9/tm7d+rvvvvvoo4/GjBmTlpZWdO2cOXO2f2BBEFx33XWHHXaY5xfgTwr3m69cufK8efNq1KhRNP3nn38++eSTv/rqq4ceeujKK6/cjb/xgw8+2OE/9kGDBhV/AEU6dux48803jxgx4scffzzrrLM+/PBDeyeCSqHMGzdu3PYTL7zwwi5duhSfsnjx4sWLF5eY7ZBDDtnFSklISBg5cuTJJ5+8Zs2aTz/99NNPPy26qnz58qNGjTr//PN3cvNatWrdcMMN4XmLhw8fXrxSvvjiiy+++GL7m1x00UUqBeDPC/ebb9WqVYlCqFSp0tChQy+44IJ169ZNnTp1N/7GuXPnzp07d/vpV1xxxQ4rJS4u7oEHHvjwww9nzZq1aNGil19+uegUk4BKoYw55JBDbrvtthITy5UrV7Vq1fr166ekpIRTEhMTw7N37VC4B0skEhk0aFA0Gt3hh0eROnXqLF26dMaMGVOmTFm2bNm2bdsqVarUqFGjrl27Fj9sZfPmzcMHdtJJJxW/ee/evXNycqLRaCQS+e677w499NDtH3+JP9CzDPAnxWKx9u3bN2/efIfD3eeee256enpeXt7BBx+ckpJSoUKFIAiqVKnyG6tKCQm33HJLNBpt1KhRiav69OlTdECX7YUjJB06dAh3ejzwwAOLXztixIhw2Cf8bAJKiNhofu8s94glD5TJVcCUlJQNGza89957eXl58fHxFStWPPDAAxMSEhytCLDaxm5k73kAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAACVAsAflp+fn5iYaDkAoFIAKC1isZiFAIBKAQAAVAoAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAWAfF4vFwkMSOzAxACoFAABQKQAAACoFAABQKQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKBSAAAAlQIAALArEiwCAHZd1apV8/PzI8VYJgDsdpFYLGYp7IXlHrHkgbInFotFo9G8vLytW7fm5+fHx8dXqFChfPnyCQkJcgWw2sZuZCwFgN/3aR0XF1euXLkgCOLi4uLj4/UJACoFgL2ZKJFIJD4+vly5cnFxcUWVIlQAUCkA7M1QiYuLS0hIiIuLC4tFogCgUgDYm8I4iYuLC7fSDn+0WABQKQDsTeEmXmGlSBQAVAoApahVLAQAVIoPeAAAUCnsSQ68DQBQ+vlmea+IswgAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAAD2UwkWwd4SiUQsBAAA2MGqciwWsxQAAIDSwxZfAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAgEoBAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABQKQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAACoFAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAABApQAAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKgUAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAlQIAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAKBSAAAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAVAoAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAIBKAQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAUCkAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAAAqBQAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAQKUAAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACoFAAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAJUCAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACgUgAAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFQKAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAACASgEAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAFApAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAKgUAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAEClAAAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgDAvuDxxx9//PHHLQe2F4nFYpYCAAB7YU00EgmCwOoo2zOWAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAqBQAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAACVAgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAoFIAAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABUCgAAgEoBAABQKQAA7G05OTlpaWk5OTkWBSoFAIC9acaMGeGF7OzsMWPGNGnSRKigUgAA2GtycnK6d+8eXm7cuPFjjz2WnZ2dlpYWjUYtHFQKAAB/tWg0mpaWlp2dXTTlmmuuSU9Pz8zM7NSpk1BBpQAA8FfbsGFDZmbmtddeW3zi4MGDe/bsmZmZeeONN1pERGKxmKUAAMBfafny5fXr149EIkEQFK2ORqPRTp06ZWZmpqenDx482FJSKQAA8Jevif7/SglDpU6dOtnZ2ePHj+/cubNFtN+yxRcAAKVFQkLCggULkpOTU1NTiw4Cxv5YsMZSAAD4C4QHGk5KSvq/NdHtxlKK5qxZs2YQBMuWLatfv75Ftx8ylgIAwB63cOHCmjVr3n333bsyc1JS0vTp04MgaNWqlZOo7J+MpQAAsGcV7W1SYmzk18ZSQhkZGampqcnJyatWrUpISLAY9yvGUgAA2LN69+6dnZ09atSo37X5VufOndPT07Ozs51EZT9kLAUAgD0oHBJJSUmZNGlSyTXRnY6lhIYOHTpkyJAd3px9mLEUAAD2oJYtW6anp7/11lt/7Oa33nprSkpKZmbm0KFDLcz9h7EUAAD20proLoylBMXO9vjYY49dc801lptKAQCAvVwpQRDk5OQ0adIkOzt7+vTpbdq0sej2ebb4AgCgtEtKSgrP9ti2bVtne1QpAADwu+Xk5Jxxxhm7NyeSkpImTpwYBEH37t2dREWlAADA7xCNRsP93StVqrR777lx48bTp0/Pzs5u0qSJUFEpAACwq2688cYFCxakp6c3btx4t995mzZtHnvssezs7LS0NCdR2YfZex4AgN2m6OwoEyZM+M0Txu/63vMlFJ1EZVd+C2WRsRQAAHab7777LgiC0aNH79F4GDx4cLhR2b333muZ75OMpQAAsNts2bKlYsWKu7om+kfHUoJiJ1FJT08fPHiwJa9SAABgd6yJ/olKCUOlTp062dnZ48eP79y5s+W5L7HFFwAAZVJCQkJ4EpXU1FQnUVEpAADwf6LRaEZGxl751UlJSTNnzgyCoG3bto5NrFIAAOB/derUKTU1dfny5Xvlt9evX3/69OlBEDiJikoBAIAgCILHH388MzOzZ8+e9evX31uPoU2bNuPHjw/P9ugkKvsGe88DAPAHLVy4sEmTJsnJyatWrfoDhx7+k3vPl+AkKvsSYykAAPxBF198cRAEM2fOLA1VMHjw4GuvvTYzMzMtLc1TU9YZSwEA4A+aMWNGpUqVGjdu/AfXRHfrWEoQBNFo9PDDD1+1apWTqKgUAAAoFZUS3me1atXWr1//2GOPXXPNNRZyGWWLLwAA9hHhrvOnnXZacnLygAEDnERFpQAAwF72/fffB0HQrVu38GyPbdu2XbhwocWiUgAA2MelpaUdcsghpfOxvfLKK0EQ1KtXLykpady4cUEQnHnmmU6iUhbZLwUAgF01evToXr16paSkTJo0aTesie7W/VK2bNly0EEHNWnS5PPPPw+nzJgxo23btsnJyQsWLEhKSvL0lSHGUgAA2CU5OTm9evVKTk5+6623SuHDe+mll4IgGDZsWNGUNm3aPPbYY9nZ2Wlpac72WLYYSwEA4LdFo9EWLVosWLBg+vTpbdq02T1rortvLGX58uUNGjTY4fklne2xLDKWAgDAb0tISFiwYEF6evruSpTdaMuWLa1atQqCYOLEidt3yODBg1NSUjIzM++9917PY5l5vVkEAADsitK5DU40Gj333HOzs7NHjRr1a+eXnDBhQqdOnYYMGRJGi6ey9DOWAgDAzuTk5Fx33XWlc7+OnJycFi1aZGZmXnvttWlpab82W0JCwoQJE5KTk4cMGZKRkeE5VSkAAJRtc+bMefTRR2fNmlXaHtjChQubNGkSbof2yCOP7HzmcIu15OTk1NRUZ3tUKQAAlGEZGRlbt24NgmDFihWl51FFo9GhQ4c2adIkOzt7/Pjxu7gRV1JS0syZM4MgaNu2rZOoqBQAAMqkGTNmpKamjh07NgiCUjKWEo1GR48eXadOnSFDhoQnQuncufOu37x+/frTp08PgqBJkyZCRaUAAFDG5OTkdO/ePQiCJ554IgiCaf/T3v3H1Fnm+f+/OmF2jKcdteNh7qYlLUocreWuLjqkgNsP8QZTSrZVG8w5zJIY7aYoHLaSzWxrAj24pTGmY+DQ0qS6TbpyWNm6I5mWrvQ42gwHQ2Y62vuMTLNL5DZg5pbbVDfTO5lM70y/f1xf7z0LtKXA+f18/EVvKOf0Pkdzvc77ut7vDz9M7fOxbTscDpeUlNTX1wsh+vr6pqamrndc/gbKy8vPnDljmqaqqgxRIaUAAAAgYziO4/f75X4qr9cbDAZ1XU/JcQ7btqPRaFVV1cqVK+vr6+UplImJCb/fv+jhJzU1NcFg0DTNbdu2EVTSE1MdAQAAMJsckhgIBOSpdNu2V65cqarqxYsXl3MlOmeqo+M409PTQojR0dGxsbGBgQHTNOW3NE3bu3dvdXX1ck1mbGlp6e7u9vl84XCYV5yUAgAAgHRn2/b58+fjI4Hf7+/v71/GwfNuSpmZmZHn4Of+gKIolZWVtbW1O3bs8Hg8y/tvdBxn27ZtkUgkGAwyRIWUAgAAgMxjWVZ+fr48sO71epc3pbS0tLgXa2trhRDr169/6KGHlj2ZXC+ohEKhpqYmXmVSCgAAADJMNBqtqKhQVfXChQvLsu1q7o6vlKQvWclZ3jIRlojT8wAAAPhfNzhNXl5eLo/Rb9u2zbbt7Pj3er1eOe2xoqIiFovxBiClAAAAII0YhrFixQo5HeV62traAoFAJBIpKirKmnkjXq/31KlTQojq6mqGqJBSAAAAkC4cx9myZYsQ4qYTSLq6ukKhkGma+fn5Q0ND2fHPLy8vHxkZkUNUCCqkFAAAAKSFhoYG0zRDodBC5iQ2NTXJCe7bt2+vqqoyDCM7gopMX36/nyEqpBQAAACk2NDQUH9/v6ZpC+9zVV5ePjMz4/P5IpFIYWGh3+/PghJEU1NTMBiMRCJMeySlAAAAIMW++eYbTdPefffdW/pbXq83HA5PTk6qqtrf35+fn19VVTU0NJTRB+vb2to0TYtEIp2dnbwxUohOxAAAAFiqaDR65MiR/v5++Uefz1dbW1tcXPzAAw/coGdxOnQinotpj6QUAAAAZA85sX7fvn26rrsXVVV98MEHvV5vaWmpvFJVVSXnQqZnSpFBpaCgwDTNM2fO1NTU8MqSUgAAAJANceWzzz6LxWKnT592CyzxueXixYvpnFIE0x5JKQAAAEjJKry3t7exsVGWNZKQW9zj9V6v1+PxpHlKEUIYhlFYWCiEmJmZSc5dAikFAAAgdzmOU1JSout6atffaZ5ShBDRaLSiokJRFF3XCSrJRI8vAACAnNPa2qrrejAYZOV9Y+Xl5X19faZpappGb+KkJlhqKQAAADlF1gdUVb1w4cINGnAlYyWa9rUUqaOjo729XdO0s2fPpvaO5Q5qKQAAALnlyJEjQohIJMKCe4Ha2toCgUAkEmloaOBuJCnBUksBAADIKbFYTFGUdNjrlSm1FMEQFVIKAAAAcmUlmjkpRcS1HOjr6/P7/bx8pBQAAACQUlKPIZJItQYAACAASURBVCpJw7kUAACAnGAYBjdhibxer67riqJUVFTEYjFuCCkFAAAAi1dVVSUHFGLpQeXUqVNCiOrqandOJUgpAAAAuDU9PT2RSMTn83ErlkV5efnIyIhpmqqq2rbNDUkEzqUAAABks1gspqqqoihTU1Pp1no4486lxGOICikFAAAAi7RmzRrTNCcnJzds2JB2K9FMTikElYRixxcAAEA2q6ysPHPmTBpGlCzQ1tamaVokEuns7ORuLHOCpZYCAACA1KxEM7yWIpj2SEoBAAAAKSUN2bZdVFTEEJXlxY4vAAAAYPE8Ho87RCUajXJDlifBUksBAADIMj09PUKIpqamdF+JZkUtRTIMQ06kmZmZ8Xq9vAmXiFoKAABAVhkaGmpubv7v//5vbkUybdiwYWRkRAihqirTHpchwVJLAQAAyBqWZeXn5yuKout6+n+in021FCkcDtfX16uqeuHCBXoTLwW1FAAAgCzhOI6maUKIU6dOsekoJfx+fzAY1HV927ZtjuNwQ0gpAAAAuW56elrX9WAwSKepFGprawsEApFIpKGhgbuxaOz4AgAAyBKO40xPT69bty5T9hpl344v94VgiAopBQAAAJm5Es3SlCKDSklJia7rfX19fr+f15qUAgAAAFJK6lmWpaoq0x4Xh3MpAAAAmc0wDNu2uQ/pxuv1utMeY7EYN4SUAgAAkCui0WhhYeHg4CC3Ij2DyqlTp4QQ1dXVDFG5Jez4AgAAyFS2bRcVFZmmmaHzzrN7x1d8kqyoqFAUZWJiwuPx8L5dCGopAAAAmWrnzp2maZ45c4bpKOmsvLw8GAyaprlz506GqJBSAAAAstnQ0FAkEvH5fDU1NdyNNNfW1hYMBiORCNMeSSkAAADZ7I477ggEAidPnuRWZEpQ0TQtEol0dnZyN26KcykAAABI0Uo0N86luJj2SEoBAAAAKSXtuA0PGKJyY+z4AgAAAJLE4/G4Q1Si0Sg3hJQCAACQ8QzD8Pv9hmFwKzKX1+v96KOPhBAVFRUMUbkednwBAABkBsdxCgoKMnc6yjwr0dzb8eVyh6jouk4j6bmopQAAAGSGhoYG0zRDoRCL2ixQXl7e19dnmqamafQmJqUAAABkpHA43N/fr2laU1MTdyM7+P3+YDCo6zpDVEgpAAAAGen06dOKorz77rvcimzS1tYWCAQikUhDQwN3Ix7nUgAAADKAbdsejyfbVqI5fC7FxRAVUgoAAABIKekYVEpKSnRd7+vr8/v9vDFIKQAAACClpJ5lWaqqMu2RlAIAAJDubNs+f/58TU0NKSVHgkp+fr4QYnJycsOGDbf0F03TjMVily9fHh0dnfsDtbW1QoiysjKPx5MpDeJIKQAAAOnIPa5w9erVvLw8UkouWPgQlVgsdv78+dHR0f7+/lt6CEVRKisra2trq6qq0jmxkFIAAADSUUdHR3t7eyAQ6OrqytZ/IynlBkFlYmJibr8EwzBOnjzZ29trmqa8oqrq008/XVRUVFxcvGrVqnXr1s3KtI7jTE9Pf/HFF59//vnY2NiHH36o63r8321sbEzDuEJKAQAASNOlqqqqFy5cyNZCCinlxgFV07SzZ8/KV99xnOHh4X379smAoShKY2Pjk08++cADDyzi7WHb9ieffDIwMNDd3S2vaJp24MCBtDoPQ0oBAABIO2vWrDFNc2ZmJrvHzJNSFhJUBgYGWltbZfEkEAg8//zzxcXFy5iHjxw5IreNqap69OjRNMkqpBQAAIC009PTs3Xr1mVcjJJSMot7Kik/P39mZkYIEQwGW1tbEzQzx7btw4cPt7e3CyE0TTt+/PgtHd8npQAAAICUkhMp5e/+7u/+7d/+TQhRWVn5i1/8IgkzPW3b3r17t6yrhEKhPXv2pHC3ISkFAABgSQu7wcHB06dPu1e6urrcbVpDQ0MFBQWrVq1K+SfTpJQMYhjGli1bTNOsrKyMxWJfffVVMoeoxGKx6upq0zQ1TQuHw6nac0hKAQAAWCjLsm6//fb4T7V7enqam5vjf8YddmEYRmFhoXvd5/N1dnYSV0gpNyYbJwghQqFQU1NTSqY9Oo7T2tra3d29kJ7IpBQAAICUhZO33377+PHjssPSn//85+9+97vudw3D8Hq9827IMQxjdHR0YmLiV7/6VSQSkevO6z2K3+8XQoTDYVJKjkcURVGGh4fdU0mxWExV1eQHhqGhoe3bt6cqqJBSAAAAbiQcDtfX18uvl7HDkuM4nZ2dRUVFdXV1eXl5sibj8/lIKUSUualg4dMek/aUSCkAAACpdObMmb6+vhdffLG0tHQZDxM7jlNQUGCapqIo//RP//QP//APiqJMTU1l8XQUUspS8oBMy8kfoZOqoEJKAQAASA3HcQYGBl566aUvv/xSCDE2NvbjH/84p+4AKeWWksDcaY9ZHFS+w/8gAAAAXD09PStWrBgZGUnCY+Xl5fn9/o8//lgI8aMf/Sj+qD1yh23bu3btEkLcNAO0tbX5fL5IJNLa2prMZ1heXj4yMmKapjw6RUoBAABI6mKxqqqqublZUZSHH344aY+7Zs2aa9euXbp0KbvHzON69u/fb5pmX1/fQt4AJ0+e1DStu7u7o6MjyUElEAhEIpGknZtixxcAAIBw+736fL6TJ0/m1OGQFGLHl+zfpWnauXPnFvhXHMcpKSnRdb2vry+ZxQ3btouKikzTnJmZSUKippYCAAAgzp07Jz/PDofDKY8ohmGsWLEiyR+WI/kcx6murha32H46Ly8vEokoilJfXx+NRpP2bD0ez5tvvim+bZlNSgEAAEg4v99/7dq1ZH4yPTQ0ZBjGvN/yer2KorS3txNUstuxY8dM0wyFQrdamvB6vXJ0T0VFxfXeRYlQU1MjD8YkIR2RUgAAAJJNzss7efLkvN/1eDy6rhNUst7BgwcVRdmzZ88i/q7X65U9HrZs2WJZVtKec1dXlxDiyJEjiX4gzqUAAAAklWVZ+fn5N+3r6h6VmZyc3LBhQ1beilw+lyJPpASDwba2tkX/ErdH8MTEhMfjSc4z37x5s67rV65cSegjUksBAAA5qqWlJRAIJPlBHcfRNE0IcerUqRvv85G7ehbY+gkZ54033hBCNDQ0LOWXlJeXB4NB0zR37tzpOE5ynvmhQ4eEEIODgwl9FFIKAADIReFwuLu7W36Wn0wDAwO6rgeDwfLy8pv+