Từ độ cao h = 80 m, ở thời điểm ${t}_{0}$= 0 một v...
Câu hỏi: Từ độ cao h = 80 m, ở thời điểm ${t}_{0}$= 0 một vật m = 200g được ném ngang với vận tốc ban đầu ${v}_{0}$= 10√3 m/s, gia tốc trọng trường g = 10${m}{/}{s}^{2}$. Động lượng của vật ở thời điểm t = 1s có
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LTiMHSWNDEK1grRbpZWk3ZcdM72PHOd4RgwugKylotvCrWJqgqE+OTCLBq1Qg4Ze3oKFsvuoiXd+1kemoqHFfXzHIhcQJfZPl9NJwWAKHIkEHFAylNL/zVl7/Kv/yjf88Tz73Ouquv4f3vu4MLLr2ewU2bqW5YDRXLVEMZm2iw+bbDTBw7woFnnmP/Y8/wb/7rN3j68ef5R//Lp3nfe68j8w0Qj9Pge5sRn+4UsRII367vRHxwNdDeUDX3I3YOt6ohyCF8F//mV6nkWA7rloWsd85i2I8UvGewHpSJySYHJ46zeu0ahtNASbQ0Y6IxTjWpIEZo+DBbTKyhIgl5CaepqSkSm+CcD8OsCcRr8C8HwUJk0WbcswqY91mXu8jMSvjO++kUAWswTlArfONbj/PHf/wlnn5uJxuufCe3fvqzXPfuq5ieHub149PsfekNDr74JhO7D2PW1qhdsIaLrryIy66+gNY7b+Fb//aP+dsfPMD559V5/weuI2uAapOaVPA+pEYYMaVzCOEvkfiOocegZECTxFpEbJCemFUR4t9DBnTOG4kELs/jQ1KG9xgxGCEYzrnxXFweLfZXFjLNeShpUywBlixzPPv8Tn7/X/0r7v34L/Cx97+X1YNVJlwI1nQui8GIrShUBhdriAnQarVC5ARhGGy2mkxPTZMkKUklxVgJm53paIo8vLf95C1cZIJohmTTGEl5Y98R/vorX+PhJ19j9cXXc/3HP8KWW3ewtwG7fvICT3//xxx+cw/NI5O4SUMyspba+ecxtQda29ZzxcXn8s5fuI3jY0/y3Ud/yP3feZg7b3obqWsiNDAm1nXwRG0moIJ4xcanPAylgorFuwqihmAixqxvE4cRr5ikHNDogQzBYU28USohmiOvKhi1UJGAQQpds9sQ+RE1l9OirpdYg1hDMlBl18uv8ge/88/53n//Nvf83D3c9J53cs76AVI/jWs2qZgE3zJgLSRR04plcHAIVRgbGwOUZqvFkbExFKVWr+G8R5FgUpzpzG4tnlTBOb+wEZE+3J433tjDU089zngGl7zj3Vx+x624apXHvv0kL339R+x97BkYGwc7SGJHae0Hd6TBq5OvMPncSwx++HpGL9nCBe+4hue/8Tc88PUfccfb3s5AYqAGKopojIBSiodFNRYOUUXVAzaeXxJGyDh+qg/VacTE8B/vMdEgVlycCYMplJIPgY9KlNx4ssHaJK+3Gkpa5t4Gg0hbk6ImyKZCYi2bz13Pz997L//h3/459/33v2Xnq9Ps3DPFHbfdwPbLNjIw7DEYnMuCMMdiJ8YY1q9fj6rnwQcf5JZ3v5sXXnyBl3e9zOrVq6kVYU6LB/u7v/u7v9vrC+eygoGGtiZbiIwcD7QwNLE89sSzfOXLf0Nr9Vp2fPTDnL/9Ml58cheP/OX3OPDEC8ikkFQ2UB+6kFptC4lZT70+SuP4EY7v/xmtOqy+MEQM7H/lAJXJlA/ceguDVYF6FW9TvEnApPGVoMaCTfDGomLAWDA2Lhe8gCSCsYKacLNNYoNbywKxGqCIAUkRKhhJw3tJQFKQSvESqSCmGj8n5MSWisFjYg5BeHnCcsSACZqlXq+z5ZLLONKosGvXUZ5/fh8vvnqIA4enaDQFUzM0soy0YkmTpMhLcM7TmJ7mJz95mJd27kS959lnn+X13a/znve+l7s+cBfVSrDhRJagCHD+g3kR2oU6ACfCZCK0xPLqvjGmDk2w7eZruezarfjpSV566HkOvXwQYZi0VqNSX0tt9TpIBnHNKkMDdab2vI6rZrzys9c4f8fbGDn3clZtuZajYw12jk1j11SxLUvWDFnMwW6icCGlqSHLskgDSKQBfFEDFQV1Pq4P4BEVxIRZHQTHM2qC/aVBUxqRyFcpzimZU8SCNYJTyJphSMrDZrwLZZeMDdODrNmKFQ0D/5WmKR7PlAhvf9fNPP7QPo4cfZndBxx/8mcP8jdf/jYfvPedXHXNudxy8xVsPWeUkVqVWm2AJE24/oYb+J9+7dd54G++woMPPsiqVav46Ec+yqc/8xlGRlbjXatjQrfQmFXAcm01PT3N1NQUAwODVKu1BTkQRWlqxnFNmMyEVOqsHV7DcGWAI4cbTI212LD1bUwfOEbzyCRNhGZ6FBmepmLXMO2ULFUGV50HfjX7dk7R3CBQX8fe11/ia088wV5dD86w+7U32b9vP81WE6+extQE9doAm8/bgHPKdGOa6elpWq0W1Yqh1Zhm7epVZK2MwwcPMT05iXcZU5OT4IX6QB2nnmqlyuqRYSppwvix4xw7cpSsmVGrVBgcrNNoNpmYmKTlMsQKiU1oNR2NaQ9UsDYUfMt9hTYxGBGmp5tkzRYYSNOUar1GVkmZQnjtlSO89vxBhobWUVm3ifGxgxzd8zJf/OOv8JWvKt++eSsXbKpy+47r+PAHP8zAwCCVapXPfe5z3H7rrTRbLVavWsW6desYXjWCd9miBwTMaeSLCNVqtSgMcqppVzny7S2GQangxJFWJ3DJNDtfO8STTx7GmwEOHZzCT9eRkRHSwWGcQFbzMFKhUhslbaSk0+uYOHwA/+x+Xtj1bdL0KI3jr9Ka2M9/+oMHGByYAJ8yPdmi0WiiPmSEe5eRWEO1WkHxeOeiQ9ohJmRQp0mCOiVrZvjMI4QUOO/CNF9FSEyCTQUvTbKsgXpP1spAlTQxRW1VH7PO8wzqYOQnBCWlkfpohy7nMV1t0wQQi09