Три точечных заряда (Решение → 5417)

Задание С1. С использованием данных по странам на 2016 г. (табл. 6.1) определить обеспеченность территории и населения страны (по варианту) автомобильным и железнодорожным транспортом. Объединить результаты расчетов, произведенных студентами группы по различным вариантам, данные занести в табл. 6.1. результаты вычислений тоже, оценить полученные значения показателей транспортной обеспеченности.

Рассчитать приведенную длину путей сообщения по России, приняв протяженность ее внутренних водных путей в размере 100 тыс. км, долю автомагистралей в общей протяженности российских автодорог в размере 10 %.

Таблица 1 - Исходные данные для решения задачи

Решены все варианты, обращайтесь через личное сообщение

Задание С1. С использованием данных по странам на 2016 г. (табл. 6.1) определить обеспеченность территории и населения страны (по варианту) автомобильным и железнодорожным транспортом. Объединить результаты расчетов, произведенных студентами группы по различным вариантам, данные занести в табл. 6.1. результаты вычислений тоже, оценить полученные значения показателей транспортной обеспеченности.

Рассчитать приведенную длину путей сообщения по России, приняв протяженность ее внутренних водных путей в размере 100 тыс. км, долю автомагистралей в общей протяженности российских автодорог в размере 10 %.

Таблица 1 - Исходные данные для решения задачи

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LqNp9dTAmEdIJdlPmBzz2nEr+N171u/Jt8JlQCv3BURuaKjvOq+l+qq6xdyJKDVz7Z0+s3Uo6tb+Z8PQgcJUGIvwXo3Fl091182Tql/XSxjl8paHCs6+SIZ40y3si95L6xGxjYE27NuA5S+m6ylP6/oAh2i3DJZKGV4ueqv2c7XKduOMFAiW4dZ0teqtONyK79HUrLjQUY1CEAAAhA4FgGrxXlTq2PgKAG+e01RbadKDJr8p8PhX1el0lYCarl1p6/fB5RJjg4wc2tTndRXrk8KtHvZebBZaz+m69L6SdtxPVK9/EgSB+HYfHWJgX+2orSxpu/f3e16ydjI2MWgWmS4VzmXq9S9q8oVmWWikI37yNiGev2PJ7b1qPU9NmadwjN0+EiuE15rN0giZ/RfwZwX1cbIMY/XUF57t+/8HLX4m5Ri1ZGFssiAAAQgAAEI7JkAa+aeR2cfuvVJSZ5I5ZqFZCfbrchrHOZdTErSjWeH0R1FZxOw8nskJbORUxECEIAABCAwTsBqcR7vhbNHJvC8t3eJkl3u9iCSkoSDo10TsPJ7JCW7HmaUgwAEIACBIxGwWpyPZDO6LiOQf4tWu+3TfZvY4fcX2ClpD/CJzlj5PZKSE00KTIEABCAAgd8SsFqcf2sFvUPAhkB8NmPkWRabnpDySwJWfo+k5JejSN8QgAAEIHAqAlaL86mgYMwFCci3U6mH28uH5S9I5awmW/m9WUmJ74x/MGAOMAeYA8wB5gBzgDnAHGAOMAfKOWCRcM1KSiw6QgYEIAABCEDg7AT8Qs0fBCAAgSsRsPJ7k97TqqMrDQ62QgACEIDANQmwZl5z3LEaAlcmYOX3SEquPIuwHQIQgAAETAlYLc6mSiEMAhCAwIoErPweScmKg4RoCEAAAhC4FgGrxfla1LAWAhA4MgErv0dScuRZgO4QgAAEILArAlaL866MQhkIQAACIwSs/N5KScnr/bgt+WaCOb9uOkKDUxCAAAQgAIEdELBanHdgCio0CcyIcc7wa+xN+zkBgZyAld9