sNfr9fv9SfuMHMkMq93d3aqqLr1K1tbWFgwGI5HItm3bkvPkt27dKoR49dVXE/oo7PgCAAAZz7Zty7IWvuBz91wlc5+M+1QHBwfr6upodixyeMeX3Km1XK2EHcfZtm1bJBJZ4v6xhWtpaenu7k5oS2JqKQAAIOMNDg4WFhYu/KC5XBq++eabyS9TeDwev99PRMlxn3/+uRCirKxsWX5bXl7e2bNnNU1LWruF0tJSIYRpmol7CFIKAADIeFVVVQvviGXbdiQS8fl8NTU1GfRvbGlpSdrYbyTa2NiYEGIZCxF5eXnvvvuu/K8gCW2Ci4uLhRCxWIyUAgAAcF3yoPkCg4rH45mcnLxeF+C09eGHH9bX1yfthDQSSvYOXt5SntvAuqKiItFBZdWqVYm+RaQUAACQc0Flw4YNydxzFYvFVqxYscSF4+7du8W3n8Ej033wwQeKoiTiv4Lh4WEhxFNPPXXs2LFoNJqgWLtu3TohxOnTp0kpAAAAyxlUksa27erqaiHE2rVrl/J7nn32WSHEgQMHeKGzgGmalZWVifjN99xzT0lJyczMTGNjY0VFxdq1axNRV0lCyCelAAAAgkoC7dy50zTNvr6+Jfac9Xg8mqZFIhHbtnmhcT0nTpy4cOGC+8eZmZmnnnoqQRWVhM68J6UAAIAcCirhcDiZRzt6enrkSf1laTh7/PhxTdO+973v8SpngQQt8V955ZVZV2ZmZhK0UTCh80ZJKQAAIFeCimEY9fX1AwMDSXsmly9fVlV1uU7qb9iw4dy5c3QxzgI+ny8SiSTiN+fn5yfh+RuGIYS4//77SSkAAAC3FlQmJibcCRKyfjI6Oiq+baKaHG1tbRcvXiRXYF6JKOvt27dv7sX3338/Ec+/qKiIlAIAAHBrPB6PO+pu27Zt7oowCU1UgRurra0VQkxPTy/7b66rqwuFQu4fKysrN27c2N7evrzDdmTgX79+PSkFAADglrkzuSORyLZt237xi1+Ib5uoAil05513CiG++OKLRLznm5qarl69quv6zMzML3/5yw8//FBRlPr6+mVs9jUxMSGu37aupaVlxYoVS3yIFdeuXeONAgAAspjjOA0NDf39/YqimKaZ6MWPZVlvv/12U1NTgn55b2/v/v37s2MXmVzL5uBy1LKs/Px8TdPOnTuXtIcTQkxOTi6x15y0Zs0aIcQf/vCHud/q6Ohob29f+j+NWgoAAMhyeXl54XA4GAyapnn33XcntH2q4ziqqjY3NyfoUXp7e9vb27/++mte1ozm9XqT2Vfa6/WOjIwIIbZs2bL0d2Y0GjVNs7Gxcd5vtbe3K4py9uzZJT4KKQUAAOSEtra2YDD41VdfqaoqOxQlQkNDg2maoVAoQU1aL126JBLcARbJsXfvXiHEiRMnkvNw5eXlIyMjpmmqqrrEaCS75M1NKdFotKKiQlEUXdeXXutjxxcAAMghIyMjjz32mPyivLx8eX/50NDQ9u3bE7qNZ/PmzTMzM/PutMlEObvjSwjhOM53v/tdVVUvXryYtAd1t2OdPXt2cUHCtu2VK1fOfdqGYRQWForl21RGLQUAAOSQioqKkZERRVEqKip6enqW95c/99xziqIsbzOlWXRdr6ys5HXMAnl5eYFAQNf1WCyWtAeVFUXZTGJxv2FwcFAIcejQofiLlmVt2bJFhv9liSiCWgoAAMgptm17PB7LslRVNU0zGAwu40n0aDR63333JXQ71po1a+rq6rq6urLj5cjlWor4tv6gKMrU1FTS2iE4jrNt27ZIJBIMBtva2m7p78pT+LOesPtf0/LWJ6mlAACAXOE4zr333tvT0xM/8zF+lMoSlZeXJ/rEyMTERNZEFGzYsCEUCpmm2dramrQHddtzy4Gnt/R3/X6/EGJ4eHhuRAmFQsu7hZJaCgAAyCHxHVTjOxTrus6R9OTL8VqKfBOWlJTouq7renFxcdIe17btoqKiWyqAhMPh+vr6QCDg5mT3lyyiLHNT1FIAAEAOaWxsNE1TjreTHYrlh9n5+fmLnnmXnGayyEp5eXnypEd1dfVy1fQWwuPx6LouD2gt5J1vWVZ9fb2iKJ2dnW6+2rlzZ4IiCikFAADkXEoR37ZSlZqamuQoiUWcp3ccp6qqqqioiBuLRXP3fS3j5sOF8Hq9w8PDQohdu3bdeIiK3NYlhDh16pTH4xFLO9xCSgEAAJhnZaaqand3d/zF8vLymZkZRVGam5v9fv/CV4qdnZ2RSKSuri4JzzwajSazGRSSqampyW29lcygUlxc7A5RuV5QiW81IfeGWZaV6IgihBDXAAAAcsnMzEwoFJp7/erVq5qmCSEURZmZmbnp75EVGFVVr169mujnPDk5KYTw+XxZ9lqwHI0XDAaFEJqmJeEdFS8UCl3vcWV6F0IEg8HrXUnUe4M3BAAAwKwVmxDizJkzN/ixK1euyLXaQvLMEl29elXut9F1nZRCUEna46Ywoly7do0dXwAAAP9n740c+7h9+/aWlpbrbb/xeDybNm0aGRlJQmewY8eO6boeCASS2QMKKeFOXSwoKDAMI5mP+8wzz0QikUceeSQajTqOE41G8/Pz4w/Hx2/9SuBGr2/RiRgAAGA2y7L8fn8kElFVNRKJpLBJ8bxz9LIGnYjn1dPT09zcLITo6+urq6tLwutuWdamTZtmZmbiLyqKcurUKfcsiowofX19cmpKolFLAQAAuRtFWlpa5j007PV6z549GwwGdV3Pz88fGhpK1ZP0er2BQOCjjz7KvoiC62lqapJtguvr60tKSpLQNaGlpWVWRFm5cqWu6zKiuHWVkZGR5EQUQS0FAADkLMMwCgsLbzzSMRqN7tq1yzTNQCBw+PBhosIyr0SppVyf4zidnZ3t7e1CCJ/P19nZuWHDhkQ8kG3bK1eunHt9ZmbG6/VGo9GKigohxMLnPy4LaikAACBHbdiwIRgM3rgNa3l5ua7rmqZ1d3cXFBTs3bs3HA5z65AEeXl5bW1tk5OTPp+vv7+/sLCwqqpKHhpZ3ix0/vz5eeP37bff3tHRUVFRoSjK5ORkMiOKoJYCAAByXEdHR3t7u6IoExMTcmLdvCu5Y8eOyaMCW7du/fDDDxP6lBzHmZ6eXrduXdaXbqilLJBhGPv37+/v7xdCKIrS2Nj45JNPPvDAA4t+hziOMzY2NjAwMGt2kKu9vf3rr7/u7u6+cbGRlAIAAJAoPT09o6OjXV1dN1iKye1h3/nOd/7yl79omhYOhxO0bnOnek9OTiZohw8pJUPZtn3ixImDBw+apimv+Hy+srKyrVu3Kopy0zekYRhffPHFxx9/PDg4GIlE5EVVVX/605/u2LHjxIkTr7zyijyd8vLLL4+NjUUiEU3T3n333euld1IKAABAKjmOU1BQYJrmb3/729dee01+pJ2IZkeWZWmaJveYnT17lloK5hWLxc6fP3/8+HFd1+OvK4pSWVk59+flOzaepmnPPvtsVVXVrGxjGMb3vve9v/7rv075WSxSCgAAwE3IA8ShUKipqUkIMTQ09Nxzz5mm6fP5jh8/vlyfNMdiMTm9MRgM7t+/PxdO6pNSlp6fp6enR0dHJyYmLl269Omnn87KLZKqqg8++GBZWdnq1avLyspuUKNzz8q77/aUvTd4WwAAAMQ7ffr0888//6c//amkpKSjo6O0tFQIMT09Hb+2s2179+7d/f39iqK8+eabNTU1S3/cnp6egwcPuhMqcgEpJa3IM1oi6e28SCkAAAA3YVnW/ffff/nyZffKDSZtxxdVbnysBaSU5L+TF/6GtG17586d6TDG1EUnYgAAgP/V29sbH1GEEO3t7bZtz/vDNTU1ExMTslFsfn7+LTUpjkajLS0tSRjYh1wTjUY1TcvPz//hD3/Y0dFx087FhmEUFRVFIhGfz3fhwoU0CdvUUgAAAOLWRitWzL1404PyblFF07Tjx4/fYN+/YRgnT57s7e2VbZrSYWtNyu82y9HljSjyYInL5/PdID+Hw+H6+nqRBgdRSCkAAADX5W7Nj3flyhX3iHxLS8v4+Phjjz32+OOPr1271g0ktm3v379fTp+43vF3d8i3HHnR2NiY45vESCnLTlXVuQW6ebtau7u8FEUZHh4uLi5Or/cGbwsAAACXYRiPPvroV1995V4JBAJdXV3XizGqql64cMENJOfPn9+5c+c333xz22233X777ZcvX9Z1PX79F41Gv//976fbipCUkmW3dJYzZ87MavAQi8Wqq6vlkaqTJ0+mYUM5UgoAAMDsoPL66693d3dv2rRp3759dXV1c9dwhmGMj49/9tlnq1evjt8MNmu/zfr16//zP//z/vvv566SUpJj3mLg1atX3few4zitra2y6JeImT+kFAAAgLRgWVZvb+/Ro0c3bdr00ksvVVdX5+XlWZbV0tIip+nlzvwTUkrK2bb94x//eHx83L0SH0UMw9ixY4eu66qqDg4O3uAAFSkFAAAgsyPKgw8+aFmWe6WpqSkUCsmvo9Horl27TNNcxrEqpBTcmOM4w8PDb731VllZ2TPPPCPPPjmOc+zYsebmZiFEKBTas2dPmsdmUgoAAMDizbvBJv6wsuM4AwMDso2SqqpvvfUWh1JIKUnmllDS86D8vJiXAgAAsHhzI4oQYnR01P06Ly/P7/dfuXIlEAjInTZ+v98wDG4dbpVt20NDQ7c0Y8dxnI6OjsLCQl3Xg8Hg1NRUpoRkUgoAAMDiBYPBuRfLyspmXfF4PF1dXZOTk3IEZGFhYUdHx/WGRQJzw0ZLS8vKlSu3b9+uqmpxcfFCsko0Gi0oKGhvb1dVdXJysq2tLYMOR7HjCwAAYPFufC7lemvHF154Qdd1GXJaW1vdYSy5hh1fC+TOXnRt2rTpBkHFtu3du3fL5g0ZcQqFlAIAALD8QWVuj6+b/i13XL2iKIcPH5633zEpBZKiKF9++eWsiyMjI+Xl5bMuxp+D8vl8XV1dGTo5lJQCAACQGnJB2dramrNZhZSyvCklm3rKcS4FAAAgNeTB+qmpqb6+PiFEfX19QUFBOBx2HIebg3g/+9nPZl3ZtGlTfEQxDKOqqqqiosI0zVAoNDU1leltr0kpAAAA6ZhVOFsPV11dXSAQiI8o4XBYfm3btt/vLywsjEQiPp9vZmamqakpCypy7PgCAABIF/F7wEQOnK1nx9ctsW37/PnzBQUFspuwbduHDx+WvbDTf5Y8KQUAACDbskpDQ0M2LUBJKUuPK/H55OjRo3OP0ZNSAAAAkJCsMjY25vYs9vl8L774YpYtRkkpi8gnJ06caG5uFkJkd8cFUgoAAEBai0ajBw4ciEQiQghVVQ8dOrTAZseklCzLJ279JBc6wpFSAAAAMoBhGCdPnnQXqY2NjY2NjRk6CoOUQj4hpQAAAGTVgvXEiRMHDx6UR1YyfRsYKeWm0XT//v1yhHyWldFIKQAAAFkofhtY5pZWSCnzmnUkKVvPx5NSAAAAspNlWb29vb29vbK0omna3r17M+jjdlLKLHNrZZ2dnVnZ3o2UAgAAkOXkR+9HjhyRW4OEEIFA4Pnnn5dTNUgpGSEajbqvoCyOZfeoHFIKAABArpCfxB8/flzuFJKL3SeffDJt4wopxbKst99+2y2eyM1dpaWlOXL4hJQCAACQQ2RDMHcnWNrGlZxNKXKK/Ouvvx5/sihbZ3eSUgAAAPB/xGKxn//852kbV3Itpczdmye7tFE8IaUAAAAQV4SiKHV1dXV1dQ899FAKDz/kSEqxbfuTTz4ZGBjo7u6WV2Sfg61bt+byyRNSCgAAAP5PXHnnnXfk2RW5Yn722WerqqqS38g4u1OKZVm//vWv3W1dQghVVXfv3v3MM89k+jhOUgoAAAAStYY+d+7ciRMn3DW0LLA88cQTSfuMP/tSiuM4v//978+fP+/2MEhtDiSlAAAAIFMX1mNjY++//767H0wIoarq008//cgjjzz66KOJW1tnTUoxDGN0dPT06dPugRMhRCAQSGbkI6UAAAAgO8lNSu+9997AwICbWGSNpbS0tKysbHmbUGV0Spk3mWiatmPHjq1bt6b/sBpSCgAAQAJXil6vl8+qk5ZY5EL8sccee+SRRzZu3LjE0JJZKcWyrP/6r/96//33f/WrX7nb5MS3dafHH388ta0I0oRt25ZlLT3NklIAAEAG27x5s67rfX19fr+fu5HQpecnn3zy8ccfDw4Oxi/QZWjZuHGjrLTcamJM85RiGMb4+Phnn302OjoaXzAR39ZMHn74YZJJvKGhoeeee840zaW/pqQUAACQwWKxWHV1tWmaPp/v5MmTDJ1I5vL9N7/5zaVLl2Yt34UQPp/P6/WWlpauX79+7dq169atu97rkj4pRVYA3EzywQcfxJeP3DD2xBNPLL2ClJUcx2ltbZWtlkdGRsrLy0kpAAAgp9m2vXPnzkgkoijKRx99xAoy+SzLMk0zFouNjY2Nj4/PKra4q3yv11tWVrZ69WqZXoQQhYWFyUwpjuNMT08LIcbHx7/55puJiYlLly59+umnbjMul6IolZWVZWVl99xzD7FkIal1x44duq5rmhYOh5el3QIpBQAAZIOenp7m5mYhRCgU2rNnD0WVlEdHy7JGR0eFEKdPnxZCzC25zM0wQghZhIn/VnFx8apVqxbyoPLhXGNjY5Zlya9v/OgLL/5grnA4XF9fL4QIBoP79+9frltHSgEAAFnCMIwtW7aYprmMH+hi2V8j8W0p4/LlyzJXWJY1b/llGbkpqLa2Vghx5513bty40ePx8CZZYhZ1y5jDw8PL29aMlAIAALJH/OZ4jtRn6MLXLYBIsyokNzCr6kLzt4RyD8r7fL7jx48v+60mpQAAgGwTjUZ37dpFUQVIUJLcvXt3f3+/oihvvvlmTU1NIh7lO9xoAACQZcrLyycmJnw+XyQSyc/PD4fD3BNgWQwNDRUVFfX39/t8vomJiQRFFFIKAADITh6PJxwOnzlzRlGU+vr6qqoqeSICwOJYluX3+7dv3y6EOHPmTDgcTuiGOlIKAADIWjU1NRMTE4FAIBKJFBYW9vT0OI7DbQFuVTgczs/PT0IJxcW5FAAAkP3c4Y+qqr711lvL24wIyGLuLJSEnkKZi1oKAADIfsXFxVNTU6FQSNd1VVX9fr9t29wW4AZs225paSksLNR1PRAITE1NJS2iCGopAAAgpxiGsXv3bjmdo6+vr66ujvl9wFzhcLi1tVWWHwcHBzds2JDkJ0AtBQAA5JANGzacO3fOPVVfUlISjUa5LYArFott3rxZjpPv6+u7ePFi8iMKKQUAAOSimpqaqampYDCo63pFRYXf76cDGGDbtt/vV1VVbvGamJhI4VxUdnwBAIDcZVlWS0tLf3+/ECIYDLa2tjKtHDnIcZzOzs729nYhhKZpx48fT0n9hJQCAADwv6LR6AsvvKDruhAiFArt2bOHwyrInXwyMDAgj6AoinLq1Kny8vJ0eGLs+AIAALmuvLz84sWL8rBKc3NzQUFBOBxmsgqy3tDQUEFBgXsEZWpqKk0iCikFAADg/ycPq/T19Qkh6uvrCwoKhoaGuC3IStFodPPmzdu3bzdNMxgMTk1N+f3+tCohklIAAEAG8Pv9a9asSXQ/rry8PL/fPzExEQwGTdPcvn375s2baQKG7MsnFRUVuq4Hg8ErV660tbWl4RZHUgoAAMgAP/nJT0zTrKio6OjoSPReLI/H09bWduXKFbcJGFkF2ZpPEtouwnEcwzAW9x8sp+cBAEBmsCxL0zRd6bD1vQAADnhJREFU1zVNC4fDXq83CQ9q2/bhw4dl7yNVVX/6058yCBKZmE/c/hBJ62UXi8Wqq6tN05yZmVnEf63UUgAAQGbwer0XLlwIBAKRSCQ/Pz85h0Zm1VXkeRXO1iMjOI4TDofXrFmTzPqJ1NPTo6qqaZp9fX2L+0CBWgoAAMgwQ0NDzz33nGmaPp/v+PHjSZtwIusqvb29smdrY2Mj81WwvKFieHj4jjvuWHqjLdu2T5w4cfDgQdM0RXJnAdm2vXPnzkgkoijKRx99tOi5K6QUAACQeeJXQsPDw8XFxclcSrrzJYQQgUBg7969KR+BhywQDofr6+s1TTt37tyif4llWb29vXKPoqIoL7/88rPPPpu0LB3/CcLJkyeXsjeSHV8AACDzeDyec+fO9fX1maapqmpLS0vStmDJPmBTU1MjIyOqqnZ3dxcWFlZVVUWjUbaBYSnpt7W1VQjx2GOPLe43RKNRv9+fn5/f3t6uqqqcf9LU1JSciOI4TktLi2xtfObMmXA4vMTjW9RSAABABrMsy+/3p6SoIsVisUOHDvX394vl+Ojatm3LstatW8cB/VwjCylCiCtXrtzS+8e27cHBwVdffVUejtc07cCBA0kezugelF/GzhakFAAAkD0rvCSfVIlfKbpHVuTTePHFF92VYjQa/fzzz4UQY2NjlmXF/0UZb2bRNO3s2bMEldzhOE5BQYEcsNjW1rbwbPDGG290d3fLPwaDwcbGxuT0vot/5q2trfI5hEKhpqam5frNpBQAAJAN4osqb775Zk1NTUrWmsPDw/v27ZOfarulFcuyCgsLF/57bmmpimyK2QsppMwqnqSwQbZbQlFVdXBwcHlPZ5FSAABAVq325Ln2ZM5UmcswjJMnT8oTzEIITdPuuuuuf//3f3d/QAaY1atXFxcXr1q1yr3u8XhS9ZyRKvMWUoaGht56663a2lq/3+/+2NjY2JEjR9z6WzAYbGhoSEnnBtu29+/f75ZQ9uzZs/wZ6RoAAEAWuXLlis/nk+ucUCh09erVVD2Tq1evjoyMaJo27xpMVdWRkRFeL4RCIRlc5Xs1/g0cCASuXbsmR50oiuK+c86cOZPCN/aZM2fkk9E0bXJyMkGPQi0FAABkIXcviqIop06dSvJh4rkfPJ84ceJnP/vZ5OSkECIvL8/tBqaq6tGjR1P79JDa98bKlSuFEH19fX6/3y0GCiGeeuqp8vLy1157Tf5RjuhJ/smTeJZltbS0yGKOfMKJeyxSCgAAyE6O4xw7dqy5uVkI4fP5Ojs7Uz7VpKam5uzZs9/5znf+8pe/xF9XVfWtt95KfoMypFxHR0d7e7scgLh79+5IJCKE+P73v/+DH/xAZlohRDAYfPLJJ1P79pj1X1NXV1eiwxIpBQAAZLP4T3+TOYH7ek8mPz9fCPHCCy/88Ic/7OnpiW/5tW3btqNHjzIgMne4hRRVVeVR+HiBQKCurq60tDTl3d6i0eiuXbuSXJlkqiMAAMhmXq83HA7ruq6qant7e1FRUTgcTtX4Ra/X29fXJ4Q4evRoQ0PDzMyMrut79+697bbbhBBnz54tLCz80Y9+dOrUKQZE5oLXXntNfhEfUQKBwMjIyNWrV7u6usrLy1MbUQzD8Pv9FRUVpmmGQqGpqamk7U6klgIAAHKC4zgDAwNy038KD6s4jlNSUiJT08WLF93r//Ef//HCCy98+eWX7pXKysrnn3++qqqKrl9ZxrKsc+fOvfHGGx988IF7ceXKlc3NzYZhzPpJuQdMURRd15P5TpAjgGSfuuRs8SKlAACAnM4qnZ2dcu2VqpPrhmHI8Slzzx9Ho9G///u/Hx8fj7+oKEpdXd0TTzyxdevWFG5XwxIX/Z988sn777/vjv68VbquJ+doSnyeT+GJKVIKAADIxSWjO+1B07Tjx48n+TRIS0uLfPR5p/hFo9EXXnhhZmbm1VdfNQwjfl2rqurTTz/9+OOPP/TQQySWTEkm77zzjrunS2bOv/3bv9U0TVGUysrK+L9SVla2evXqWVdEEgfpxB9BOXz4cEqGRZJSAABATjMMY//+/fJgfZKbgLmD/Hw+XzgcvunPW5b161//+r333pPZxk0s/+///b8nnnji0UcfZVdYmpCv1G9+85v4ZCLfYLW1tem8f09mY/mcg8Hg/v37U3skhpQCAADIKinIKkNDQ9u3bxdCjIyM3NKuM8MwxsfH33vvvYGBgfi9Q3IdXFxcfM8991BmSRrbtj/77LNYLHb69Gl3Knz8K1JWVpbmfdsMw9ixY4ebT1LbB4+UAgAAcN2ssm/fviTsxff7/f39/beaUuJd75N7uZWotrZ2/fr19913H5WWZWRZlmmaMpZ88MEH8UEx46pbKSwnklIAAAAWs2hLztl6y7LuuuuuZdla4zjO9PT06Ojo2NjYrDKLXIPef//9RUVFZNGUYỄN VĂN TRUNG : 0915192169 BÀI TẬP ÔN THI HỌC SINH GIỎI QUỐC GIA VÀ QUỐC TẾ Bài 1: Sự phân hạch của các hạt nhân nặng Sự phân hạch là quá trình trong ... có A nuclon. Khối lượng riêng của một nuclon là 1.67∙10-27 kg. Bài 5: Các phản ứng chuyển tải a. Trong vật lí hiện đại, năng lượng của các hạt nhân và các phản ứng của chúng được mô tả ... kết, bao gồm số hạng chính (thể tích), số hạng bổ chính bề mặt và bổ chính tĩnh điện thu được. Bài 3: Năng lƣợng liên kết của các hạt nhân nguyên tử – các số hạng thể tích và diện tích bề mặt....

... PHƯƠNG TRÌNH VÀ BẤT PHƯƠNG TRÌNH BÀI TẬP PHƯƠNG TRÌNH BẬC HAI CHỨA THAM SỐ – ĐỊNH LÝ VIETE (PHẦN 1) Bài 1. Giải và biện luận các phương trình sau theo tham số m 1. 2 24 2 2 1 ...  . Bài 167. Cho tam thức bậc hai 2f x ax bx c  thỏa mãn 1 1;1f x x    . Tìm giá trị lớn nhất của biểu thức 2 24 3T a b . Bài 168. Cho tam thức bậc hai 2f ... định dấu của hệ số a. Bài 169. Cho tam thức bậc hai 2f x ax bx c   thỏa mãn 1 1;1f x x   . Chứng minh rằng 3a b c  . Bài 170. Cho tam thức bậc hai 2f x ax...

... VÀ BẤT PHƯƠNG TRÌNH BÀI TẬP PHƯƠNG TRÌNH BẬC HAI CHỨA THAM SỐ – ĐỊNH LÝ VIETE (PHẦN 3) Bài 1. Cho phương trình: 2 22 1 1 0x m x m     (1); với m là tham số thực. 1. Giải ... 4. Thiết lập hệ thức liên hệ giữa các nghiệm độc lập với tham số m. Bài 66. Cho phương trình: 2 22 2 1 0x mx m    (1); với m là tham số thực. 1. Tìm m để phương trình đã cho có nghiệm. ... Thiết lập hệ thức liên hệ giữa hai nghiệm độc lập với tham số m. Bài 7. Cho phương trình: 2 26 9 2 2 0x mx m m     (1); với m là tham số thực. 1. Tìm m để phương trình đã cho có nghiệm...

... được ảnh của vật ta cần điều chỉnhA. tiêu cự của vật kínhB. khoảng cách từ vật kính đến phimC. khoảng cách từ vật đến vật kínhD. khoảng cách từ vật đến vật kính và khoảng cách từ vật kính đến ... 29 B 39 A 49 A 59 D10 A 20 B 30 A 40 D 50 C 60 C 10ĐỀ THI THỬ ĐẠI HỌC SỐ 8ĐỀ THI THỬ ĐẠI HỌC MÔN VẬT LÝ KHỐI AThời gian làm bài: 90 phút; (50 câu trắc nghiệm)Họ, tên thí sinh: Số báo danh: ... gian của momen động lượng của vật rắn là đại lượngA. Mômen lực tác dụng vào vật B. Động lượng của vật C. Hợp lực tác dụng vào vật D. Mômen quán tính tác dụng lên vật Câu 50: Một momen lực có...

... .Từ VTCB kéo vật ra 1 đoạn 6cm rồi truyền cho vật vận tốc 2014cm/s hướng về VTCB .Biết rằng hề số ma sát giữa vật và mặt phẳng ngang là 0.4 ,lấy g = 10m/s2. Tốc độ cực đại của vật sau khi ... 2 = 12km +m LÀ LẠ & KHO KHÓ Phiên bản 1.0 Tuyển tập các câu hỏi vật lý khó nhằn từ các đề thi thử đại học trên toàn quốc – kèm lời giải chi tiết và bình luận. GSTT GROUP ... là 4cm nên suy ra biên độ A = 2cm. Khi vật m dao động hợp của lực điện trường và lực đàn hồi gây gia tốc a cho vật. Tại vị trí biên, vật có gia tốc cực đại. Khi đó ta có: Fđ – Fđh = m.amax...