Habl1mMZa6oOjyISQJpto1j3N5iv4N1/hoS89xWO1SSbe3M2lWy/lxhtvwHtPvV7n8iuuCNc+hu2EugMuUkY9+JoFwpwaLD+gPGT6dCM68mxko55Kq8VwImzZuA47WGPPoUPs2r2P+tBGxg+N4/dMUjn3HMzaASpDVZKKDSRCy9PUKWpbz8EkQnPPGHLkKL6xj8bU62R6kH2HdgFHTu9gZ8ASLtcghhRPC5gEHCHqqQWmhlQr6Ngk0IzbGWRohMHBQawRjh08BBgG16whsZajY0fBO9asX48gDAwM0Gw2GR8/jrWWNatHqUiV2uBmGm4tb77SZOL4ONhj1AcGsX6SljuOWMeVl1/BNW+/iHfffgubNm3COS1yIpNKZeYNXGB2oBeWqDaFYpyjiuGyC7Zy7oUX8urLh3j9+UdZvfFqbJYgEw3SpE6jUkfSBCM1mPY0jh+F1FPbuA5zvEVlKiVhmmziOPUBx0U7dnDB+e+hkk1gM4doTmZFqgAtbKScJhXCpC4TwRmDqCnoDKMGg8Eai7FpsG1sQqPRYiqbhgok1YTmdJOBgTq1ao3JyUkmpyZR9dQGqqxavYbBoSEQYf/+fRiB0dG1WJswduQwXh0b1m8ElMGhIRqNBsePHSOxlrWj66jaKpWBtbz8yiR//aff46Xn9tKc2kfiYSA5yOXbz+Oq7e/kjlvexo1vu5wLzj+P4dVDsTxDmKF65yInJ9HMOTOhTGdUwIoRVsLsDA8XbD6PW2+7ld1Hvsr+p37E1EZhwKzFDzjSkTpNSWiMNbGZR6cVpprUNg7jM0urIVhjmWiM4Zr7eNv2dXz+f/tVbn/XdYyIkEpsTJAz1gQ/aJrYkpCFJ1hFaaA04mghGkK6UcEEXhjnI6OP4iXEniGEpghZoC/Ux0wsFGMgScPs0EVazGca3X4h6SWEQyuiEmar0qZgC97fwqTCl770E+r1DGQMMwAbzh3hkgsv4mMffy833bGDDRtWUwOMB+fy44nVis7GzO5e9hcERsiJQY1neGSAT338Q0yMT/CXX36YI8+/ytDwINMyjTJN1SW4Q010cgLXaiGtSYzJ0KkpkoMH0YlxsuYBtl06ymc+8R4+/r4bME6pKUja1VxgxhAfXEISj8kKVMmFiCL1TeMM1NgQ4u28D4IlBusNxinYuJ41qHMF7YD3aBSecE1AXBQkJXBwXjGxaK+6kpYVwYky7qZ58bU3+PoDf82bu5+lOpRx5XWX84lf+jDvvuFyrtm2gYwGyiQOg4jFY1AXqhCJlIrN0XZ5aa9LssBYgiFSgQyx0xjCk3vplk186IMf5eXdNb7+1Weo11qMrD2fyQlPyx/Cjh8nmfC4RoOJ6d2M791NUmmhx8dpOce27efwuV/9RT79yTtJGhnOTeOqlWhQlwRmxrGUamwB1hOSUeJxSm4Ciw/SpmBREquIehSLSoK3BiFEPDQa0ySpiXVQ414EPMGjYCuC+Fi+Ci0okVY2DaqhYAuC1+CWyjLHK7te45/99j/liSd+yoUXbubn7r2X93/oLrZeeC4DFlqNcSq1BNUMK2BtFdUQU+fV47MsuMqQGSzAYmeOziFgvQjV3stz5E9Jfksl970Vaj/3zwlWBeeFTCwDVRifOMrBfa/jju7mSKMK9RaTgwnejMHYGyQTDapJBZKjZGMvkLGfi86/lHfdfgt3feRObrrlaoZX17GNDFMR1ARGvcOJO8PXLMXQGc5PSlEruUhGjkh8yd0Tt801ggkCYRNDQhJm4Ma0B2YhCKAqiKKmPWxJvDaJBGGQ0hiZGMv45CTf/Oq3OLR7Hx+/925+/kP3sP3qqxhZNUI9sYjPyGwFYwXvEoKLpKQFjSCE0k75cbXPXoqzPOPO7nnLdTSgJTemy4aERpUchwXBgCYIhkwtBxvw+OOP8/KzjyOtaZo6Rn1UOOfCtQwMCVO7d3Ls9VdRDxvPGebc669k65Y72LFjO9fdcA2XXXUxqwZSnLaQVIva8b21VvfC9kxKoEcajISF5XAJAPHxBkVWn0CwpuVKNh0/Few8KX1RLtIixoQ4uZCVjNXguK4kFa649BJ+4+/9CjfuuJYrr7icSsXgnQaXlDEkUWiC8IQhWTBtAY6VhmbmQAYCZjGxIEOkFvFEYWbmvQvF0ERCtktkwxVQiYy2KCKhPtgjT77EQz96gkO7x0g5F6mPMrB5lKt3XMaN26E6uYZDr75CYypj48a1XHnFZVx15RVs2TzKQDV3HDtSEbC5M3o+ISg9tNyM77tvjukYbnKhMh1jUPcR9D6eQifKzFXrtRrvuf020rRCpSI4D62mJzxDueBHW1IMwafatX+REJ60BFgQAfPE3oMEYctcRtZqYY0JNoaAkv8FJ56WyRB1TE5kfO1vvsMzj78BnI8ZugQ2XkBr7TBr1la557atvG3zVaRxYyORdfLhb5glacyCF8BSeIrP0FR8USEh2jexQisL5xoCD2Nd1jM8K5wvFkyDhWRX4o2NzLUGjRZ6YSrqwxNnxJOIkEmdZ57bxWPfeYHDe1LSVReRbrmU+kVbSFcn7DvwJo3Da9FqBqkgQ6tBLJkPxYGNEOwsjRomRiIUUYYrPxw/hM5ZaOUVcgh5jNaUpyfLF3MI2MkfvOIJcQCh1kGaJiEkKZ+Ga5waS7AxrAqJs0ybhAce+AY7X3qJrDVMVarYbJzJN56g9cohxvxuvr3q3Wz7+ds4/+Jz8caBZlhr8NoKsVcmlySJRl4QtF6RrCsSGsKC0oohy1oxcBK8L5fkXL5nuiACVtSBUBcN/BBvj4JEziifVWqkJrRpODY+xo9/+D/Yc/gNTP0yEjuBO3yA7NAexBxmYuJ1/vxPX+KKTaN8ZPMmalWLugwRpdVqomIRSeJMrG3cUkRdLd8Lf9KQMDoYIzHiolTTixUtYCeLPKAv9pD2DpxHnaPVbOEyh4qhUquRVmqITcgwHDg+zX1/8SWefe5FKhs2ctNtN1HVGs8/+n1qg8q73ns7D/3ghzz/42f4s7/6KhddeiE33fL2MAp6TwjeI4a+EJ4Hk8etMcPQXbkIHgHw8W9