Hai vật M1 và M2 dao động đi...
Câu hỏi: Hai vật M1 và M2 dao động điều hòa cùng tần số. Hình bên là đồ thị biểu diễn sự phụ thuộc của li độ x1 của M1 và vận tốc v2 của M2 theo thời gian t. Hai dao động của M1 và M2 lệch pha nhau![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPsAAACYCAYAAAAiEp9SAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nOx9eWAUVfL/p+fMHJlJQg5yy30kKIqwyi6KuAqi3/U+dln06/pd93IVdVV+HuuB66p4rSuiuCuwCIIiyCkJCSQEQkJCQhJC7vs+J5lk7umu3x8z3fSEXDNBcGU+GpLuftX13uuuflWv6tVjiIjghx9+/OghudgV8MMPPy4M/MLuhx+XCPzC7ocflwj8wu6HH5cI/MLuhx+XCPzC7ocflwj8wu6HH5cI/MLuhx+XCPzC7ocflwj8wu6HH5cI/MLuhx+XCPzC7ocflwj8wu6HH5cI/MLuhx+XCEYv7AQQAAKBwAHEn+Dc5wEQia4LJ3H2X9HNhuTD34MvxZ1ljrN1gOga0dkrrv+5UTfLDz8uFYxK2AkABwIRBwYMGEgAhgEYAOQEwfUnGNdVljhwLOv+EJz9GPAfBEGABwFHBOJYMMJ1xvXDABxH4DgWjIubq25EYAngwAF0lifnvgb/cn0//AAAMKNJXkEAWHICTjN6us2QytSQKmWwOWwIVCnhtNvAsQQrR5BKFAgKDAQjdYBhpGCI4b8EoruJjz3BApBwTvT1dMDGyaBRBcBkc4JjGIQG6UE2K3p7usEpVWA4CYL1WjBSKSRgwDEuIZdxDAgMSMK5v2Z+a8UPP0YpBQQpIwHHMcg9kYGn//Q73H/f/Vi7YQucLIeaqgL83//9Bk8/8wpqG1sglQHESMDxGgAY1wBLHAAWNISg82AkDNpbG/H2yy/g3vvux/OvvIWyihpIGAYsR0hL3o0nVjyDtKyTIOIgcWsZEvd/AIEYns/wvPzw41LBqISdIQYgCeTKQNxw002YN2cSDny3FxmZJ6HSaMFaLKiub8WSW2/D7MSp4EBgIIEUgKW3By2dnbAT3II/vCLBwFVk8syrcOPCa5C2/ztUtHXjijlXggGgVKsRNT4U40LHYd5P50EmV8Bu6cep3Fzk5Z2CxeEAJAQWjMt+dysuRAR/Bi4/LmWMSo3n58c4BpACANuDZ1c8hdUff4XXV78JS3sLrvrZQtx1200AAI4ACQMUFWThrZdXQTZ+Kt7/53sIljMAnCDIhhlvOfccgARk78by23+B9BonktOSMGO8HuCs2LR+I0Ljp+OWn1+Pnp4ubN+6DSlph1FbVYdZV12Dl1c9h6jwKDCcazKPYVzciAgSiV+l9+PSxOgm6BgCx3CQ8nNr0iA88+L/ww1XT8GLT68AFxbjFnRyCbqLCnK5FDolob6pHawgcFIww31eiAPnnp5jFCG494F70Fl2Ejv3pwAAOhtrUN3cjmmzLgfAoSjvOMbFXIYvt36NTRs/Rm76d/h4/T4ADBiGA+t04LvvvoPFYvELuh+XNEY9G0/Eq+AudTgsYgp+9au7AbCoLC6DjSOhNDGuGfrpM+fi5zfMR4BMAtZ9lQEDjnGr1xzrmk0H3PY8gSB1aQ9u99n1N92IWdOi8c2WbeixO3G6tAqhEVG4LCIYRIRp0xOxdPHPwQCYMvNq3HrjT2G0GN3MpGhtacUnn3yC9vb289Bdfvjx34tRCbsEBAkIxHvBGAYN5Xmorm3Bg/fdjT1ffI4P/v0VXMq3S43nXH45WG0myIkVO8vgusrCyTDgwEBCLrcZyzvx3N8NDoSgqJlYuvgGFGWmIS3jOPJLSnHVT6518YEU4VGXQSmXAHDAYe1Hn02GG6/7idCw/Px8ZGdno7S09Dx1mR9+/HdilHotA4Zhwbkn2ex9Xdj0xZe4+ue/wL82fIqbfjoTq174Kw7mlbh97TJICACc4CQciOHOMuJcs+ZgZJAxEjAMQAwDkkhdPnyGdfvvAYZYAFLc86v7EKpy4N0334OdNEiYNslVK8YdgEMMACmyj2UiYtpc3HTNPGEasKj4NNrb23HmzJnz12t++PFfiNEJOzEAScEwDDinDRv+9Skc6hj84tbFkKvG4Y03noeqrxZPPvYESls6IGHcE+9gAJKDA9zC7/rDaGjF0Yx0lNc28HINFhK4lH2HW63n9QQg8er5uHXhlTiakoyJ06+ELkApBOgwnMuf31xXi6KyWiz79T3QqpVgALAsh+LiYgBAUVEROM4fWefHpYtRCTvHABwkIIcFX2/+HO9+9C8Y+vtg7O0HAPTbpEicPhHVeRn46/97CQWl5W5KGaSMApAFQCZ1n2Ik+GbLeiy4biF+cdcvcepMCaTumDgiCQCZa3qOkQDEuEJjpXosvvUWXLvwelx55QwAIleaRAqTsRcFBVW4/d77EB85DkRWEICa2nrk5uQBAI4dO4aGhobz13N++PFfBtloCrmsbBZScmLu/EX4csd8BKgUkCtk4DgHYiYn4uPN2yBhGNjswLjQca4x2tKH5vZONNTWo7W1A9rIUDAMYd411+Ltt/6OnKxMZBzLwpUzZ0DitvIBGRhiwTIEKcOCA0ECOX62+E5EJ96AuFA9OHCQgAFJGLQ1VOJfn2xA3PQr0NpUi6rKXrS2dOKGm5agr68XSmUA1Go1goODYTQav8eu9MOPHzZGJexSAhiSgJEFYOKUaaIrDhARYmLiB6HiUNtQBjMnx8wp8cg7WYCoxddDoyAkzFmIhCuvxRuv2zFp0kRX8bNrXdzx9xDUfyeA8dGTMT4aIOJAxAGMy4WXm5WNk4VFyC+vwe5dVlidhMW33A6dVo3ZV1yO11a9jE8++RT/+c8mhIeH+d5T5wFEZ33+fvhxoTG6oBrAJYkMv+ZMAoYIYDi45upd8+sS1w3hCocn2O1mgKSQyuQw25wIUMohlwLtHR3Ys/NbBGiCcfc9dyJAqRiUHVwR7uDcQbAu8HY3AxDB4bCBkcoBMG6NQAqZVCqU37t3Dz76aA22bfsKer3O6w5yOBzo6upCeHi4z376trY2qNVqBAYG+iTwzc3NCAsLg1wu95o3x3Ho6uqCRqOBWq32mt7hcMBgMCAoKAgKxbnPaTRobW2FXq+HSqXyib6pqQkRERGQyUY1NnmAiGAwGCCXyxEYGOg1LcMw6OjogFKphE7n/fsDAC0tLQgJCYFSqfSJ/nxh9G+vsJhFIqxwc8XTucZhqVCEH5clUCi0UChVkEplCFQHQCZhwHIs2lpbMH/BQjzwwD2DCjrPib+PZyUl7h8GYCSQK1SQSWWQSaWQyhRQiAQdcK/EJdeKPV9gNBpx5MgR2Gw2n+gB4Pjx42hqagIAn0b25ORk9PX1+cSb4zjk5OSgubnZJ3qz2YzMzEz09vb6RA8AaWlpaG1t9Zk+KSkJVqvVZ/qTJ0+iurraazr+WWVlZflEzyMlJQXd3d0+058veP+p9ArC4tezE2pEmDXrCvDfGY5zfT2/D+2W4zhhBp7/28WL8YiTFx+LQ2sBQCaTQa/XC/UfquxwQhwQEDDsqCSmH6hoERGCg4Mhk8mGrONgx+K1AIGBgZDL5YPyGYqWh0QiQWBgoIdWM1pa/lin0wlawWiewcA2hISEQCKRDNq+0dwrMDAQSqXS4/kNRjvYM2AYBlqtVhiVR/veiI/1er3H8xNfv5CQvvLKK698f7c/2yC+Y/mfs9e+H0G32Ww4cOAA0tLS0NHRgVmzZiE9PR0mkwkxMTE4evQoDh8+DJ1OB5VKhf379yM/Px+xsbEwGo3YtWsXmpqaMGXKFNhsNiQlJcHhcCAmJgYZGRlIT0+HXq+HRqNBSkoKSkpKoNfrkZ+fj08//RTJycnYv38/vv76axw/fhyZmZk4dOgQ0tLSkJKSAoZhoNFokJ6ejsrKSsTGxqK1tRW7du1CR0cHLrvsMpw+fRr79u3DpEmTEB8fj8OHDyMjIwPjxo2DTCbDnj17UFJSgvj4eLS2tmL37t3o6urCZZddhvz8fCQlJUGhUCAxMRG5ubnIyspCWFgYGIbBrl27UFFRgfj4eDQ3N2P37t0wGAyYMGECcnNzkZycDKVSifDwcJSWlqKgoABRUVFwOBzYtWsXqqurER8fj8bGRuzatQtGoxHx8fHIzs5GamoqAgICEBwcjAMHDqCzsxPTpk2DxWLB7t27UVtbiwkTJqCurg67du2C2WxGTEwMsrOzkZKSArVaDb1eLzyT6667TuDb0NCACRMmoKKiAnv27IHD4UBUVBSOHz+O1NRUaLVaaLVa7N+/H6dOnUJMTAw0Gg0yMjLQ0tKCiRMnoqSkBPv27QPLsoiMjBTeheDgYAQEBGDv3r0oLCxETEwMent7kZubC4fDgYkTJ+L06dP47rvvwHEcIiIikJaWhoyMDISGhkIikWDv3r0oLi5GbGwsuru7sWPHDmi1WiQmJqK4uFigjYqKOv8v/QgYvc1+3sCr099fnDoRgeM42Gw27Ny5E5s2bcL69euhUqkgk8mgUqlgMpngcDig0WigUChgNBrBcRx0Oh04jkNfXx/kcjnkcjmqqqoQFhYGrVYLtVqN/v5+sCyLoKAgAC41b//+/SgoKEBNTQ00Gg0mTpyI6OhohIeHo76+Hmq1GgqFAk1NTaiurkZ3dzfCw8Mxc+ZMLF26FDfccAMUCgV6enrAMAwCAwNhs9lgNptRV1eHmTNnwuFwwG63Q6vVQiqVCqq9TqeD0+lEf38/5HI5NBoNrFYrrFYrAgIC0N7eLpzXaDSQSCQwGo0CH6fTCZPJBIVCAY1GA4vFAqvVCo1GAwAoKytDWFgYwsPDQUTo6+sTRnyHwwGTyQS5XA6tVguz2QybzSa0t7+/H2VlZZg8eTJ0Oh2MRqMHbX9/PwICAqDRaGAymWCz2YRn0tfXB6fTKQip1WqFVCpFYGAg7Ha7QKtWqwVarVYLmUyG/v5+EBG0Wi0aGxtht9sRGRkJrVYLm80Gk8kk8O3v7xf6VS6Xo7e3V9BIAKCgoABBQUGYNGkSzGYzLBYLlEolVCqV0F5e++nv7xeeCcuy6O/vR1VVFWbOnAmJRAKTyQS1Wu3T/MlY8T2r8TzE35MLo74wDCNMigEuVZoXTl6ogbPmBX+NPzdu3DgAQEdHBwoLC3H33XcLqhx/z+PHj2P9+vU4deoUoqKisGjRIlx77bWYMmUKgoKCBFVt3759mDFjBiZOdHkeTCYTKioqcPLkSaSkpOCZZ57BpEmT8NBDD+H2228X6FQqFVQqFXbu3In4+HihTrwqHBwcLBwrlUqhfhzHQa1WQ6PRwOl0orCwEImJiYiJifFQjfm2SqVSBAQECMf8RwEADAYDqqqqEBsbK6iiPC3Pl6flOE4YWfljvV6PiooKhIaGIiQkxINvQEDAkLS8+gsA27dvx4QJE4blGxgYKEyAip8nx3EoLy9HREQEdDqdwJefLORpeZ4AhH7lVX1xfIZYUAfjK6aVSCQICQnB7t27ER0djaioKIHvxfDMXGBhv3DJJMQ2k9h+HWh38+A47hy7lGEYBAQEYNKkSR5lT58+jX/84x84ceIE5s+fj/fffx9XXXXVkLPNYWFhHjOxGo0Gs2fPxuzZs/HQQw+hqKgIW7duxauvvoqNGzfiySefxHXXXSeUnzp1qofNKH5J+DmJgXa22DaOjY0V6sa3fbD2DgaFQoG4uDhIpVKPfhVHIw5nswPAhAkTBIES8xXT8Tb5QAHgOA7Tpk2DVCo9JyfBYHb3QLscAKKios6ZSeeviftg4BwM/zs2NtZDiPmyDMMI/TzYfA5/bfLkyR4fUzGvC4mLoMZfWOzevRtr1qzBl19+KYwMvsJsNmPt2rX4/PPPMWfOHDzxxBOYM2fOqGhH85DLy8uxdu1aHDx4ELfeeitWrFiByMhIgd6XF0QslL64Dge+zL7UQSyIvrov+XZ4Qz9wIs5bDBSNi3WP84VLZoG3r51ssVhQUFCA7Oxs3Hvvvdi+fTteeeUVQeBHA971NVgdxCPQ1KlT8f7772Pt2rXIz8/HHXfcgdTUVOTk5MBut/tUf47jUFhYiI6ODp/oLRYL8vLy0N/f73MfZmVloaOjw2dhSU9Ph91u91rQeSEvLi5GfX2917wB13uTn5+Puro6n+mPHTuG3t7eix5QdckIu6+QSCRYt24dli9fjqioKHz11Ve49957BftVPGoNhaqqKsHPOlQ58fkFCxZg27ZtWLJkCZ544gm8/vrrcDqdPtWfiFBbW+uzn9xut6OmpmZMcQbl5eXChKAvKCkpgcPhADB8Pw+FhoYGnz92AFBbW4vOzk6f6cvKymAymXymP1/4nl1vFx9lZWXIycnBPffcM2wE18AVcQzDwGq1YtWqVdi3bx9WrFiBl156SbDd+DL8CzySnz0iIgIqleocddzTHXkWKpUKN9xwA2JiYrBv3z4UFRVh/vz5HhM84nsMB5VKhdDQUMFu9Ab8RGdoaKhPEXw8/4iICJ/58/RD2fUjQalUIjQ0VJh09JY/74L0hR5wtX/gvM1FAf3IsWvXLrr55pupu7t72HIcxwk/RESdnZ3061//mubMmUOpqake5byF3W4nh8Phcf+RIC5XWFhIixcvpltvvZWqq6uF6yzLjng/lmXJbrcTy7Je15unt9ls5HQ6fWo7EZ0XepZlR9VeMXiasbSf4ziy2+3kdDp9prdarWNq//mCX413QzxCd3R04JFHHkFrayvWrl0LjUYDu93u8yTZ0aNH0dDQ4BUtP5sLuNx/69atQ1BQEB544AEUFRWNetJprOGyJpMJx48fR19fn89qeFpaGtra2ny22ZOTk2Gz2by22fny+fn5qKqq8ok3wzDIysryiR5wPcfU1FQYDAa/zf59gYaZ/Sa364kGmSmtq6vDb37zG8jlcmzZsgUJCQmoq6uD0+n0EMCBfAb7zf/d1dUFi8UybD3F5Qeivr4e4eHh+PTTT3HllVfi4YcfRk5OzjkCPxR9b2/voDb3UDzF51iWhcFgAMuy51yjAXMWA+/FH3d2dsBqE8e2E4icwjZfrlPc4PciDu3tbcP2+2B8xR/v3t5ewWYerv5DwWAwCMEyI/Ed7H6dnZ0ecw7D8fpe8f0oDBcXYnV5//79dPPNN5PBYPC4PrA8EVFjYyP9/Oc/pwceeID6+vqIyKVCtre3C2UHqoPDqWb8NYPBQBaLZUi+w9WJiKi1tZVsNptw/Mwzz9DcuXMpLy9vSN5i9PT0jFoNHVgPu93uYQIN195z+8Z13NHRTmZzv2dZ8qwPy3nSiu/V0tLsUf/h+mrgMcdx1NXVRVar1WtaHr29vWQ2m32iJSJqb28ni8Xicc5Xs2Is+FFO0DEMA7vdLsSit7W1Yfbs2cjKyoLJZML48eORk5ODY8eOQavVIjAwEElJSfjLX/6CyMhIvPbaa8jJyUFLSwtiYmLQ2NiI1NRUIeQyKysL2dnZ0Gq1UCgUSE1NRUlJCaKiotDT04Pk5GS0tbUhJiYGlZWVOHbsGCQSCUJDQ3H8+HGcOHECOp0OcrkcBw8eRHl5OaKiotDR0YHk5GR0dnYiJiYGpaWlSE1NhVKpRGRkJDIzM5Gbm4u77roLLS0tWLNmDYKDgzFz5ky0tbVh7969KC0tRXV1NY4ePYpDhw4hKSkJGRkZOHToEI4fP46SkhJUV1cjJycHVVVViI+Ph9FoRFpaGrq6uhAdHY2CggKkp6dDoVAgODgYOTk5OHnyJMLDw2G323Hw4EHU1tYiOjoara2twqq86Oho5OfnIyMjAwqFAoGBOqSlpaGqqhqRkdGwWi1ITjqAuoZGxETHoamhHgeTDsBssSAiMhKn8ly0KpUKOp0Ohw4dwunTRQgPj4DT6URSUhKampoQGxuLmpoapKSkwGq1Ijw8HLm5uTh69Cg0Gg1UKhVSU1Nx5swZjB8/HjabDSkpKWhvb0dMTAwqKiqQkpICp9OJiIgIZGdnIzMzEzqdDkqlEgcPHkRpaSkiIyPR29uLtLQ0GAwGxMbGorS0FIcPH4bT6URoaCgyMzORlZWFoKAgSCQSpKSkoLy8HJGRkejp6cGBAwdgNBoxceJElJWV4dChQ0Jc/YVW63+Uws5DpVKhvb0dpaWluPfeexEeHo7Q0FAhtjw4OBjR0dEwGAz4wx/+AJ1Oh/Xr1yMiIgJSqRQREREgIhw5cgQJCQmIjo72oOVnuOVyOcaNGycsUFGr1QgPD4dOp4NarUZaWhoiIiIQFxcHmUyGoKAghIWFISAgAAqFwoOWn3nW6/WQSCTQ6/U4cuQIpk6disDAQOh0OsTHx2PJkiU4c+YMNmzYAJlMhu3bt+Of//wn0tLSUFJSgrq6OhgMBlitVlRUVMBut8NsNqOiogI5OTnYt28f9u3bJ/iQ1Wo1Lr/8cuj1eigUCuh0OkRERMDhcCAzMxOTJ09GfHw8ZDIZlEolwsLCEBQUJLQ3LCwMgYGBkEqlCArSIywszB3uq8aRIxmIj41DeHg4pEoFwsNCEazTQyqTQa3VIjwiHIFaLaQSqdA3KpUKcoUCwSHjcOhQKmbMmAG9Xi/w5WPk+Vlycb8qlUrI5XKEhYVh3LhxyM7OBsdxuOKKK4Q6immHep7BwcFQqVQ4cuQIdDodJk+eDKlUCp1Oh7CwMKjVasjlcoSEhAj5Bvi+CQkJgUwmQ2BgIDIyMjBx4kQEBQV58L3guOC6xAXG3r176eabb6aenp5Br9tsNlq2bBndeOON1NTUdM717u5u2rNnDzkcDiLybTb+wIEDVFFR4TUdj6+++srDDGFZltLT0+mRRx4hqVRKDMPQ/fffT5s2baLc3Fxqbm4mo9FIDodDKNvY2EhERBaLhbq7u6myspL27NlDL774Ii1dupSuvPJKeuCBB2jTpk1kNBoFXkajkZKSkobsv9Fg185dVF9b7wUF5/5xYcuXX5LJZPKZ/5EjR6i0tNRn+pSUFCouLvaZfvv27dTa2uoz/fnCJRMuu3XrVg8fOY9nnnkG2dnZ2LBhAyZOnHjOxB7LsrBarVCpVD6HXZrNZkilUiiVynNi0ocDPylls9mgUqmEJaL/+c9/0NHRgQULFmDJkiVYv349OI7Dl19+eU79iAhWqxVyuXzINfV9fX0oLS3Fvn37kJGRAYfDgZtvvhnLly9HfHy8MDnJx8ePDNFaCHLdX6GQoKenG04HB7lCDY4B9MGBsFtNsPbbYLMTVHotQvQ6V2oSxpULgcDAaDQiUKsdVUyDuN08LBaLsILRG/D3sFgswvPzFkSE/v5+YcXlRcVF/NBcEAznZ3///ffp8ssvp/z8fCIa3Hdts9mooaFB8JP7gsbGRurp6fHaz86Xra6upu3bt9PixYtp3rx59NJLL9GZM2eEsk1NTbRo0SL64x//SHa7nYhIaAfLstTS0iJMOPIYymfd0dFBmzZtottuu43mzp1Lb7/9NpWXl3vVXs79n4uR65fN1kd7d26h266/lqJjJtIfnl1Fvf09lJ9zgOZdNYduuuV+yjp5ilgiYjnPkV3cH948A779ra2tPmkmPK+mpqYR4zSGQ01NDZnNZp/pzxcuWWHftm0bzZgxg/bs2TMsfWdnJ23btm1MauTXX38tqIEjvaz8C8ojPz+f5s+fT7NmzaJVq1ZRZWXloHSlpaV01VVX0Ztvvulx3uFw0N69e88xI0aqh9FopM2bN9PPfvYzSkhIoM2bN3tF7wmWeNX84I7PKVQhpXk33UvdVhudSNtNN99yL6VlF7jqS0SskyOnw0HtTU10qriY+uwOL3h5guM4Sk5OFj7o3oB/Dt9++y2dPHnS5zps2LBhUBPxQuOSFPYTJ05QYmIirVu3joho2BGjt7eX0tPTBdeNLzhy5AjV1taOWE4s6H19ffT222/T7Nmz6f7776eCgoIh6XiapKQkSkhIoB07dgj3czqdlJWV5dXLNtDt99xzz1FiYiItX76cysrKRn2fIWpLn/7taQIk9NCf/kxPPfU8HcrkBZETHHI5x1Lpxmvm0l2/epg6rL4LO8uydPLkySE/ksOB74fMzMwxzbkkJydTV1eXz/TnC5ecsNfV1dE111xDK1euFB7maEJOR1t2OPqBo/ZQOH36NN122220YMEC+vrrrwXVnOc/nH/3H//4B82aNYuKioqEa96GmYrrzOPUqVP0y1/+kq666iraunWrV/cS6ulWzU09zbTsjkUEgF545xMxU3cJlro6quiVZ35L1998F3VYvPdJ8+32Jcx24H28NR8Gq8fFDpUluoTCZeVyOZxOJ5599lmEh4fjxRdfHDSJxUCYzWYUFxcLq858maArKSkZdtWVuA7r16/HsmXLEBcXh6+++gr33HMPiouLYTabRxWu+6c//QkLFy7Ek08+idbWVjAMg/Lycq+zm/J8zGYzSkpKMGvWLGzYsAEPP/wwXn/9dTz99NNer6RjQAA5odZH4uc33AApgLTDx1Dfw0cXcq6sZcQgJDQOM6dPgEIuAfnoj+bbUF1d7VN2W76/y8rK0NLS4nMdCgoKfhAblFwSwi6RSCCTyfDxxx+jvr4e7733nuDnHGmG3WQyoaCgwOf15IArhxkveIOBYRiYTCY89dRTWL16NR577DGsWbMG48ePB+BaD242m4ecjRYfS6VSvPbaa5DJZPjb3/4Gp9OJqqoqr5d48v1is9lQVFSEzs5OKBQKPPbYY/j444+Rk5ODBx54wGPDTBoxFNS1oWdpfhpKag145cVnkLV/B1a/u861v59E6s5jxACQgXU4ALDioFqf2lBeXi6k8vYFp0+fHhN9bm6uz6nAzyd+1EE1AFBRUYHCwkJwHIePP/4Yq1evxlVXXeXVoha5XC4ssfR1MUd4eLiQX23gPUpLS/HHP/4RdXV1WLNmDf7nf/5HoOO1j+jo6FG5jogIKpUKl19+OT788EPIZDL87Gc/EwJEfKm7TCZDWFgYFAoFiEgI6snPz8dHH32EiIgITJ8+/Zylu4PB2NWMtZ9+jhvuWYaHf/1LtFXk4d8bNiE2cQ5mT3Pl6HNtMgKcyclAfnkz7rr/Pmhk3o1LA/mPGzfO600i+PsQEUJDQ33eJAIAIiMjfVrie15xMWyHC4nDhw9TQkICzZgxw2NC7mJgML7Hjx+n6667jpYvX05tbW1DlrcPiuwAACAASURBVPWlzjt37qTZs2fTkSNHvK+sGyOtBfjggw/oqquuorVr1w5zFxdNf5+BXvjLn+n/vfWecKWm6AhFjlNTSNR0Ss92zTM4yElEHG37eBXddOu91GodWxz5D8Fevhix8APxoxzZiQgOhwMnTpzA8ePHsXPnTkyfPh1Lly6F0+lESEgIiouLUVhYKKQ8zs3NRWVlJUJDQ4VdUAwGAzQajRC/znEcQkNDUVRUhKKiIiFc8sSJE6ipqcG4cePQ19eHrKwsdHd3IywsDC0tLdi0aROICDExMSgsLMSZM2cQFBSEw4cP48EHH8T48eOxfv16yOVyHD16FL29vYiIiEBNTQ1ycnKQm5uLCRMmoLS0FEVFRULIblZWFurr6xEWFoaenh5kZWWht7cX4eHhqK6uht1uR2VlJb755htMmDABzc3NgvnC71ITFhaG7u5uZGVlob+/HxERESgrK0N+fr4QiPPtt9+itrZWCJ/NyspCS0sLoqKiMHPmTFRUVOCdd94By7IICQlBaWkpiAC93pXhlWEA1mHFgd07se3bA4ibPB1XzEqEOkCJ6qoKNDU0g3Pa0Nndg5jJExAZGgYGLMryMpFb0Yn7fn0PZA4bsrKy0dLSgoiICDQ3N+PEiRNwOBwIDg7GmTNnUFBQgICAACiVSuTm5qKqqgohISEoLCzE4cOHwbKskNr7xIkTYFkWwcHBOH36tPA8FQoFsrOzhedptVqxadMmtLW1YcqUKaitrUVOTo6QSrywsBBFRUXQ6XSQSCTIzs5GfX09QkNDYTQahVz4kydPRmtrK3JycsBxnJAp+ELiIof0fD/gbTWtVguWZTF16lS8+uqrUKvVkEpd+8zL5XIEBAQIx+J9zPisskqlElarFQ0NDZg0aZIQASeTyRAQECBkTlEqlZDJZJBKpZBIJELMO+DKUtPa2ioskQwICIBOp8O6deuwZcsWPProo7jzzjuh1WrR29srxHWTW33WaDTIy8uD1WqFQqE4hy+fmXUgXz499KuvvoqnnnoKb775JlatWgW5XC5kX+EztvLHMpkMHMcJMd4KhULI2z5lyhQhgk58zeFw4JFHHsGCBQvw3nvv4ejRo3jyyScRGOhOJ00EhggMcZj305/ii59eDwcngUQmA8exiIqbjLc//BhyhRomsxkqjQYMAWazEfVNLaipLEN9dT1mxkQIbWcYRngGfFTawOfJt5NhGLS0tMBsNkOtVoPobOpsvv18e/ljhUIBmUwGiUQCqVSKtrY2QYXnaXmTiuc78Jnwz0WtVqO+vh4WiwUKhULgc1FwsVSK7xNiV8nevXvplltu8YggG06lGnjNbDZ7+MgHXh/NvRoaGjwiuNatW0dXXHEFffnllx51Huq+lZWVXi2RHHjt2LFjlJCQQN98882IZQceW61WamhoEJaYiq8PLHvq1Cm67rrr6MEHl1N/v6u/Wc7lcOMGLmElIpYdbNktS8RxVHY6n97720v0+BNP0rYduz3aP1xfDXbc3NxMvb29oyorPhYvfRavTRhNPcTXqqqqzgnKuhimxY9S2MXYvXs3LV68+JwIuuHWkovBsuyQATXD+bzF18Rr0f/+97/TrFmz6LvvvhuRP3/earWe8yKNtI5+4PXPPvuM5s6de05QzEj34tvP8x+p36qrq+nWW5fS3XffRY3uQB5jXz9ZbXZXec6VnokjcpvyLh+0jYjsrJPIaSOOPAWQT0s1sN6D1X+wYz4tmLcQ97841mGotg/VN2az2Z+W6kKAhnAHjWbmGHDt4pqamjpoppnB3HaD3SsjIwM1NTV4/fXXsXnzZrz77rtYsmTJiPz583v37vVw3YzkLhRfZ1kWR48exZIlSzBr1iy8/PLLHjuijsb1eOTIEfT09JxT14FZcogIEyZMwL8++ww2mw1/+P3v0dNrRHb2CSEtFctIQQxzdlNgAAxYyMCBYaSARAaCBEQul7uTCHt27xbqzD9LsRtysASeYpw4cQIVFRVDtnEo8Pc5evQoysvLB7021Dnx3wcOHEBXV5c/LdUPHRzHeQjHYB+OkWAymbBy5Urs2rULn332GW666aYR7yX+SJnN5nPSMo0W5F51xTAMXn75ZVRVVeHTTz8dlM9g4Ns/Wv5EhPGRUfj003WQyWT4/e9/h8ryMijdW3OfuycQAzAMJCDIQCDG/UoynGvNG7n6z5d+52Gz2YS0UN6A52m1Wn2i52GxWHx+fucVF0GbuKAYbXbZoeB0Oqm7u3tMrpMnn3ySJk+eTOnp6cK50YRg8tc7OzvHlN20p6dHsHl37txJiYmJlJOTMyp6p9NJBoPBwxQZis/ANnV0tNHdd91JNyy8jhobGoRyLtXdbRYQCSGyxDndf3PkWhLjJOJc7fd11SHHcUJaKV9oiVxpvcayEKqzs3PE/rsQ8I/sI4CIwLKsMAKSlyPMu+++i507d2LNmjUe+7eNpD7zfMT8fan7QPo77rgDixYtwssvvyyYBsPdm9zJOUcqN1j++9DQcHz4z48glcnxp8ceE3ZFIWJA5A4aAj/SSwBGIoqgk7rPQUh2OVIdBqs74NJOxqIZsSw7ZvofAvzCPgL4HGR2u91rm+v999/H5s2bceedd2LmzJkAvDcDGIbBgQMHfAq35LPhZmdne4R7vvDCCzAYDFi7dq1Qbij09/cLvv/Rtl/8UYyKisK9996HsrIyrFixQkhJPfjHjhnwtyt6bd++fbDZbKNayyCuAw8+hsIX8Ns3+WLz8/TJycno6uryif58wi/sI0Amk/kUJrlx40asXbsWq1atwt133y2kcvY2dzwAIR+dr+ATYwJnQ3eff/55bNmyBadOnRqWls/X5k2WFb7evMBNmTIFn332Gerq6vDcc88JH87RCm5wcLBXWWr4cnxZrVY7plDVwMBAn0KNeej1+oufpQb4cdrs4qWkvM3OrycWu5AGLoEUL0MVZ3qx2Wwe18XlBrNVd+zYQbNmzRISPjidTsH1Mhxfcb3F53jX08C6DVZfcdvE9Rfz57FixQq6/fbbBR/0wLrw58T8h+Ix0BU2kJ7ItXR3zpw5tGLFCo+MOkP1I3880PU3WF+J6zLwPRC73sT9NVybxWXEO/oMpBU/y6H6RbwjzGjmar4v/ChHdhItcpHJZELEFeC5dzkfeQZ42pz8eX7VV2Njo8dIIS43UCU9dOgQVq1ahRUrVuBXv/oVAAgRXAPvP5Avf23g+draWkGNFddNzFe8SIdz57njyzc3NwujqXhE/etf/4rm5masWbNG4Mn3HX8vm80muM0G9gH/m+fFsqxHOb6fm5ubYTQakZCQgM8//xxHjx7F3/72N6HeA9ssfoZ8+3mbWVxH8T7v4vaKy0okErS1tXm4TsU8xXwG3psv097eLphRA2n5Y/E+dOK6MAyDpqYmWCyWc/hcaPwoY+MBwOl0oqKiAtnZ2aioqMB1112HxsZG2O126HQ61NfXo7a2FnK5HAqFAhUVFWhuboZOp4PNZkNJSYmwi8i+ffuELYMDAwNRV1eH2tpaIayS36X0zJkzePTRR5GYmIhHH30UOp0O3d3d+Pzzz6FQKBAfH4/q6mrU1tYKoZ5lZWVoa2uDXq+HyWQSdvwMCgpCW1sbKisrsX//fiQmJqK9vV2gZRjXOuuOjg4EBQWhv7/fg7a1tRWVlZUgIpw8eRINDQ2w2WwetA6HA7Gxsfjkk08QGxsLrVYLtVqNlpYWVFVVQSaTgWVZ7NixA2azGRERrvztJSUl6O7uRnBwMHp7e1FaWgqbzYagoCA0NjaiurpaCCutrq7Gl19+ibi4OGi1WphMJoSHh+Ozzz6Dw+FAaGgoLBYLtFotmpqaUF1dLYSvVlZWorGxEcnJyZgyZQpqamoEvl1dXSgvL4fT6URgYCAaGhpQU1MDhUIhPM/W1lZotVpkZmaioKAAWq0Wer0eHR0dKC8vB8uywvOsqakRQmjLy8vR1tYGrVYLh8OB9evXo7+/H9OnT0draysqKirAcRy0Wi1qa2tRW1srJCQtLy9He3s7dDodzGYzysvL8fXXXyMhIQEWiwVlZWXgOA6BgYEX3O/+oxzZ+S9nV1cXDAYDAJevtqmpSdhzq7u7W4hZ5jgObW1taG5uhtPphN1uR1NTE9rb26FSqRAdHY2WlhaBtqurC42NjbBarWBZFj09PUhKSsIf//hHXH/99XjkkUfQ3t4OIoLJZIJWqxViqXlanm9raytaW1sFf3ZDQ4OwPbDRaER9fT3i4uIQEBCAzs5Oge9QtF1dXZBIJOjt7UV9fT36+voQGxsLh8OBpqYm2Gw2sCyLpqYmNDY24q677sKiRYvwzDPPoLq6GjKZDAaDAfX19ejv70dAQABCQkLQ1dUFu90uxMq3t7d78O3u7oZEIkFPTw/q6+uFD2VHRwfGjRsnCE5tbS1mz56NVatW4YMPPsDq1athMpkgkUiEZ8KvI2hra0NLSwsmT54MjuM8tl42mUyor69HT08PJBKJUGc+yUdbWxuamprgcDgQGRkJh8OBzs5OMAyD/v5+NDQ0CMk3uru70dDQIIz+LS0twrvgcDig0+mEePa+vj7U19ejt7cXEokEXV1dwoeUiNDa2oqWlhawLCtoheHh4VCr1TAajWhsbBzT9tVjwoW3HC4s9uzZc872T95iJB97e3s7LV26lB555JFzwip5jMVWG6udN1L96+vrae7cuYMuUxXbo75ioC3N41//+hclJCRQSkrKiPQXq+/OB4Zq/4XGj3JkF4PGaBuZTCYUFhYOGUHV19eHxx57DHK5HKtXrxZWrIlRUFDg8y6mgCvcc6iNIUcCx3EoLS0d1vUTGxuLp59+GuvWrUNpaanHNZvNhtOnTwsjtS/Iy8sTNCzg7DN55JFH8OCDD+K5555Dfn7+kPTZ2dljimArKyvzaRdbvp5jzVSTk5Pzg8hUc8kIu69Cb7FYUFxcPOjLRkR4+eWX0dLSgo8++gjBwcGDBt+cOXNGUM29qQdftqCgwCNk1xuwLDuqHHT3338/EhMT8frrr3uk4LJarSgrK4PZbPaJP+ASFl7YBwboPP3005g/fz4ee+wxNDQ0eFzj/87Pzxfq5MtzrKmp8SmHHM9rLDnoAKCwsFAwTS4mfrQTdDzKysqQk5ODe+65x2dfqUqlQlhYmMf6byLCe++9h927d2Pt2rWYNm0agMEjyWQymWC38WVGC96TMH78eK93NOHB7yc3UvtnzJiBtWvXIigoCJdffrnAX6lUIjQ01GPNvzeQy+UYP368MDk40Itw7bXXIj09HcnJyViyZMk5O6/wacF4u3k0/Sf+KEilUmGPP2/B939oaKhPaa0ACM/Plx1lzisurNVw4THW2HiO4wQfq9j227hxIyUkJFBSUtKI9xjoZx8teD+t3W732e5kWVbY820oiOu1bt06mjdvHtXX1wv0drt9TDYnz39gG8S2bEdHBy1atIgeffTRc+LIHQ4HOZ1Or1Iyi33aPK234Ol5/r6Af35+m/2/AEajEenp6YKfGwAOHz6Mt956C8899xxuvvlmAMOrl0eOHEF9fb3XNjvvp+W3RPYFg4XLDofly5djwoQJ+OCDDwC41Phjx455nTZajEOHDgnZdWmAis7XMTQ0FB988AHy8/Px9ttve5Q5cOCA4PocLcRxAHl5eaiqqvKp7gzD4Pjx42MKtz148KDXqby/D/iFfQQ4nU50dXUJtmZJSQmeffZZLF++HMuXLxfKDSfI3d3dgs3tTXw5j/b2diFvvS/o6ekZ1uYXq9UBAQFYuXIlUlNTkZycDLlcjp6enjEt5ujs7BTChcUQBwgBwKxZs/DOO+9g69at2LBhg1Cura3NI1BmtODL9vb2jmmCsbu7e0z0nZ2dY0pFft5wUfWKC4CxqvE2m42am5uJyOViW7x4Mf32t7/1KvNJa2ursA2yN+o4r0Y2NDQM6dIbid7pdFJbWxv19/d7Rfvaa6/RggULqK2tjQwGA1mtVp9NiaamJjKZTKM2YzZt2kTTp0+n5ORkInK5Bvn2+6LGd3R0eGxDPVrwvFpaWsa0ZXVDQ8MPYmNH/8g+AqRSKUJCQmA2m7Fy5UpIJBK88cYbkMlko54Z5rPQjrb8QGi1Wp8WwvAjtkaj8Xpy7w9/+ANkMhk++ugjIVLQV9ehOKhoqHuQaCntr3/9azz00EN47rnnUFxcLOTsJy9y/YvDblUqlc+Ti0QEjUbj8+QaEXm9kOj7wn+tsI9WcPhsnr6uemJZFikpKXjttddQV1eHjRs3IjQ0FMDoVcqsrCyP+PLRgi+flpbmsxovkUhw6tQpr23G0NBQvPXWW9i2bRveeeedMa26O3r0qBB9OBTEse4AsHLlStx444144okn8PHHHwtZY70Bf8+ioiI0NjZ6XW++//Py8gS3oC/3SE9PH9J1WV5ejpMnT14Q19zF/9yMAQaDAe3t7TCZTIO+CAqFAqWlpejp6cGJEycQHBzsle0plUrBsiw2btyI7777Dm+++SYMBoNXL45CoUBeXh56e3thNBq9FlqpVIq8vDwEBQUhODjYqyQK/OKU3NxcdHZ2YuLEiaPmzzAMVCoV4uPj8e2332Lp0qVQKpVe11+hUODkyZPgOA7x8fGjppfL5bj11luxZ88erF27FgsXLoRUKvWKPz8hePLkSYSEhMBqtXptO/M56CMjI2G3272ml8lkyM/PR0BAAMaPHy+8f/xcxYcffohdu3bh8ssvx5VXXom5c+di2rRpCA4ORlhYmOCuPR9gyFfd8iKDQMjPy8eXX36J9PT0c0YGAEK8dWtrKyZPnjxqVZrcucWlUikaGxvR3t6O+Ph4hIWFDTrRNBLGssrpfNB6o/6SeyUX4Oo/lmVRVlYGnU6H+Ph4nyeaxPcdTXsYxpX73WKxoLa2Fk6nE9OnTxfq5A3G0oe8+TCWZwCc22b+fFVVJdrbz+7DJ5VK8ZOfXIMHH1yOW2+9FTExMT7xHbQuP0xhJ/ePOD0hh7NWBwHkWkLZ1d3ljk5jwDBnqUCARCpBSmoKtmzegnfffRdBQUEjpmDiXwz+i/7UU0/hzjvvxOOPP+5hV3qD5uZmBAYGIjAw0CvBA1wvRX19PSIiIry2O/mRvb29HVqtdlRBJXz/iJfcbtiwARs3bsRnn32GKVOmeD26NzY2Ijg4WNiNxhvI5XIcOnQIb731FpYuXYoVK1bA4XB4lbGmo6MDSqUSer3ea/6AyxugVCoRFBTkNS3DMGhoaEBoaKiHKckwAAj4x0cf4evtX2P+vGtw7bXXYEZCAqZOmYLY2Bio1WowjG/7Cw6GH54aTwAYDi7hlrp2+QMAhgByfwT46CupBGFhYQgLCxvydlU1NdDpdLjiiiu8stsNBgO++OIL3HTTTVi4cCGmTJnic5MqKysxYcIETJgwwSf6vLw8LFiwwOd5h5aWFowfP96nUYJlWVx99dUoKChAcnIybrnlFq/vcebMGSQkJCAyMtJrWgDIz8/HG2+8gdWrVws59LxBV1cX9Ho9pk+f7hP/+vp6hIeH+0xfUFCAOXPmIDg4+Jxrf3n2WfzpyRWYHBMPpdK3CMnR4oc3Qce4R3CSwZVmmHULuhTE8LLPeKQrIzhBsAHEgiN+k1+Xummz2cGy7IgLScQjhdFoxO9//3toNBr8/e9/R2Rk5Dl5y72BL2GaYtUxKCjI54UgDofDPUL4NjqYzWbExcXhhRdewOHDh7Fjxw6v76HT6XxWg4kIWq0W9913H5YtW4YVK1bg5MmTwrWRwHGcsLWVL7wBQKPRjGnLJr1ef45GSBwHJwET4+KQMGmyS9BZG6pqauD4vpTt78un5zvcYYUcEUccufYK8fRp22wm6u83ktlsEVHZiDgbkdO15RBLrl1cdu3aPSo/O+9TdTqd9NRTT9H1119PjY2Nbn7npmXyBny4pTf04rRGvoZbitMy+RruKV7iunr1alqwYAG1tLR4VQeev69+et7H7nA46LHHHqMFCxZQg0dq6uH5jxQuPBytuP6+YKjnxxERy3LEsSyR03Wt8vRhevavr1Ifd7bM+cQPb2QfsIWAayh3nWtprMCGTz/GX/78Fzy1YgX+9Pgf8Nrf38aZslpIoAAYKUjCggEDZhQWColWxPEj39tvv43U1FT885//RHR0NMxmM6qqqoRJIV9GyKqqKsH15I2fmP/hM8F4C37+ob6+Hkaj0Wt6AMJOsHa7Hb/73e+gUCiwevVq4TqNMAoxDIOKigohq6wvKCkpgc1mg0wmw1tvvYWYmBg8/vjj6OnpEdJfDVePxsZGYdWht+DTYo2FftBVgwQwDAsnA0Aqgam3Dq++ugonT1dA6+4mPt32+cIPT9gFG50DyCW4gBTJ+3bijruXISnjFBbevBT3P/AAfrF4IU7nZOK+Ox7A+i92wgH31kIMB4bcahcNP6EmFvRvvvkGmzZtwltvvYVZs2YBcKmx+fn5cDgcPs/q5ufno7W1VeA3qm4QlcvKyvJ5iSkRobi4WMjw4i0sFgsKCwvR29uLwMBAPP/880hKSkJGRsagdR0MOTk5PqdSJiJkZmYKZoxarcbq1athMBjw4osvCvn2aMCMufi4tLTUZz85ABQVFY2J/sSJE4OsLeDgJAYyRoK+rmasWvk8Nn19CNXllXjtjdXYsvUr9wBz/jLa/PCEnWHhmm13bxjAMPhu52b88r6HMfGKG7DmXx/jrrtvw6Ibb8Id9zyELds24/afT8OfH3kQn2zcgXOa5J71HAkZGRl45ZVX8OSTT2Lx4sXCixIQEIBp06Z5FTE3EFOnThX24/bmHvxHKDEx0efJOYZhMGHCBJ9mkgFX+6dMmSJEkC1atAi33XYb3njjjVGnV5oxY4bPM+EAcPnllwsReBzHITo6Gh9++CEyMzMFLUMcYz8Q8fHxiIiI8Jn/5MmTER4e7jP9zJkzB5m34VwDGXHoNrQjMDgSYVotGClBqdVAGaAcRM7HuIXUeTYLzgMcRBxLrt2BOGqozqVZk2IpLm4mldW5bEUnOYklVjDvezrL6Scz4mnc+Jl0vLSWiM5uETxcbDxv750+fZquvvpqevHFFz2uDfbjC3ylH2tKpfNRdx7i5aXt7e10/fXX0zvvvON1XcbKX3yPw4cPU2JiIn322WdD8jpfz20s9xh0aS7nIAfnJAfrmo9oqi6kxKgw+tkdvxb2sHVyHLECHUdEvs0b8PjhjeyQgcDAtb+fAzu+2IyiqgYsvOeXmBo3HgAghRQSSIRBXD9uApbd9wt0tZ7Bxk07wWJ0tjXDMGhpacGf//xnzJ07Fy+//LLHNT45YWZmpk87wvDIysoS0lGTlyM7wzBITU31KZySt2fz8vIEM8JbmEwmZGdnCzY3ESEsLAxPPfUUNm3aNOImE4BLa+LDhb1pP+DShFJSUjyWGPNYuHAhVq5ciXfffRcHDhwQyg+04QsLC1FTU+MVX+Bs/+fk5PhEz9/jyJEjHmm53BcgYRgwEpfG4rBb4YQTLCuBK4qBIGUAidDmsdvuPzxhJxKaZe/vwNGMIwAkmHVF4jBEMkyfMRMBANKT09DcY4awg5hk6J1E+vr68MQTTyAiIgJvv/32oKq6zWZDQ0PDmNJb8RlFh6rHYBDz4fPG+4rm5mafl2g6HA4h06oYv/jFL/DTn/4Uq1atGrFufNZXwPsJToZhUF1dPeQS12XLluG3v/0tXnjhBZw6dQoMw0AqlXpEU7a2to5pPX5LS4uwZbUvqK2tPXeJMUnAgBEEkCHOPV8l3u+OORtfRhK49r/zHT9IYecY14tu6u5GfW0TADVio6OGJQsOHgeNlEF7cx1au/vAcRwsFgusZlcnOxwOmM1m4cVkWRbPP/88Wlpa8O6770KpVKK/vx8sy4JlWZjNZlitVmi1WsyZMwc2m00Y3W02G8xms7BhosViEVJDi2mJCA6HAwkJCULgz1C0RCTQ8qOY3W6HyWTC/PnzodVqR00LuGbRzWYznE4nZs+eDb1e7zWtw+GASqUS9qkT943NZsPTTz+NqqoqfP7558LHScyXiGC1WjF79myMGzcOHMd59I3T6YTZbBZCcAejNZvNuP766yGTyWA2m4U687QOhwOPP/445s2bh9/+9rdCkgqz2SxsdZ2QkIDQ0FBB4Ph3gefL9yvPd+DznDZtmmDz87T8hOFonsnVV18NvV4/gC8DEk0oMW6vEwlnyDOIlBn72P7Dy0FHBJYBpGBg7mjGpvWb0NzL4f6HH8bMy4aOwOqor8LmrdvABoRi+W8ehFrOIiPtMDIzj6OtrQ2zZ89GTk4OnE4nIiMjsXLlSmzfvh3vvPMOrrzySiQlJaGkpAQxMTEwm81ISkpCe3s7LrvsMrS1tSE9PR0cx2H8+PHIzs7GiRMnoNfroVQqkZKSgvLycsTExKC3txcHDx5EV1cXYmJiUFtbi2PHjkGlUmH8+PHIyspCbm4ugoKCoFAokJqaisrKSsTExKC7uxtJSUkwGAyIi4tDWVkZ0tLSoNfrERUVhePHjyMnJwfjxo2DTCbDwYMHUV1djZiYGHR2diIlJQU9PT2IjY1FcXEx0tPTERAQgKioKOTm5qKwsFCYKExOTkZtbS1iY2PR3t6OgwcPoq+vD3FxcSgoKMDRo0eFnPG5ubk4c+YMoqKi4HA4cPDgQdTX12PevHmQyWR48803ER0djYSEBOTn5+Po0aNQqVTQ6XTIyMhAVVUVLrvsMtjtdiQnJ6OxsRHx8fFoamrCwYMHYbPZEBUVhby8PBw7dgwajQaBgYE4dOgQzpw5g6lTpwp8W1tbERcXh9raWqSmpgobXQQGBmLv3r3IyMjAggULUFxcjKKiIkRHR8PhcCAjIwNdXV2Ii4tDRUUFDh06BI7jEBERgRMnTiA7OxtBQUEICAhAamoqysrKEB0djf7+fmRkZMBkMmHChAkoLy9HWloaiFx75h0/fhwnTpxAaGgoGIbBoUOHUFlZ3BgowgAAIABJREFUiejoaBgMBqF9U6dOFZ4nwzAYHznePd1GYMCgp7MJX/xnM1QxU/HwA3dACgYE1h0sevYTwIxldn5MFv/3AY4l1h1O0N1whuZPjSJAQRv2Hx2W7OTBHRSikFLk5GuopKmTnBxLxr5e+uKL/9DixYupqamJenp6yOFw0IcffkgzZ86kw4cPE5Fr8sdgMFB3dzfZ7Xay2+3U1dVFRqORuru76dtvv/VIwGA0Gqmrq4ssFgs5HA7q7u6mrq4ucjgcZLPZqKuri3p7e4WAls2bN1NhYSEREfX29lJnZ6ew/5eYr8Vioc7OToHWbDZTV1cXbd68mQwGA/X19Qm0druduru7yWAwkNPpJKvV6sHXZDJRZ2cn9fX1UVpaGp0+fVrYZ53fc95gMJDD4SCr1UqdnZ1kNBqJZVnq7+8X+PT09NCOHTuosrJSaB9PS0RksVho2bJldPfdd3vwtVgsxLIs9fX10aZNm6impkbgyz8Hvr19fX3EcZzQPp6W76tt27ZRb2+vwJfvm87OTurv7xcCZ+rq6uiWW26he++9l5qbm6mvr48cDgelp6fTsWPHqK+vj5xOp1BHnpbnywdP8c+ED8bZvn07ZWVlERF50LIsS0ajUaC12+1kMBiEZ2Kz2chgMNCmTZuora1NaK/JZCLiOHISkdM9HddQlkczI4Np3pJ7yEZEpWUV1GcyERFLHDnJVXpseex+cLHxHCMBQwQwgDYkFFOmTUFmeTPqGuoB/HRIut7eHpjtLCZPjEFEUCCkjASBWh30epfLSaPRQK/XY8uWLfj3v/+Nd955BwsXLhT87LxrircNQ0JCAEBISRUWFiasmuOzjJJ7MoiPeSYiyGQygZaIIJfLoVarhUUs4h1hiUjgy7IsZDKZ4GIjd9IFlUol8OEXs5Dbhyzmq1QqBfcYx3FQq9VQq9WCOaPRaAReYlqO4yCVSoURn+M4aDQaYdGKxWKBXC5HSEgIZDKZR3s5jkNAQABeeukl/O///i+2bt2KX/3qV8KyTHKHuvJtkkql59CK2yterMNxnNBXFosFUqlUOBb3jbjf4+LisGbNGjz00EN45ZVXsGbNGshkMjidToSEhECr1YJlWaFvhuIr7id+qS/PS0zLubdxGux5knvlpEKhEJbmerSXI0gBcO6BWq8PRmxkOJJSDuKPj7+Ay6dPxP89shzn1dIe06fie4DL42Yncn/JPn/3FWIAum3ZE2R1f9jsxBKxLJGTDym00gcvP0YA6K/v/dv9/XP9++2uXbRkyRKyWq20e/dumj59Om3dulXgN5iLRuwmcTgcwqg9WDlx2aFcNF1dXYJWMFjZwdw7A9MqidNgDazncPXgRyqLxTJi2YHniUjQcgZmfB14nw0bNtCcOXOosrJS4MuX4Ufrge0ajq/4N9/+oZ7VQJri4mL6yU9+Qn/5y1/I6XRSf3+/kJZr4I6zQ/EV37u7u1ugH+oZDfVM+PpbrdYBdCSEhLtO2ih59za66ec30//94Umqamhy1ZfOH36Qwu6Kh3f5Hztqi2jelDhSaKPpYN4ZVxnWSazTSay7n3rai2nOzEkUP/lnVNnYSUQsOd0+yd27dtHtt99O2776ihITE+n/t/ft8VFV59rP3nPPPTPJJJlcuAQJQcQCQgXFlq9+QP3RflY86gFPtZ8Wa9UqtVbx1NbW2oJi5VNBq7bAsQinLQVEgQohQCBM7gQSyOQ2GUhCYiYzSSYZJpPZe50/JmuxZ3KdnRT4YB5++TEze629bvvda71rPe/7vvfeeyHVhwr7WLjdTqeTuN3ukM9r6YMZLOyhwOfzkY6ODiZsoYIuTYOFfbB0Dz30EFmxYsWAB5uqPHJht9sZN324/pNeKyoqIrNnzyavvfYa6ezsZPWX0/9OpzNkH37SOtFl/vAJ/WJ96VIP6ev/LNDnpf/FMFay/DUl7CLxi7hIfH5ijUgIIQI5vn8HSU40kAV3LyfW5kByjMNxnvz7/ctIUtJUsvdwUT/1wEuE/g775z//SSZNmkQmTJhANmzYwPKN1jDCbreTv/3tb349SyZ27txJKisr/W2U8cLYunUriy8fKrxeL9m3bx+bcUOF0+kke/bsIW1tbUOmoW2yWCzk1ltvHUBy2b59O6mvr5dVviiK5M9//vOgM+tQ6WmavLw8Mn36dHLfffex8kPpf5p27969pLS0VE71CSF+B5pNTU3DleSvt0BXBYT4BJH4QvCTPxpce0dvAIjot2MXOBEiONyx9H7s2vlfUPa04JF/fwgb3tmEv/73Dmx6923c+72Hcb5dwKd/3YZli26D/0BECb6fE+/xeuF0OvGDRx/FT37yEwBgccNHA57nERkZOSYfbJGRkUxnJyGc09O0Yymf6pxyHR4qFArodLphy6dkmalTp+LZZ5/FH//4xwASSmRk5JgcLtLwxiP1Hb1Ox/bOO+/Em2++ibKyMvz9738PqKv0byTodLoxRXOJiooapP0iAKH/z3/GxnH9PxMCBX+ZUEMg3Y+Xj2vOU40Iv/k6Bx/6OAIRSqj6yQfO9kYcyT0K88lSiDwPEUrMnjMXSxd/Cwa9n3tNRL9vC8KJ4MBj9+5d2LDh/2Hnzp1sEyqk+ogivF4vNBoNe1BCJYb09vYyN1dE4p5pOEjL8Xg8UKvVsgReFEX09fVBoVDIEjhBENDX1weVSjUs/5zWVxAE/PjHP4bb7caf/vQnqNVqeDweKJVKWU4jgcvtpxht/9G+PnToEH7605/ihz/8IZ555hkACCDpDNcmAMwISm74Ldp+pVKJ+vp6OBwO3HbbHFzmuvvJNJdBf+cHCPiYzGLGbY0wXmB27CIRiEB8ROzX4wOS+EP6BGTsI4R4CBFEycYdIZ/t2U2WLl1KnDL9fns8HtLQ0CBbZyaEkIaGBnZUFeqyTBRFUltbG6AHhwJBEMiFCxdk+U0nxG/Lb7PZRtS5pctnq9VKZs2axUJAW61W2eUTQkhNTY0sv/F0n8XpdJLNmzeTmTNnknfffTcgzWhw/vx52WoUIYTU1tYSr9dL3G43ue+++8ivf/1rWgNCBjzdhBDJMVuguj62Jf21t4znRPj/ceBFHgqRgIcPHESIohci8fOOFAoePEQQiBCIPz0ID3AcCE/A9S/oQXiIoghRZkQTl8sFs9k8pogeoYRfkoKqG0ePHpVNdxVFMcDENlS43W4UFxePGH6KSJbFEydOxPPPP4+NGzeiuroapaWl+Oqrr2SVTwhBbm5uyHRhqQPSoqIizJ8/H2+88QY2btzIQluNpBrQ2b+kpEQ2Nx4ATpw4AZfLhXfeeQeNjY14/PHH/RcIIHG/BL8bVQISwKSjBLqxL+SvPWEHR81c/LXj6BKHA88rJIYB/akJD57jwUEBcCq2zhFFnt5uwKAGf6bf6Wc6yIDfFXJ6ejpzSyTNK4piQFpCBtpUA/7459TEM7is4e5Fl5cTJ04MWEKKQYYeg5Ur/Z6SksLOkYcqV1ovKZRKJVJTU6HRaAboudLPwcvhlStXYtGiRXjppZcQERERYGJL+5i2N7hOwf00adIkpoJIde6R2i413NFqtViyZAnWr1+Pjz76CL/97W8hCEKA84vgsaftMZlMg/qPG209pk2bhtzcXGzZsgW/+MUvYDKZaAH9f6zE/n98/5902R681JeBMa0LrlFIz1L37NlDlixZErAMG+x8VZpXulMffJYqTS8IQoC7osHOsKUY6myZEDIg0uhIZ9ED3BwF1WuwewxWx+AjxeD7Ss/LpXUc7qyaoqWlhSxcuJC8/PLLA+o6mnKHau9g4zDcteB6HTx4kMyYMYO88MILAerBYEejwflHW640bUtLC7nzzjvJmjVrhkx7JXDtcePHCe3t7cjLy0N+fj6am5sxe/ZsFBYWwu12Izk5GcXFxSgsLERERAQ0Gg2OHj2KyspKJCcnw+124+DBg2hra4Ner0dubi6Ki4sZl7qoqAgFBQWIjo6GRqPB4cOHYbFYkJKSgo6ODuTk5KCtrQ0mkwnnz5/Htm3bIIoi0tLSUFBQgKKiIsTExDA3yTU1NTCZTHA4HDh06BDj1VssFhw9ehRVVVWYOHEiiouLUVRUhLi4OCgUCuTk5KCurg4pKSmw2+3IycmBw+FAamoqzp49i2PHjoHneTQ3N+PkyZOoq6tjM+zBgwdhtVphMpnQ1tYWwKs/ffo0jh8/DrVajYiICOzevRuVlZVIS0uD1+vFoUOHcP78eZhMJrS0tCAnJwculwsmk4nx6tVqNTIyMmC32/H+++9jxowZSE1NxYEDB9DY2Ii0tDTGjfd4PEhJSUFZWRlOnDgBrVaLqKgoHD16FBUVFbBarYiKisKRI0fQ3NyMtLQ02Gw25OTkwOv1wmg0oqysDPn5+YiMjIROp0Nubi7Onj2LlJQUVFVV4YsvvoDb7UZqaip0Oh06OzvxySefoLa2FhqNBhaLhT0Lhw8fRlVVFZKSkuDxeLBt2zZcvHgRN910