... ra đ- ợc gọi là hoạ âm bậc 2 + Khi n = 3 313vf 3f2 : âm phát ra đ- ợc gọi là hoạ âm bậc 3 + Khi n = k k1kvf kf2 : âm phát ra đ- ợc gọi là hoạ âm bậc k - Nh- vậy: mỗi dây ... nhờ cộng h- ởng Tách sóng: tách sóng âm tần ra khỏi sóng cao tần biến điệu Khuếch đại âm tần: khuếch đại âm tần rồi đ- a ra loa để tái lập âm thanh Loa: chuyển dao động điện thành dao động ... khi = 0 thì biên độ dao động điện(I0) trong khung đạt cực đại hiện t- ợng này gọi là sự cộng h- ởng. Giá trị cực đại của biên độ cộng h- ởng phụ thuộc vào điện trở thuần R: - Nếu...

... kéo về phụ thuộc vào khối lượng của vật nặng. C. Gia tốc của vật phụ thuộc vào khối lượng của vật. D. Tần số góc của vật phụ thuộc vào khối lượng của vật. Câu 98. Con lắc đơn dao động điều ... năng đạt giá trị cực đại khi vật chuyển động qua VTCB. B. Động năng đạt giá trị cực tiểu khi vật ở một trong hai vị trí biên. C. Thế năng đạt giá trị cực đại khi gia tốc của vật đạt giá trị cực ... với biên độ A. Khi vật có li độ 23A thì vận tốc của nó bằng A. độ lớn vận tốc cực đại B. bằng không C. một nữa vận tốc cực đại D. 23 độ lớn vận tốc cực đại Câu 61.Một vật dao động điều...

... dời của vật . . . . . . 642.Hệqủa 64Chủ đề 7. Cho biết tiêu cự f và một điều kiện nào đó về ảnh, vật: xác định vị trí vật dvà vị trí ảnh d′ 64Th.s Trần AnhTrung 7 Luyện thi đại học www.VNMATH.comPhương ... vềđiện. Xác định điện thế cực đại của qủa cầu: . . . . . . . . . . . . . . 105Th.s Trần AnhTrung 12 Luyện thi đại học www.VNMATH.comPhương pháp giải toán Vật Lý 12 Trường THPT - Phong ĐiềnChủ ... ( hay ω) để hiệu thế hiệu dụng ở hai đầu tụ điện cực đại: Th.s Trần AnhTrung 49 Luyện thi đại học www.VNMATH.comPhương pháp giải toán Vật Lý 12 Trường THPT - Phong Điền2.Nối quả cầu với một...

... đề vật lý 12 - 12 - GV : Nguyễn Hữu Lộc + vật 2 lần liên tiếp đi qua x = ±A 22 thì Δt =T4 Vận tốc trung bình của vật dao dộng lúc này : v =St∆∆, ΔS được tính như dạng 3.4 − Bài tập ... 21 21 1 1T T T= +2 – Bài tập : a – Ví dụ : 1. Con lắc lò xo gồm vật m và lò xo k dao động điều hòa, khi mắc thêm vào vật m một vật khác có khối lượng gấp 3lần vật m thì chu kì dao động ... 56π.3 – Bài tập :a – Ví dụ : 1. Một vật dao động điều hòa với biên độ A = 4cm và T = 2s. Chọn gốc thời gian là lúc vật qua VTCB theo chiềudương của quỹ đạo. Phương trình dao động của vật là...

... sáng bậc 4 và bậc 5 nhưng không có bức xạ tạo vân sáng bậc 6 là: A. B. C. D. Trên hình vẽ ta có: NP là vùng phủ nhau của quang phổ bậc 5 và bậc 4 OP là vùng phủ nhau của quang phổ bậc 5, bậc ... năng cực đại của cả 2 vật là E0=0,18J. Hỏi trong quá trình dao động 2 vật tiến tới khoảng cách gần nhau nhất là bao nhiêu? Biết khi ở vị trí cân bằng của mỗi vật thì khoảng cách của 2 vật là l0=12cmA. ... thời thả nhẹ cả ba vật thì trong quá trình dao động cả ba vật luôn thẳng hàng? GiảiDo AB=BC nên 3 vật luôn thẳng hàng khi 3 vật dao động cùng pha.Khi ở vị trí biên thì 3 vật thẳng hàng do...

... 30. Một vật đang đứng yên chịu tác dụng của ngoại lực biến đổi theo thời gian nên vật bắt đầu dao động cưỡngbức với đặc điểm giá trị cực đại của li độ sau gấp đôi cực đại trước. Đến khi vật có ... 20. Một vật đang đứng yên chịu tác dụng của ngoại lực biến đổi theo thời gian nên vật bắt đầu dao động cưỡngbức với đặc điểm giá trị cực đại của li độ sau gấp đôi cực đại trước. Đến khi vật có ... ĐỀ SỐ 2 ĐỀ THI THỬ ĐẠI HỌC NĂM 2012Câu 14. Một vật dao động điều hòa theo phương trình x = Acosωt. Sau khi đi được quãng đường S = (5 −√22).A,kể từ thời điểm t = 0, vật có vận tốc là?☛✡✟✠A2ω2A√2.☛✡✟✠B−ωA√2.☛✡✟✠CωA2√2.☛✡✟✠D3ωA√5.Câu...

... THI ĐẠI HỌC ĐẠI VIỆT ( NGUYÊN LÀ TTLT ĐẠI HỌC SƯ PHẠM TP.HCM ) Tại thời điểm này các định luật vật lí đã biết và thuyết tương đối rộng khơng áp dụng được. Vật lí học hiện đại dựa vào vật ... 0908.346.838 Trang 3 TRUNG TÂM LUYỆN THI ĐẠI HỌC ĐẠI VIỆT ( NGUYÊN LÀ TTLT ĐẠI HỌC SƯ PHẠM TP.HCM ) 222121CđmvIW +=ω m là khối lượng của vật, vC là vận tốc khối tâm DAO ĐỘNG ... 0908.346.838 Trang 19 TRUNG TÂM LUYỆN THI ĐẠI HỌC ĐẠI VIỆT ( NGUYÊN LÀ TTLT ĐẠI HỌC SƯ PHẠM TP.HCM ) 5. Năng lượng của mạch dao động: * Năng lượng điện trường( tập trung ở tụ C) ở thời điểm t :...