OKszktE5p7121ZBcaC2KDSUyR966FiS19NctoTk7SmG4GWmZIscMWK5bpZoufPPcC/9+/+Q8MDQ1x6z138pG/cy9ju/dy9OCPGF27mv/5H/8KF191Mfclf83DTz3F/Q98nUsu28LadaNkrSbWVos2dzmZKYBKjLdaxk/1fBFix+KDQ8kkWAFYGDPYRBIxNhcXE5orJcZSrVappGm4HMFwYOr4JA99/yHGxvbyuc/dzW//w09w5/Wb2WiLMZcAACAASURBVFBrMNI4RrJ3N5cOVPg7v3g3/+R///tsv3YbTz71OD/+8SOIgNMQhapqgnBFW6/9X7s8+tkLKb1OYy+LrOoXxAYj57tM1BsKlgp1Db67rOVjOQDAe6wVLr7wPP7lH/weH3jfLQysWkUrc1Qb05jWOInNqGmdqm9y923v4LI1q9n72h7OO+88ANIkCXXgO1jpUPjXROp8ZTzf80FZmOYSrG5X+UnseRGFbGFmkT7wYIGN9kFTiYFqBW20mJieQIxlMEmwqgwN1/nQPe+hZoQBa7C+gnPK4cOH2H1kL+eeM4pWBhmihnXK1Vu3cvn5F2KqVZzTUK/UWPJuKDkrrkXc3Ok/2csH5eFeYo5myT/QcZrt6JBeOJ0E4FPFwhCtQugVFNlkCX5WBINRxVZTRCwmTSAxpKpsGB0C36LVyHAmwTllsjHB0elx1uowzWySREJtiWSgTlWCNvS+GYIW80CJ3PVEzOQ+ISu/0lAm9Ep8X/cqJ4kzLWQnELCTOZDgAPY+VLcxxsYIgZA+ZSoJA8NDCAabJgUR67Mm3jfQRMCC86BJrBmqDrSBkQSxKU5ANYu+OtqxXCJBusuHOv8RYoUgzh5lrlOc+6RPpRHE6WIOAetl/3eegOYRooCNFEVQIjE1i9AtLa1ViBwC6jMUi5cKIg6DAxxqLFKtUanWMCpUkiqJMXjNACmGxPJvS0ztmuMQzxLMNSz2Wnd2IVpGQ+TJTTADuamk0Y1Bnu4lEuywPHk3zuxUQcWiJsGaGvhpVFpoHuWKidGkSYzfj2U5pLP3UDs6tnQwZ6VwwfxPbPlciHnZYN0RqhJrKQQnpIUYouu9Rkd/jIvyLlIJkV/P3R3OFyHCLeeZnm7SajSDIClh+Is1JZbTRevj5DFvI7+nkagCEhuLq4v+x7ZxKsQ0qVwrRpstUWKTzArqYGJiionJyehjK7f6PRtph7cG5i1gPcsHSPFP0Di5S0M1dKCFQGGY4IxWicVFNEzBnQvFFNLEkiRp0fKXaNRH/3VfyFYg5s3k9zYS24ZlEKSgzbwqzrlYp0tKAXLt2ZCIxXvaPJqxpd7buVj1RWul4rRdRUW9rdw/Jm0haQ+Jpq2GcpQENUlTvIfx8UkmJiej7UZfrs4CzGuInL2yTg8tI2ATi03SmTuKwlbEiauSWCFNQ75i6OxK1Hhzs9NnIxY7wuFMYskakobCbhSy6aMmtCZGKvax4JiLZF3W4Trz1i55+roqxNR+k0fCJslp18DoY/ngDAtYTNOHkHIVAxVzASvqhXas/9YaHs82nOG0CCn9G9WUhn9UQ5RE5lq0i+C2BbCP08dS2HRLZoOpSsx+DpWffeZwzYys6WirMd9XYAuMZeSLbDuz81dnrfzumWMvLdP7ZETBqAQOTFIyMVStsKpaY7A6DFSKFfUtOEqeDbPHHCehwUI9hU7Lu/sC5FLQC7MIGSFp1icWIcFKRorBSkJwE/WHxbMBJygCXLw7gQY5BWGI4dR5aXHBhCYGxqJvJXV1luMkjPy5bvapa5kZ5r5QagbQ115nC+YQsBPN3uYaFk+MQFVIDEv0hKowIf2tHztx9mCOZliQ219dcawshBNa8/9izawsC/FgjenGW8qgP9sxhwYrc1Hdr/yr09NiKKGEOKFI7dTUJFNTk30NdhZh9jLmRC3jQiprcEyXoks1Dz48NQETJFTcI4ioc46JiQnGJyZiQRM5UfB5HysAc+dFat7d3oVa65LPJqNQFe9PRRBiMGG08L2Gvjq+NdWbB1phXNjZFBFxOjghDzZ7I9Jom51qnSRpj7CG8N75YOyfDXirC1aOEzbDCuHLpXy6ohuslDKGmN9wJrQLepBH3AvGJCc6pD5WGGY18r0PPXza1ZDzckHatZ6fv5kfNVdOS3hCMbU0TcAmfRrsLMKsAhbqT0VNVbK3ywWkC5xCAJfPk3aNjW4jT6vZBNeEU5w4LGcUbZPfYph9FplXw8mt6zxpqPyPCMaegr0RzTrFYyUUD7YOJFOgiep08buqZe25cvFWtclmN3h6pk73+Hiq102icR/ru6Yi1NKEULmw1fV7b82bczZgSeowh0jpvEVzCCoUiPUnwqQioN2o4C04upwVWLJC34GWcFGELM2mMj4+jfPTK3447KONJREwEbBJkCIfp5TWQmKDl6Cvrc4eLJ0G853NXspezXIkbV/YVjaWzgaLkhPY+8CDJUnIBi843ZCdC/TdkieDnFdcTnTI0jVbkc6pezDySyUISsv7wnVi5DzbcuPblsQvU/C3ItiYQeS9on6uuP8+ToSlaps8F5aoKTygHucdJmlbYaELrFuSQ1rpWI7CBUvtWZbgyzRGQlSry4BsSQ9ppaI8NPas4bZEWBobTECMxCJzkLuFrLGElLU+TgXLRajKWDINForOhdAfjb2qa4MDpMlgKRRbSq8+5sJCCFevycHp7nf+NVp7xNKUO1Gc1D5iHq9XSGzsmmaFpFanVhuMDUY1D9QmL4nfx4lxqgKxWDPPEzSF7/zRPBOoq1Qh7Q5gJwcRsMYgLsWIQ0VoGaFpQuOFRExs02xjobqcD+tL2elgrjDuJagPVh6a8gjBuLzjYE4txLndsSO2KTWCsXlSSb7PnGUtZzj1h8xTRS8h8pHoXqyJwTyGyDwXu1uVnloxVc0b4WoI6y9qYHRkd6ywTI8Vhu6Z52LgJAWszLGUM75P/aDyOP7Yx4PAg4WuuQFzldXpC95CYbH7F50CTWFKr/kZ9x0oNgmJH6qQZQ7nMuYWYO3628epokzOLpYGm5+A5QH5KqE2nD+Nm92