ExsTQRCQmJjI7CTi4+PBcRxyc3NRW1uL5ORkuFwu5OTkYN26ddDpdFi1ahUKCgrQ19eHpKSkcXMRPVpcl8JO9bXo6Gi0tbXh7NmzePDBB5GcnAyDwcCOguLj45GQkACNRgO1Wo3ExEQYDAaoVCrodDokJSVBFEUUFhZi9uzZSE1NRURExIC8Wq0WiYmJiI+Ph0qlQmRkJIxGI6Kjo6HVamE2m5GWloaMjAwWO85gMDCKa0JCAvR6fUDemJgYKJVKxMXFwWw2Y8aMGYiNjR203Li4OKhUKkRFRbFyaV6DwYDy8nLExcUhOzsb8fHxUKvVAXVWKpUsLz0miouLg9FohM/nQ0lJCbKzs5GRkcH6hparVqsH5KXRTDQaDbKzs1FXV4fNmzdj2bJlSE1NhV6vR1xcXEC5wWNC47Pp9Xrk5+dj9uzZiI2NRUJCAmJjY6FUKhEdHc2ipqhUqoC+0Wg0MBqN0Ov1KC0thVqtxqxZsxgN+LbbbsPSpUvxj3/8A/v378e3v/1t3HzzzVAoFAFjQsdPr9dj6tSpjLZrNBqh0+kYlTghIYH1a0JCAuLj4xEdHY0dO3bggw8+wNatW3HzzTdDp9PBaDSOa6SXUeOKryWuMD7//HOyePFi2VE43W43qaysHHL5PRpYLJZhSSkjoby8XHYUUFEUSXV1tez2X7p0iVgsFtmnAYQQcurUKXLPPfeQlStXymKynTp1SlYUW4q6ujpit9sHvdbY2EgeeOABsnDhQlJYWDhompqaGtLa2hpyuadOnSJz584lv/rVr2R5tx1vXPfCPtaQzaJ42RWwXD2rr6+PcbtDZXDR8uWUTXVd6spaDqTtHwusViuZN28eef3119l9RwupK+pQ+4+2f7A9D/pbd3c3ef7558mtt95Ktm7dGpCOlh9q+9va2sjdd99NVq9ePaaJYjxxDe7GX1twuVxjdkuVn5+PpqYmWfmpjbTcKJ+iKKK4uBitra2y8kvdUgFgpz8k4LPY/0eYzwUiSZyTcxiGhAS8/vrr+PTTT7Fv374BTLahQPrdUoXa/0RymlFeXo76+voh00VGRmL9+vVYvXo11q9fj5/97GcBUWeLioqYUwyahwyx8w74iUivvvoqeJ7HK6+8gmPHjsFut19xHT0YYWEfAX19fWhtbZUV442itbV1TCF5m5ubZUWEoQJlt9vlu6XyefHVV63oG4ZnMOQJcL8AXGy5iHZ7O+6++26sWrUKv/zlL3Hu3LlRC3xTU1PIwRylaG9vD/CbT/d0go8LH3nkEWzevBmnTp3C8uXLcezYMQBAR0cHy08kx3qBTb1c//feew95eXl46623EB8fj4aGhjHxNMYNV34xcWUx1mW81+slTU1NspfBhBDS1NREOjs7ZS1DCfEzuEa0mhoCPp+PtLS0EJfLJSu/t/cSaW5qIh63J4DAJTL2VzCvS2BX6ZXzFy4Ql8tvSNTb20sef/xxsnjxYqZHD9cvoigSm83GVJlQGHR0ud7a2ko6OztH22TS2tpKVq9eTaZNm0beeOMNUlNTw/Yshjpio78dPHiQZGVlkV27drHrNptN9p7LeCI8s48AnucRGxs7ZOjd0YC6OwolP5EsQ+mOuRxwHMdOBeSA55WIjYmFUnW5fOogiZUhmdoJdZdILn+Oi4mGWu3Pr1arsXbtWvA8jxdffJHxzoda4nIcB71ez+wKQul/2ofR0dHM+cRoYDQa8Yc//AFvvvkmdu/ejeeee465oqJ1Da4Hx3GorKzECy+8gFWrVuHee+9l16jjj6uNsLCPgM7OThw+fHhM3l1zc3PR0NAQUvgn4PKL4YsvvhiRrjoURFFEfn4+GhsbZeXv6XHjWF4eOrs6Lzs7pawx0R+JBZwPBP1hlEV/IkIIM+coKiqEw97G2mQwGPD222+jrKwMa9euDahrsEATQvD555/j0qVLwxriDAYpXba6ujrkti9btgw7d+5ESkoKfvSjH+Hhhx/GiRMnAATGXec4Dm1tbXj22Wfxta99jVlXUuzfv192RJzxRFjYRwHqOXQs+aVWVqEimB4bCggZ6Ed9LOWLggCOEP8fT9ujBOEU/cF1/S7FOJ6DCMBHCObMmQ29Ph6EXH5ZTJs2DWvXrmVuwoChrdmkbqzl9J+0/0MBIQTJycn4/ve/j9deew2JiYl46qmn8MQTT+DYsWOMbtvX14c1a9ZAq9Vi3bp1zH0X7bOx7DeMJ645E9fxxmeffYaNGzdix44dg/KbR4IgCOjp6WE25XIeNpfLBbVazcw0R3MPOsNxHIeuri5ERUXJChssiiJ6enoYcShU+HwCLnkuQaPVQqVQgIgieI5DfU0ViktLAKUOnEqHadOn45apk9B7qQMFJ/LR2NKBSdk3Y87smVBzBBBFiJy//v4XhV+wP/30U7z22mt48803sWzZsgDTVIrOzk4WNjnUlREhfvfOSqUyZJt0Khrd3d3M15zZbMaWLVtQXl6O5ORkLFu2DGVlZaisrMSOHTsGhJkihMDlcjEy1tXEdT+z0w6WG19bFEV4PB7ZttiAf0c/1Ciw0h1j6sN8tJC+v3meHzE2/XAQRAG9vb1QKZV+NYTnAZ6HLioahUcO4qEH/g1b/robUTF+YVBrdbC3NmDzxx9BpVBCTQ2ZeCV4GgWF4wHB354VK1bg6WefxX++8grMZnOAtRpFT09PgAoUPD8NNV/RPAMCNIwSND/19w4At99+Oz744ANs2bIFc+fOxYsvvoiNGzeir68PO3fuZG6oaVAKWmepoF+tmf66pMsCgNPpRGlpKU6ePMl8nFdUVMDj8cBgMKCyshLl5eXQarVQq9XsLDUhIQE9PT3Iz8+H0+mERqPBrl270NzcDAAwGAw4c+YMTp8+Da1WC41Gg4KCAjQ0NMBgMDCTWIfDgcTERLS0tOCdd96BUqlEZmYmTp8+jTNnzrA3fUFBAWw2G4xGIxwOB8xmMzo6OmA0GmGz2VBSUoIDBw7glltuQU1NDc6cOcNmObPZjAsXLiAhIQFOpxNmsxmdnZ1ITExEbW0tSkpKQAjBqVOnUFFRAbvdzmaokydPorGxEYmJiWhvb4fZbIbL5UJSUhKqq6tRUlICtVoNpUKB/9q6FS3NzUhJSWEbXdExsZg7KxN//+QTRKbPwiOPPAAdT8BxPGzWi5g8/Wu4Z8kiEPTh5LHDWLf2Tez6x2dQRsXjpskZAIDGpvMoLCzEnFmzwYkC1r/1FmLj4pCSkgK1Wo3i4mJUV1cjNzcXEyZMQElJCVpbW2E0GtHc3Ayz2cw8x549exZlZWVsTIqKilBfX4+EhAScOHEChw8fZpRom82GwsJCCIIAvV6PM2fOoLy8nHkUMpvNsFqtSEhIgNfrxXvvvQe73Y4ZM2bAarWivLyc2T3k5eXh3nvvxZw5c5Cfn4+NGzdi9+7d2L9/Pz777DN88cUX2LhxI/u+detWtLe34+tf//oVl4mrv0X4LwBdBsbFxSEiIgIcx0GtViM2Npa5ZtZqtYiNjWUeYKKioqBWq1n4oNjYWMb1NhqNATvqOp2OBYjgOA5RUVHMJbNCoUB0dDTjYGu1WqSnpzM3yFqtlhnB0HLprK1SqRAbGxtQ55iYGJhMJuYeiualu8y0vkqlEjExMYiMjATHcawcjUaD+Ph4VmcaGikqKoqtHFQqFWJiYgb0jUajgUKhQHJyMuKCTgQIgPi0THz/ge9g/SdfouBMDZZ+7Sa4HRdQePYc/u0/Hgcg4kxBPszmEnxr8f9GweGD+OnTT8P94QdYvvB2P789IgKRag1eXrMGbe3tWP3cc/j000+xaNEipjpR4aeGRzzPQ61WB4xJREQEG086JnSnPy4uDklJSWxMNBoNa580LzUjpmPC8zx4nofJZGLuwXU6HfR6PTZs2IA9e/bg97//PRYuXIhJkyahp6cHpaWlcLvdcLlcaGxsREdHB5RKJQwGA2JiYhAbG4t58+b9awVgKPyLjvSuKqTnoHv37iVLliwJOGcf7qx2JBPJ4UxLg78PZ1o6XJ2Dvweb3Y6mDVIM5oZ6tN8HK5sQwgJ5nD6yi+h1keSHL79FCCGk3HyYrF2/jvQSQkRvD6koPEGsLc3+TF4nuX/Zt8hzv3rHX1b/vSiDoaenh6xevZrMmzePFBUVsbKCOQ6htIGa08rNO5g58YYNG0h2djbZuXMn+f8J16XOLtWLxSCnEMHXB8srvd7b24uqqirGYAvOO9x3+tlisYx49DLYfUi/LlpZWTng6G+kNlCIogibzcaiiIZSf8Aff62mpobprBR8f92m3nY77rjjFny2bQe+crYhv+gMZt/2TagBEIUGk2fNRUaSEQABeA3SUjKQnZXpL4tQzyyAAIKIiAisW7cOCxcuxKOPPorc3FwAwLlz5xgDjZCBPgBH+n7hwgXmKSfUvABQV1fHAjuuW7cOmzZtwu9+9zvcd999AenIEHsHFRUVY2JQjheuS2EPxlg4yT09PSgpKWEPm5x7lZSUoLm5WdYZO+Dn1gcL22ghCAIqKipku4XyeDwoLy8f5JyfByGAJjIZD9z7bXS3VWPdu1vR1cdh2i3Z/Ul48EoVRAEAONScOw2i0eN/fevrAAgIEcARAUoigif+l7JKpcLatWtx//3345lnnsGuXbtQWlo6Jrry2bNnceHCBVl5OY5DTU0Nzp49i9/85jfYvn073n33XUaakY7TUON78uTJMUWRHS/cEMI+Fuh0OmRnZ8v2LAoA2dnZLIrraCFdYcycOXMMDDgemZmZTOcMFRqNBlOnTh1gfy1yBEI/be7by76DW9Pj8N76jYhLnQSTPhoAAU8E8ARQKhRwu1pw6Hg+lq14EFOMBohE6He/pgDhaJhSPydAqVTi1VdfxapVq/Diiy/i4MGDY3LlPWnSpAFHYqMB7X+NRoOXXnoJubm5+PDDD7F48WIAo2dDzpw5k7kFu6q4mjrElcBYufGEEFnmlVJIXR7JMXEdi3lpsDmn3HsM0G2JQHwirVcf+c8fP0iSTNNJSV0zu07EXuJ3FyyQL/fvIQcOHpHcQfAHAiEDfaZKy/rLX/5Cpk+fTp588knmoXa0fSmnz4P7qrCwkCxatIh85zvfYYE2QuXoj7X/xwvhmX0EdHd3o6ioiO3sEhkcpKKiImbiGmp+juNw/PjxMXmXPX36tOxlvNvtRmlp6aB0XQXQz4lX4v+sWIEnn3wMWRNTIBACkQAgCog+L/KPHoM2IgFL7v4GAKChoQFdXd0AF+xU0Q9pP61cuRKPPfYYKioqsHz5chQUFLBVz3BqEZHQbisqKmCz2UZsK+k/xeE4Dj6fDx999BGeeuopiKKI119/HZmZmbLGLz8/n+n8VxNhYR8BHo8HdXV1jLIpR2evq6sbcoNsONC0VVVVsrn5hBDYbDbZOmNvby+sVusAYgoH6gVZBIiAuQuW4IWf/Rharp8BxwGE4/HFZ3ux5uU12LzlY/zoyafwH4/8X/z333ZCpQpm8w0uRGJ/BN3t27dj+vTpeOKJJ7B27Vo4HI4R604Ft7GxcVTcdKn9+sMPP4xNmzbh5z//OVavXj3A+24o42ixWMZEbBovXLekGgqLxYKioiLcf//9IVk+UfA8j5iYGOj1etl02YiICBiNRqZ3j/Ye9MGiftrk0C0J8Yc3TkhIkKX30zN56ptPcmeJX3MOIqeCWqkET3wApwDPAaLghaf3EmbPmYNp2dnIzLwJWdOzsfCuu5CSlOiP/hNQ2uAnEiqVCpmZmVi6dClMJhO2b9+OHTt2IDIyEpmZmYP2i9RWnrZ/JL9vjY2NeOutt7Bu3Tqkp6fj7bffxje+8Q3mCpue09P7jwak3zmG0WiURVceT4S58SOAEIK+vr4Av+WhCjxVAUKh3NIHldI1KZEmVAiCAEEQGOFHTn5KGArcJCMSbzQEPiigJP5gHoRT94utAEABQvrAcYEbnFJBH6lVXq8XSqWSld/e3o4PP/wQu3btQnJyMr73ve/hnnvuGXQTjhDCDFaGan9FRQV2796Nffv2ISIiAk8//XSAiarX6wXP87JftjT8ltzJYrxw3S/j6dtULje+q6uLuWSWO1gnT54M2S2VlBv/5ZdfBnhaCQU8z8NsNqOtrU1WfrfbDbPZPAi/XBrQQAEV4I/IxwQdoI9XzuEjaG4OjIjjD/sxuthl+/btC/D0YjAYsGbNGuzZswcLFizA1q1bsXLlSrz88ss4cOAArFYr2+OgR2fSZXxnZycsFgs2b96MBx98EE8//TQqKyvx1FNPYdeuXQGCDviPTkej8w8G6lbM4XBcdbdU1yVdFvBvrDU0NKCqqgoA0NLSgtraWiQkJCAjIwMNDQ1ob2/HxIkTERsbi+rqavT19SErKwuCIKC6uhpRUVGIj4+H1WpFXl4eJk6ciPT0dFitVjgcDkyaNAkxMTGwWCwQBAFZWVno7e1FbW0toqKiMGXKFDidThw5cgR33XUXJkyYgNraWnR2dmKB0JDOAAAGZElEQVTy5MmIioqCxWIBIQRZWVm4dOkS6urqEBMTg8zMTFy8eBHNzc2wWCxYsGAB6uvr4XQ6MWXKFERERLC2ZWVlwe12o76+HrGxscjMzERTUxMuXryI5ORkdHV14dSpU0hOTsbkyZOZn3Se55GVlYWenh7U19cjLi4OkydPRmNjI1paWjBhwgSoVCqUlZWht7cXCxYsAM/zsFgsUKpUmDplKro7XaizVSPeYEDmxCmwnT+P1q++wsSMDBgSElBXV4vjx08gLS0d8Zc8sFjOQaNRY+rULHR0dMBqbUBiYiIyMjIY+WXChAkwGAyorq6Gx+NBc3Mzurq6cO7cOXYU6HQ60dbWhh/84Ad47LHH8PHHH2P79u3Yu3cvkpKSoFAoYDKZkJycjKamJkRGRkKv16OlpQUNDQ04ffo04uLisHz5ctxzzz2YNm0aZs6cCZ1Oh4qKCvh8PkydOhUcxyEvLw9TpkxBZmYmWlpa0NjYiJSUFJhMJtTX16OjowNTpkyBTqdDdXU1CPFHtPV6vairq0NxcTFuvfVWtLa24sKFC0hJSUFqauoVl4nrVti9Xi+6urrQ1dXFLMccDgc0Gg1EUURXVxfa2tqQnJyM6OhodHR0wOPxwOfzoa+vDw6HAz6fDxkZGZg/fz5sNhu6u7tBCEFXVxfa29thMpkgCAIcDgcEQYDP54PX60V7eztb/vb09GDmzJkwGo3M3NFutzMf9E6nE6Iowufzobe3F3a7PcA0s62tDd/85jcRExMDm80Gu92O9PR0qNVqNlsIgsDyApfNWtva2mAwGHD77bejqqoKdrsdaWlpUCqVcDgcUCgUAXl53u+Moru7G3a7HYmJiTCZTJg1axbcbje8Xi8UCgXa29v9/UgEePo8sNudUKk0ICDo6e5Gu92OpMREiIIAp8OBubfNRWJCor9f2x3Q6rQQBBEej79cupdAy6X++p1OJy5duoQlS5awcqOioljfNDU1QaVSITs7GytWrMD8+fMREREBl8vFDH9aWlrAcRxcLhd8Ph+mTJmCOXPm4Lvf/S7mz5+PefPmoba2FlarFV1dXVAoFHA6nWz8fD4fbr75ZsTHx4MQArfbzQyKpM9Reno6VCoVy0ufBbvdjjvuuAN6vR5NTU2w2+3MTuJK47rU2aU7prt378b777/PdHYpE4vneRY8UZqH6spUX6b2zMGqAE0XXGbw9c7OThbUIbiO0jzS+0nhcDhYFBipLh88dDQvbRNN43K5WOCEwcoOboc0r8/ng9vtZjHeB6QHAYfLn0EwoD87OjpYjHP/7xyku+/BFOPgNjqdTmbEI/09uJyhlsmdnZ1QKpUBG2zB4zBYf9Iyurq6oFQqERERMWi5wemD/3c6nYiMjAzYd7kaS/rrXmcP1rODz2ilAyf1OEqvd3V1ITc3l22yBd9H+lkqKNK/I0eOwGazDfh9qPtIwXEc9u3bF2AfTdNI2zbY7xznD1p48uRJXLx4cUD96YZXcLnSe3Z3dyMvLw8ul4vdl+YjxC/oLC9BQBp630OHDrEZ1r/3cbkPpJt+Q/Xv559/jt7e3oAX0mDl0GvBQltWVhZSFNbgMTl+/Diqq6sHHdvg/pLWif524MABOJ3OgN+vxhx7XS7jpQJMDWGGexMHv9WlaXieD5iRBxMK+ln64EpnP61WOyAK7GAPSvB9aVqdThewqhhKMIdaGVCzUJpuuDYE51coFMxsVIpgARvqRUXLD14VDdXewepHTX6D8w2VXwpKvx2ObjvUvaX1lx6bBc/cQ9WBlqnVaod8qV1JXJfLeCn27t2LTZs2Ydu2bbL44YIgwOPxsAGTM1A9PT1QqVRQq9VDCuRgoLNUd3c3sz8PFVTPpOWHCtp+KrBy2k/VCLnnzNStUyj9L32sqaehUMunYyUdv1BBx4+qQVcT172wNzU1oaamBvPnzw/ZB5kU1JnBWBAq+0oOW2s889N7jMdMRF9ccvtwqJXXaPJcK+2/WjM6xXUv7OOBsQ7UcJs6/+ryr4UXxljvM9RGZCj5xjp+Y7nHePXhWBEW9jDCuEFw3e/GhxFGGH6EhT2MMG4QhIU9jDBuEISFPYwwbhCEhT2MMG4QhIU9jDBuEISFPYwwbhCEhT2MMG4QhIU9jDBuEISFPYwwbhCEhT2MMG4QhIU9jDBuEISFPYwwbhCEhT2MMG4Q/A8MhALOrXDPdQAAAABJRU5ErkJggg==)
A \(\frac{{5\pi }}{6}\)
B \(\frac{\pi }{6}\)
C \(\frac{\pi }{3}\)
D \(\frac{{2\pi }}{3}\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi chính thức THPT QG môn Vật lý năm 2018 - Mã đề 204 ( có lời giải chi tiết)