VU6kxyzuw+V2Tie7qUb2yzPs4IWajIZakIemMQUg1Nh7N1arHZRlJmhDayMzvh4v6+nGYVDwieaa4ojgU227yntex6Diq8FmKGWZ/2JwLZ3L2mOMkbbBw08UIPsvwXjFWSBKLOo9J5sm+K7nKCj0a4jBpTKybH6pVhFXznJPiQvSaSfYnBcsVc5fQzLO3Cx5KQ1PR0sjqfSMw8TJfF0+odeFcE5uEjrfj45NMTo6DKl59pxhp0HI+Jv4KpqTeT3/S0cfiYI4h0kfjWyPRKRw/dozDBw6ya9fL7N69m3PPO5db330rYhPmpT0kWlleY0XDYHfZxIY6+fnvliSssLpK0a5BqLuHzNKP9LHkmEOD+TwzsVjyxOOP8a1vfJNHH/kJb+55k2uvv5Zbb701dp09+RuaZxUFuZUicjWxoR1zwc+YthsqVtfHGFNqKdinMJY75q6uAx0eozfe2M03vvF1HnrkCUZqCVu3XohYU1p/HjdWg83lvQtlnBSyVpNms1nSVOSJ5SBFBYvu2UeP3+0PmcsFc9QHkxI3EN5/8tO/zPTkNHve+B1EhE9+6jNoK/bcjt1toT2UGdObBRHAJgaVEFzoAFSC60gMHoNIEj1EEpj+vCuIlPaiPgpeL4O/j3lhNsbnNC/n7LUpVALfpeGm56u2Wo6xY8epDw5zxdXbsZUqoe1xEEJ1GVmrSZZlvRni3K3pPZlvkdFCsKEJlipeQY0FscVsM8wky3xNOC4RGzTajCvSpyzmD22HuZRfp4k5SwdIj9FnfGKCVjNj1cgII8MjiE1pjk9w8OBB6rUaQ6uGERtmlN57rO0xu4w2mFofZ6olr4CGTKPQ9zv2mezLyorF7AKmGo33+F4EnzU5fPgIIyMjXHfddaxdu5Y3XnuVr//NA/z4oR9zyWWXcu/P38ulV15F1mrO/csShExMMN+NCNVqhaSS4rzHeY/Y8Pu597MvZysP84qmODp2lKNHxxgeGeacTZt4edcu7v/yl/mLP/tvPP7cc9xx883seOc7uPTKqwBKNSZm7CrMHr1iothYa6jVqtSqtUI1i85uGvSxMjB3dZ18DI6UwNjYGBPj40xOTPD4Y49x5MgRfvLww7yxezcAWzZvZt3a0bgNzCoe0Q4reylMbuqJhI4fIh3xFH3ttTIxu7O7RxLnCy++yMu7drFn/wF+8IMfMDE+wf/zL/4FN+y4AQuMrhtldN1aoDyD7ApIzEddp1hr8eqxhLzIqckGzcY0iU1IbIJ6h9BvLLOSMasGc96jzmGsjX8NR4+OMTY2hgFu3LGDv/8P/gGXXnoJaZpy3sb1XHDBBQwODYK6IrE2INZ1LRxPGirrKFgxKEKrpbQaDtcK1IU1BnXxCShJmCBR8CkI1+WYTdNHwKwaTFWDcKninKPZmOLVV15l7MgRrr7yCj71qU/xtrdt5/ixYxw7dozzzz+fiy66iMHBAbx3OOe6aIp2eE3gwRKEUMIpj6TIy6aHddoC2RafmfFnyylNvo+ZmFXATNQM+e07cuQIzzzzLGNjY1x3/fXcc889eO95/Ikn2PvmXtauW8emczdhklrUMDN7HWkR8qPBxvJtgTNSboYFHZV3FHIBbUf5SF97rQDMTrRGnx+EyjfHjh7jlV27yDLHJZdcwuj6DUxMTvLUk09y8NAhqrUa3is+axQt+gLCPnKhUw1h0blwhW4fBu/AZa5dFp0u417Lju6+gK0UzC5gEsJpTKyVv+/AfsYnxtl07ia2bN4MBCL1wIEDoKFC9OOPPcqzTz8dBEME7Yrfb/ung34yti3EWeaYmmqivkHbb9CnKVY6Zg/XidGrxlpQ5Yt/8d954YUXuOfuu7lxxw4AJicm2Lv3TTLn+P73v8/evW8yODTE9mtvwLlG7KQW9hcUjSmiT9V7vHMYGwa+gXrC2rUj1GojHXaVEMj8Tp9jX2utFMw+i3ShPxHGgFgef+IJxqemOWfTuWzZsgXfbDIxMcFLO3dxfGKKD9/7IT7xyU9xyy3vhuj+aSfkzhQIj2JsSt4d0rU8UxNTTE9PISYENapkUYPl7iahMMJoL+pl/PdxCliEyzdnwCEqOOew1nD33Xdz6aWX8f677qJaG8CrMrp2HZ/+9C9xy823cNcHPsA73vlOhleNoE5Rb8AIoj1GYVEkATEJRmMQjnq0GarriMSoWePxKuBNEWlRxFB37rD3SfTl7eRxxvMiVQs/c9Zq8OlPfxpVWLN6DXEax+joOj77y7/M+Pg4GzasJ00rZK2sHQw4qwEl0c/YfiUWKhbAxLh8gvLzGjKY6CAniv30pWh5Y25fpIZZngfOO+88bGzY7pxDveK9MjIywsjIMM61aDanyGPtbRFG3XvHgTANs8q8q24uWIHiAIMWVajz5NyONjPdw2Ufyw6zCljofBYgIoEQdWAkbyKqeJ+FuHgJzHyWtbDWkpoUryH7qJJHvJaFIZKqIvlsUfFOcZkDWjG7O+QCGDSu1KPVnwDi6Slk2he85YBZBcx7HxIw8qrFkcdyaNHmDxGca2GsYhMwNsFIaBDjsow0Tel2E+UImUh5TqPHq+KcB7KYfJuvGARLJA+V7vYOzDJMSu/JRR9nFnNmdmdZ6BkkEjgrY2wH066qWBOSbhWHmDCE5e97sfk5Om3KPEuo/F3YzrsMX7id5vM6OxqbrnTMqsGsTfCqSN5uDwqjO0YwY5SoWUwsGgciiqpETdbJ5pcR3EYu1mc1gQ0penXna4XKh/jIgEkexivlHRF/uMdZ9MMUlxqz22A26VBveRwEtsw65aInMUcxf29ydpR8s8KXqLGJaatJK8uoVBNsWou9Kcs/FuLRTOThIDRJLZcPMHkuABRRt30sLyxMjdZcpUGXca0d36lXvPM438I1m0xNT2NkAJtC25YyJX3X1oDeK5l3UcjyDrlpLFiXrzaXNutjKXCaVabLQ5+Adpd1Kq+Xh7EGrZRUq1hrordSwQqVWgpSaW/VJSjl4J12XSvftUbk38oatI8lw2losHZkQ7ips7Hp0o6xF7CJRVXQTKnV69i0AgheAUkwNqFdEUMhupyMFSSpkGhuAxrykgZz/n4fS4oFKmM+x83tmXYWipeklVpwJ+XxEzF5tzxE5hRryIM0BdEqgEYtVfQWz7m2kpO9j6XFSQhYWVN1fz5RSkYPiiIvYic2pKyJK+SiHHCY77ddPEeiQIX9ai5UHY5vKQ2N/UCf5YA5i58ElASqI7I08laaR0z0QtmtU3qfR2lEAc37doPDO9dl2uVMfq7pckO+9L6MQj77Kmw54CQEDDo1Vv43v9E6t/0TxrKOBSEnEvJyAIJHvaPVbOGz5uyj24yKOv0oiuWOU5xFRm2iJ+GOma0+BXEm6D2hCamQtfrNsM42zKuMeW+bam4B64hOFUrGeNceNeRGdrDvOsscoY8Vg3lqsPnf6o7k3XIYV+Sryl27Q+ePtm3VZ7JWPuYQsBPc3lMrK92mEgS85rUptODIutv59QVsZeMUBOzkb7l2zxylx3gXP+d5kV17mNfv9bH8cBI2WByyYjXBgMgzSdtW6oWOpu8FbxU2kBj5qrj2iBk73s4UqfaSTpuuL3zLHbMnfRSFdiEMad28U5dTexYU+ygLg1KaXQb/pHOeLIvBhSXFGooF+06ndh8rBnMXoIMurQXzZsjL4TQd+8m/bmtBr3lYdG7kxwrU9AfLlYq5bbAePsTTv81dnoEYyWikXIuicxgUpJ3rUVaE/cInyx6zV5kuhqTFvIlt3ksKP2RXR8piOG1rtYIm6wvYssfcho12qIsF/Nm2wZ93VfM+zCOgPJsMMV8+TzzpD5IrDif2RZYFq2yY90SZliiz8jMFQ1VQn6HWYTE4J7iYTFQImKQoHowNk4yu3fRnkcsfJ+nsng+0JFy5wJV9lsGHqQRXpphoxGspHEfy305AXNimP4lckVjg2zbbTLPHZ8mVUtBwRoTE2nBI2iPBto8ViUXSC7PQ9cXHdlC0j7mT1gqVSopQ6dFoom/Mr1Qs2cATJocas7g9xgiVSkJi01DvxJ9IC/axErBAMfnzQ9HOz3Qb6qbIFsozudtt+/rj5ErEkghYDiOCxkZb3kOWxRYyeSJHUQJgrrDsudAXyqXG3J0+utEdHdG9bC4U8fsaQ/KjpopOc1XInAsCVvI7atRiMo8hMufM+jTG/LHQwQTz1mCdTvCT3yZHaCgasoXak8VIaRTuoO5e3HOTrH1Gf2GwGNfx5AWsFJk6H049sPAxTFpMLFvejTxFzSDYoOmKH5lbyHpdlNnbLfdxpnHSAlbQpqU69ieKas2N9dydKMWQqDFiujP8xxiDwcx7wthuv9wXquWGkxawDqHqCB6cYxsRrI2lAqINlhed8+UQaol5SsaEsunzRF+wli9Ofog8qa4anUID3XMARdVF4cpdSnF5NPZNPiwKhVDORVP0Oqa+Rls+OH2aoly2SX1HqCDiO6oW+tgqWb3BmArGWFQditISpWU8iCMRh8eh6ooy50XITh6t0y08quU5QsQs9Vv79llPLMYDubDFT4rymgGqgkjuzM6tOF9owzCjjOKYCD5RMB6jDiVouhBsKLGHkS9dhDjrLCQYiroXxWGVZ6I9jrePRceCCFjRwEpy5zXFzc7nnbmAGWNA81qveZ8Pg5rcTvNtfoyw0xBkWKJHSiWhyqHd+T6Dm0liec6+MC0lFkTApGx7ld6EhlhassNyI9/gXRxCY+yXyxSX+UIJadw+F9Je5AbQ7i8ZBSxvVJofRV+8lhYLM0RKdFzHatDGhDpfuYAUKxXZSXkBFI/HxzLoQlpNQ/8iH0IpxEg7rGIWSem2G8ol1vvKa+mxgL5IXwQaKlpoNYkd1trlA/Ih1Le1GUrmFK+CiuB8iKaIPR7C6qUqieWCv1IaLtuynHdm60vYUuO0BKyIeEAK/2J+U4Nxn38u8xZl27ztYTRWSJJQQjPwbKYtJIWctIfbbtFR1UB/aDsCo90PqY+Twam4AU+EU44H0/if9z7EzdO2g7oPMreLCi2U/xvZfIlZRRoFi0i4Fj6Dk60eXYpS7Hsn54fF8ufOS4NpMexJaVmO2SiB0tb5yJavWmLxnRcy52PzB0Oou99uKRO2M8zsV9SmRkxsA91ZpqCPk0U3Qb0QGu2Uh8g8P9GYHs2uOlbMM7W1dM87bah8UwntPkI9ffV01kKR9nZzNF0ot7rpD48nj0CC+8K9t1D90E/LBisCA2eo187PvRrEi7bdQRlhxlipVEjTKh7BOY8kIRkkL/GUc2RxJ52aKmaGL4Yd8VaAcw7nXGAAopAtBBa4jPlsrLkn9DBqj4t5T8iy/Z9rMOc9mXPxJMsaMrwJCkw6hakcTtQXsnkjSZIF1VzFfuezcl6MRLs1VMdwlEtMm4kvzyzLJrj3LgyNYlAPWeZwPvSLdM6haotfa/sfQwOGYmjNNSHaYUNEMaY/TJ4ccvt1oXHCjrdAfnfJKYluAWvfxG5Bo81JaKksuoJK0ERGLRYBr/hWE99qYAUSYyjKOGkeQ5bzW5Tel6j/Anmib98OOxWcGQ2mUqIVyrOy2HtjhrQLvQoCF8JYbqJAiJowJgE1GCDBY1wL41qkRqhXU0J0q6LSKngz8hoVmh+TxP/bw2/u33wroNscOJ1QpSWOppihJrq+o6S8Sifsc+9Q3kghlC0PMGSZwySmQweGv6XfEmiXIzjBsWn5YejjVLCQiR9zZhWd/K5LpFbOvMdjNDZ8H9q7R1eSxjgt54um8yYxDA0PMDg01EM7MlO2ZmQ1SVvLFRuc3YK2mJOanBg/3dnk3ONI+aDntP+09IpVCiXaTTjAIUXlwjCEqffh9pd8P14Vp77I+cj3HJRXSUuVh4Tu4y1IwjnP7KxBt2G+0LPA08UCJ96WZ5BtEfHeFTUoci1TMPM+OISc80xNN2g0p9smlnbuGZ1DZXdorz5OF8uCaO0FLZOhEg7UeYdzWQzlCVNiK5by3MF7cN7jnC98kB2DnEa/pcwc+got1+O7lYql5PLOLA8248dmH3vyaoTOBY1lTIiQyEnVIl9RA3NsrQMTnNpiDUklJUmTQhvlqW758Jn/Bm03eIdzuzzkLqNR4qShHefYFrLZbnjhFlvGJ7tgIdNAhx/La0aeopYk+c/ksfgElSVJjMZQnILzXQxb8P2QD63B8AxNGzrCpjs2yI9p5QlZL4rhRJpsOQsXnEwZ8zJkNu3VydyHuDAbGXdFpFzhMAqGCZrM59lAoiF+ywQ3kvNtZ3fgamPmt+ns8DYzcqKX4K0cnG0pdwvoi5QZ9zV38rSvlRQEblBObY1ljGBjkobH47wrymsGhdUlSD1V1Mq+KblQ5WaGiJS0/8rEAtHdOXPe1lISDfxyEkZvl1LuR6RY16vinAMVSs6hNmZIspZeC3NGSwURwXtPlmXRH7uyT2h+5ZuAOe9gQc4q7dYzOsOFJHFEzW00BZwqTjXOQsOMUvPd0Km58miK8FG7DPuVeUNyYjM36o0x7Vi7FYyFSVuLN1ZV8fjgDldlpnkUb36sia+RhDXY0OlDBCMWIZQQyIfIwqFdciBpiczQUtaRiCevgbGSUD7eJElW/NCYY45mWO1E1k7DM7+TbTJVc5Ze8sGv3BbGxW1NMYSpGrxPMIlDfQtLhQQhwZJIhcRUqFYriDhUhZD6qO1wHwl8m+TtcEsPuhaTCmCF2WQr7aE4GSwCk9+1JJYPUO9Df25VRFIQg4gDCVoPCSQshFIBgYUIAqbekTkHCEmaFFGXedj2TCstT53rtPX6OPNYYAEr0xXdxr0PAYZ5444OkjA37MPsqQjDUSkERQgURkE85s6CPHpHy8PybHngfZxpnEDATsVg7hQy6BxawxDXdkgXWkaDPzJPPBBMEKjoXsppCpMLV8kdpT54EHxM5rUGxCxMTHkfp4c5uq3lAYcn6xMrrK6OfbS/M6Fck7Szi1R9KGUey5eHmZMlLDFxyyBU3md49Wi5aXyJBskbZolp82x9LD0WYapSDoUI41euqYxJ4jJT8KTBAgt+y3q9Rr0+QD5V8KqIB695BWpHmqaFO6qY1gPEWVdByvaxLDCngM1eTDdPxciZdlNaFtfw4ZswtPnc3wMI6oOzO0lzIQPEFNNz5xwt18LaCrlj2yYJBoMVU3gAVDXQGb2CI/M4/p4Tj/z82p81tm3ut25eWJwhsqXTV5kLXnlJiKqO9Vudx2WexBK+EUVCakiJzA1Bixq36RCwE2iwcvpc/pudLq0+FgoLKGAzbbDe3+UzvWg/FTRDJGq94mM4T1sC4yxSTZtqzZ3f+b5nBFbMJS0zZ7pLUfr8rZC/uQg0Bcy421r+rvOLnILwXslaLhSUU8icb7scC7+2BoMsUhumqB9W/p34/Ryx5N031Ue3VHuSsfh4qyQJLxLROpc2i2sUtfIDnFNaWQxWjMKmuWtAAZ8ni8Ttu4LzcqO/MPyNgJxYyDT6P1sthzGWanVhBGw2J/XZLEy9sMgWba9wmjA0tloZrayF96HKdJoa6rWUNE1jIQ5X0A25zSXGIElSRBzE+GsKp6d09/g+MY+Xx5kZc2ZtsPw428d6duIUNViuVvK/HWNUCfk6XVuLYG2Ks0qmTZIYcSEmRUwFjNDwYbaJbc9Vm1MNDh8+yLGjR1m1ajXrNmwgqaSd9pYtc2/tY+2ifjvCyYwxpGnl1C7FKaDNLxZLFmrPUHok571td+L0Ajxwczi7u4e7OKwVSyM1oQQaAt9esxdt0A4tLOiKzFtUEqyCd4J3SfAjJeBMCgjqPGoMxhparYyD+w7w5ptvcuXVQ/gsC7aWyZ3eihD7gXdOKzuPpDSCF9pxlrnCXJhLPmbLKtVoJ3Zqy3Kh5B77yu3PEyIXsM6o35OC7/Ub3dPz+eM0bbAy/dAlkF1mWN7wPYSJCUaFNE1xOKy2MGpAM7w2UIn+SG2BeIytBmGwluFVq3EehoZHYpuaUihP5HjzCrFSvLqvkvZ4d6ZxilpmkaAxJGqhbcSFMfIVigDDovVLGeUhVfCZ49jhMY42j7Fx0ypMKiTGkpgWog1QRyIK2iJJU44cPsSxY+MMDtS54OJtXKCQtVqYtKRFyUsPtyMpwjwir+Evncc7C07p8s5jozj/ncfOyw/uyQjYqdMti2GCLpyRP2NcEjpPNle3RfS5gAAAE2JJREFUlumpBg/98Mf83j/7PV544SUaUwqaUKsOMDiwGmvr1Op1RFJ8Zrj/y1/lv/7pn/LCzhcRI2Q+AysxAhZUQmGCnFgrakxru9Bd21bMcyvz6FkfZ6fdw9bJn3bMZZ/xXmdZNj9IfHAExZzEaz6tWxcfCyBg0uPV63sK7aYiHJk8xl9/7Sv8+ud/k+/96Blstc7aDdsYXX8tpnI+VFL2HZ3m//7D/5f/8w/+Oc/vfIHRdWsh+iiTxEbnuZTYtGAZhsJPuZsK2mUHuick3ct6LJ7jFcWU9rvO99pz2WlebW2/upeVr/hywSIw+d3LurUaVOtVtl29jc0XX8Djz/6M3/+jf8d7nx/j4DGLVrZQX13j0Wff4Ntf+Su++Bd/QoMG177jBrZtu5jMO0TC0+pcK/yCKWmtjt8tD4vlO9A2EPP4fskFcR4SEIbeObg+euyua0ERz1beJzM/d1zGuE2H7a/lVU7FOM9j7/KPp2/gA4jOQsL0Xtw7db+o/FzaJmxfDl0O24kY8MLhI2P8+V/+Jb/7f/0zJo5lnL9tBzbdxNihcVatqrH1qvN48pFv8vpLT/CRT32E3/rH/4jrt18dkkFiPQvvHdaYQl5mHJqRmTcKjfYincSsSNt+1E5NI507aE9cutSGFFqtU7w1/z7uO+w/J18kXsF4HHE2p0Y6RvYQ2iRRniXuN8S/qdP2gUZeL4YHd9zHTnJZi2V515XiWHJuTgSbnB7xPA8B6xxKOmcbswlYm29qZwIJ4g3ZpHL48Dif+uyn+PHDP2CquRZlI1YMxkKmgs9eZs2aGr/3e/+UX/qlX2RoqFK0mdEYmBgyb7S4ceEw449aIW8waEoXVzqydcp6Jg7hPTLGO1Myy0Nqe9tcwNpv6FBBQVDzjJdcKELHOa++GOo0FxQID5MI3rm2gJU0cBAw314mgNgQcFnybnTfs7zHU97iOpDaYf1Wq1XkZdYG6pwO5jFE5jfIx7/lJ3+m+doOiY7Z21Hggt3k8daz5pwRbrn9Dl56dRd79qYYsxaXBaEwVsEOcOud72b7tVczOFQJkavOxxAfCRdQiltHPLD2W/J5hxR93fILOePcCpnIx5rOdTrOrntGqp3rCJEyKX0XxFh77ELJnfnqXaF58uFboxAR/a5hnz72EggPlxgJfGAUmqAoO4WqW1vPqGvR9VD5fIJ0mjglG6ws/UBxJTsiWMtPmeZ2UlTbVqGuNNXzc5/8CD948jneeHAnmR/BVNeQuQbCIc49dwsf/8zHufiqS2h5SAGbtIMVvYZXHhMGAkYLDeZFcHEYM1HDEDuI9DIv8jJ5QcY6B8le/FDQVu0HKf+bC5aWluX7cd63j1Up8jpFBLFp176DYDrnsTaJbQppp+nFod6rB9dudJGXXPDetxNkuo5fuh4Sze06Y0grFZI0XZDJwvyqTMcnu7MicWl6H3MSw+LSxeia0an3gMMY4cILtnDN9ut4+tED7H9zirS+ETAYq/ziJz7DjdffwKqhQVDNMy4DVRG765qoxfLjMwRbSiWUvSu4Mc35bSlG0sJOyrWMhPDsfM5XRsfn/Nzi/jueJ9rC0XHdci1X1O0g1uEot9jJP1Ps0yCoBCHx4gNhLWEk8Q7S1CKJJR8lQzGZUETZxH33qtLTIWASr2Np/VyJJPb0iIZ5a7CZB5kPKW31XCA+oc6FSjumqMPuMLQQcYwM1nn/+97Fow8/zf43XgC3FuuFarXJNVdfwrrVQ6RktJzHY0msDUWDJe+W2/7JkqJAgEpxVGGBoXvFzs/S8dUcz+8s2qyYY/TaVHIZk4IXEyARiVRLfP6kPRvWuJ6x0NS88nb4zmBx+fe0R1ZjTcd5hlAoXyyYi+trXz9ZsKzyeQpYOO12cN6MuVZEPlOKApa1wo9pgk0MggNtAoKxCTtuvIpbb72Gnz6zi31v7qJWHeKSi9dy+aXnUK+AahPF4yRl7Og4Tzz+JJVKnWqlEozZOJMUUayAxeC9kGGBlP+/vTOJjetI7/iv6r3XO8kWmxRFkZRIilpJat+o1bJkW7acxHGccWZgYIAcAiOnnHKag29BDjkmhxxmgCCHDAYDGEFiTDzjscerJGssWZQokeLO5tbcm72/V1U5vObiZRI4EQcYoP8ADw2iG6+r//XV//vX91UZbcBoLGGQKCwp/NJrDOD5y6ExaKPwtMJICyHt9agrjfQ/sxwqtfE7mIz0m1aMAbfkYvmjg7T9w44NGmUEWoFRIIxAaRdXKZQ2SGnhBByEXdZPSgE20nKwpIU2Gtf1kNphJb2E7bhYDgQCIYJOBK0EuWwBIUvYji8XbNshGgpSVxunuWknoDeZnd/Mqb/yn03k9ptnvhs7vg3/Bw22oTnM2lqwLma/KfYx5dE15cZbbZV/UH/uGaOJRyJcunSaTz++w+z0e4RjTVx97hLtHY04juUTzPIwQjA2Mc7f/90/UB2LEwnGkCKMsQIYSyCEi5Qa2zh4noWWESRVCGUhTAEhsihdJOCEEdhoXAwZEHl/TpTb5rR0EDJYTiIEFkGCRHwNJAzalPDIo0VpfYdMFfIEy3dfalsihOffg4mD9mx0SWBpC8/kKSkXrf3iRhmUWCEblEK4BmOiSCuMZVloXcJzNY6pZXllCm3PYgXyhIIxQoF6UFFyqwWMWMIOuRjjIYRFbaKWCxfP8L0//1OE0YQDdjlylSXMN8JsWT9s1mLfnRjfiv+xbe1/w3qGotmUcaxFNoEozx7b8nWRFAZh/A5tSwQwRvqXjxrDwf17OHJ0D79692127DA8d/080WjYPx4AG4HGQpOeW+SDX76DTQxJGEU1mmoEDkYWEKIASqAJgpVA6ARBE8YiQ5FJPHIEnJ14rkBQxJBCs1R+7giCCGDw46zEX2hjWEQweAjyCLJ4LAPF8hBaSDzC+EtWsawWETaKEBDCNhYGC4HyO9mxAY1mFb+cxCBlFK1qgSjgAmlAEKAdTQ6Px8AMYAH1QD0WERRpYAmsDKgMsZoqnIDDH7/yMkHb9nWfURukWReta9qynPZ8zVx9GvveT8nJN/5dj+BnRGyaJdLCWotsmx9eCowCy7ZwXY94PEpX5x46u/fTsquFE8ePYQkLrX0/JkgIqW3CnkWEECEnQNZIJDHCVhMBqnG9VXJqGiOLEIgi7BpCbpyA62DQOE4VSmg8q4ZwsAZRWKCkCiipMXYIIfcQVLsJsYJRi2ghKVpVlEQIhMKhgOUu4qoMdshGWlGEW412QyhLURIeWmsChEBEkCKKLQL+0Qe6iGdb2FYY5frLjzQFhFrAU1lMIIAMNmKrZmwVwyGNMmMUdAbHacJoC1tFwRrDkEOrGIoEmgThQAOuO4cywxhGEMJQKrkUCyWqa8NgDEobrG/JJrcaT+nO7k1HNa23iq1ljxKEXbYONpZQg39mhVIaS0psy6Gn5zQ/+tHfEquqoioa8KOi8YmotUBLiQ5HCW1vYrXgovU2jNpOUcYR0TihWALLipNenkd6DrIQwqmux6pJ4DkZVDGMWUxhChJt24QTLYQiNSi5QiGvyC96uGIFO96AchJgFdG5PDqdBmOwIlWYqgbqtzdS8hZYnV/GdS1kKA6hGNRXs2NHA+mxKdz5HBErRNCWZGUeJ7GNApLCQhYKAWxZjbAtrEAjoXCG5cUppAClChg7RDBeTXW8A6+0wPz4ArasRZk40gkQqXJROk96IQ9eFk/msKwou9pOUnS34bpjCCnXM0Bj9HqW6Gvo319rnvXWW2+99f/9kM3m3bpMFF//2/yOckGcEQhh+Wa2gKpYlNbWFlp3txBwrLKd4fc+IiUegqJjE2tu4VDPeRrbO1nNSZZXC1iREJ093bz+V6/QebobtwgryQUKxiLR2c6xF09x5nI39dtqWZyaJ58rkWhp4sb3n+XP3rhOa1sr2eUl5lJJdFUN2w7s48XXLnDj+hFqooono30Yadi+t50/+eHLvPDSRTr2tJMvGWZm5wjGoxx67jJv/OVz7NvdxFI2Q2phHM+dJb47yh+9+Rrnrh3jYFcby0uLzE/PEqtL0PPSJV79wWV2d2wnnU+zsjCJsvKcerabH755g7Pn9mJbipHRAYrKJV63nRuvXuL1N55lR3MdC8spVpanUaLIq9+/zmtvPM/ZnoMcPrSH7q4DOLb0Ncz6KUfWRhT7ilPx1Rz6aeHpdxWtmz5rSbb/es3fEeWotrGbov0L4IUmEJCEglFAoDy17lFJKTBCIVFU14Q4de4EKhShUArihH/BL37+PpmVWaqiXVy7ehQRgW2xIOnxKYZGplHuOG27u3jx+WOsnm7DZHL85t3PKXhLNO9K8OJLx8iePkSN7fGPyXHShQm0V0dX9xVevdJG7/5qxhcHuX+nH5smdrXt4Poz+yitHCMQijAyMUypNEZVJMexjjgNB5oR4SL/lu8j9eUA2xyHfZ3buXDmELoA2YVJJoZ70UKyo/EMz189BNf2EK0P85/ZnzExNooM7KV9b5TOjnaam6oZHu9lYGAGJTWJ+qM889wRTp/vJLoNfvqvb7OYmqHEBAc6j7NvdxdhXIJOeeXYFLl+30vkU4lgX89mv+6T+8Zm+SoZIUBIhPGtBU97rOkzvzar7O6UieXvABgwHlJopqcn+fFPfsLM3CzHTxwhURtjYSpJ8slDvMwciXiQYNhjb0cz+WyO5PgAC9P9VNkZDh/YzuHuXdjhMMMjQ6SmBilm5ojYsLupht1tzUzNLjHyuJeV2VFqQi6tu+po7WgkVB2j/+EjFscn0F6JeEyysylBtDrG/NwUw49uk0vPElzNcLA5QdPBJjwrx+RoP0tL8zg2tCVq2JlIgC4xkxplerIPd3WCmrBL96FWGlubKWSXmRjtZ3zwAbnlGVp2xtnd0YyQirm5EWZnHjI/N4ZjCw5176F9XzNTsxOMTzxgbKyP5cUZGmpr2NfWsl4hIjGbTkzcFKnWXeatO+rqqRDs21DOL8uk2tBjorx1sRbpLCmRln8AsCh/YVMelHX3WfpVBkJpenvv8zdv/jWf3b5Pc10rN66co62+hskn97h3+9/57INfkUqO09NzgqvPXyA5OkjvJx+TGuonlUoSb9vJ2Z6DbItHSD7p486v3+HL2x+jpOLCM2e5/tJF3nv3PZZGHjD8+CbDC1Ps2NPGCz1nkLqKWx/d4tGn79E/OIpdFeHoiQPs2dXEw7t9TDx8n1sf/gfLmVVOnz7MlWcug1XFx+/+F0/ufU7/vRmiMsjVa2eIxh0e9X5C/913+ejmbaKxWi4caqPr6ElmZ1P03vqAsYG7TKfmSNQl+MFfvIJjezx+eIvBe7d4MjKM5ymOH+2io6OVR/d/S3JsgPuf/IZkcoKOtlZamhr9cS0TbM1SWjd0N21j/EERbOMxy7NjfcN34yqZ9RR5bTIJygmB+Foo9z0zozyQkuGZJf7lx2+DSPDw7gC7dzZw6vgBOjoayeby9PXeZ2x4ksWFBc6dP05zYzPzM2n6H40yPJqk73EfXUcOcOZYJ80NccYG+xl6fJ+xqRW0W+JY935aWlqZmUoxPjPN6Fg/hcIy1y6coftAB26+yNDAAMmpIR4P9xKQhqvnztO0vZ7HQw9YXFzk8eAgpWKGI/vbOdndhdKCJ4+GGR+e59bNTzh79jAXzp8kHJSkUjNMTcxw/8ETGiIxjh45SFfXXrLZJe5+foeRsWnGBvq5cukc+/buJb1aYnBkgrmhfiYmk+zYluD6s+foPLifieQMo2NJFlOz2MJw4fw5ggEbY9QmfbzWdLMmjddqwLaGYL+zXOe74JtL5IYGM+gywdYi2ab3bC51+coXLBuxZq2+3uBpgycchpIL/NM//5ShJ7O0Nu/k9e89z9HDrRhV5O7dh/z8Z++wLV7LyXNHOHnuMEJFGHgwSV/fCOlcnobmGCcvd7GzoZbiSo6bH/2WW599icDh4oXjXLx8kmxOce/eIPce9rKQneTgwRZuXH2BSCDKdHKZDz+4Se/gFxhbc6nnIi9euUYmk+P+kz4GBp6QXljkwIE2zp48QW31dvpHpvnl+7cYHU3StLOGV165Slt7C7OpFI/6h3g8kKSQL3Hx5GG6Du/DCTo87Ovns0+/YG52iT3tCW68fJ1INM7Q8BR37nzB+OggtYkaLpzvoftQB/mSx+07D/j1ex9iobh+9TKnTh3DdiRCGow2SGkjNjUj+zxT5V9DshVtsk+PYGbj1WaCfZVYa9vIG40ZBl+PwaZ6KtYMWQPCv32tZCxcY+GVXGZm5plMLpGoq2NnUx3REIQciVswjI5ME43FSDRUo60SjgwjXItcxlAsukSqBTKosGyBI4LkciUWZlZwi0Xq6muorokhtKDgwkomTdFbIRSxiMVqEUYQCQZZWlphbjGJ8gS1sR3U1dZih3z/cjWdp7iaIRgLEAyFcLR/XOjMUpaFlRTb62uIV/lOvcRGK8nqcoGi9ghUBYiELWxhMK4gl/FYSaepSjiEwyEsEUQaQTZbIJPLYYcEsaoIUvqb58ozTCdT2FKyq6WxPMquX85jANZKfDYi2B8EwSqo4HehchhWBVuKCsEq2FJUCFbBlqJCsAq2FBWCVbClqBCsgi1FhWAVbCkqBKtgS1EhWAVbigrBKthSVAhWwZbivwEkVlJiP1IpdgAAAABJRU5ErkJggg==)
A. độ lớn 2√3 kg.m/s; hướng xuống phía dưới tạo với phương ngang một góc ${β}{=}{60}^{o}$
B. độ lớn 4kg.m/s; hướng xuống phía dưới tạo với phương ngang một góc ${β}{=}{30}^{o}$
C. độ lớn 4kg.m/s; hướng xuống phía dưới tạo với phương ngang một góc ${β}{=}{60}^{o}$.
D. độ lớn 2√3 kg.m/s; hướng xuống phía dưới tạo với phương ngang một góc ${β}{=}{60}^{o}$
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm vật lý 10 bài 23: Động lượng. Định luật bảo toàn động lượng