bKSkRZeV7qseSDl9n7LzI4hUCEIAABCCwbwJWi/O+rUS7nkA9xok/GOi+iY3fDGSuXIGAld9bOSl5v593v2MykXQ8H+/H6wrDho0QgAAEIHBmAlaL85kZncm2VoyTEpP7+3kmg7EFAhUCVn5vH0lJxUCKIAABCEAAAkcjYLU4H83uq+rbSkrer8f7Fn54mt2Sq86O69ht5fd2m5SkTxnCsykjV3VZ9xa3XSr3fer7PJ/39Ev1sVy2Y0eeiYl13YTTMrwD0ufCfBT9er1y+S2zpI0faP8v2fR2vu6W9A7npZ68ermj9Sp6enUHbVoKBtt4gQAEIACBRMD7YP6uQ6CZlLj9kXtl/fZklqyzZV0dC2jKY/XKc36Odkt7Gb+48kx+5bzEGH/EBhr/5Y+t/N6k9/y2o/YF2xrDkEjooFkuDF3WNQ911cXR96cvLJWYqHqx9072cHvVy9EXp1zUukwSkihW9EwF0Sl5jrfHw72XvpLDitVn2uR1S22CHMXG6xrPy6c16rzonTuVJdwjPQ4gAAEIQEAR+HbNVKI4PACBZowja68kAJ0tS9bZOfGNFzqzXtRHYpAAN5YXt9lLPBNjFrkdX8cfQQYvlydg5fd2l5T0wX9xcbjhriUFXZkOtv20kAspRuVd434bVZf5uu7Py8gSjb64k6PLpf8kIjgCdcFG55CVJd3/ivKoq7Jhjk1Pl9ykR3CGSYlT/v2Iu0W180Pde/vmcRdEvEIAAhCAQE7AanHOpfJurwRaSYnEDHrdX7LOzokFPJO59Xxc0O3cqHijZzqMB3x5b1eegLRs7eXw/ysTsPJ7O0tKwsUxuGjcUMdsXrL8cIGlLGF0PtQvJi9jGIh3glxyo0WLg9FlncxM1/rFLcmHTnJ6ZYMNUYdlNmUyMj00iiAzO1/quYS7ls0xBCAAAQhoAlaLs5bJ8X4JVGML+XA0ux1qyTo7NxaYW8/zq8UCvlhuY5fYqmctMY+OW6q29tX5/8UJWPm9fSUlknhkAbSMtATSIYkIdfUFIzWrr3Lh5VnFO7+FSbWckZSo2u4wXPDOCelPRro6oe+hrl/a1AtvfPoh2g0dUe9YnJ7CYgl3EcsrBCAAAQgMCFgtzgPBFOySQFxPu7W/fwbUz4HBt44uWWfnxjdz63XkhrFAl3jc3befdr8rlycl6c6PtFtCUrLLKbgLpaz83nGTkmag3xqfIgFw1fwFJnF52er1uGdfUyyfGgzqi6Ppdjukj+LiHtE1u8hH6pX6pfdDR5PO+SOdLInDLPQTG+Ykg7lw3kEAAhCAgCJgtTgrkRzumEC2ho/puWSdnRsLzK3X6ZXHCj6m6T8obcQtYkvoo0+0KsmW1OP10gSs/N5xk5LRC7wxN+Ti8plF174IzlWz5z0/V0tKhmWNi3vEcWQO7RObJOmoJhTeoNwRdSZKP/KMi7yvyhCbGre5KWYcQgACELg6AavF+eocj2J/toaPKb1knR2tqzqZW69rkmKBR/ZFPrLG5zFP34uc69f/2bYqFTm8BgErv7evpEQC6PiMhR7McHHEwDntAAx2L1yzl3sYfPiDRekCu9/lUwLdhxw72YXQYQIS+s/qifzi4m4mJRY2JUeTHn4XO/xr/bzY039SEurM4q5lcwwBCEAAApqA1eKsZXK8XwLzA/Ul66zUrd/NkeKbufU8v1bdRtzSNemfN5Fbz+fbut/xQrN1CFj5vZ0lJT6ZCL/BkQX73dXRPTshF0dX4rJ9D6K8d9PL0PWyIZDdkmoA3tf07cvuRa9YLp9QxALftnFxt5KSIEPr2l/0S2wKjiYma5m17k39vNgjz5WU75OUvr3WMZ3jCAIQgAAENAGrxVnL5Hi/BJYE6kvW2bmxwNx6rVigGbdI7CB3VLghWGLrfkcMzdYgYOX3Vk5KUmY+P6iVwF7/Tki5oyBIk/w+OZEkpdipkOrdaz1Ij1V8AlEJ8OXCT3ZI33Jbk9fRJUPxgTH3/hH2aqqJUEsPkSu2yGvDJkmOlOOItvgDOZ/ZlPpIOdUS7lkPvIEABCAAgUDAanEG6BEIpLU0xQZjei9ZZ5Ps8fhmZj2JBQYfyEp7iWV6/SXmqcUIqWzMVs5diYCV31spKUkXXn4x1bciawMnF4S0b1/wRV9Z8F2T3Gf7tYuq7FP6HrxKHzHZSDsb8ZMQfeHHnRL/44mSZLjXmhKdyvNsSn0pmaKbk1M9H/vPHZCQKhm0uUsLXiEAAQhAQAj49YK/sxMo1ui4rs6Lceavs0U/an3PCY/Xq8UCXfiRxTB9HNH/yHOIKSRGiQmNijXkXK4I7y5KwMrvTXpPq472M07+U4H6rkPvKOrnev3Dhd90DA0rY1JSf+qj0YpiCEAAAhA4GIHzrZkHGwDUhQAENidg5feul5T4BKGR4T/dw+/xh9CbQ+qSGpKSJh1OQAACELgyAavF+coMsR0CEDgWASu/d7GkxO90tBOP8muAW1Pi6b7Za9GeBzslLZSUQwACEDgVAavF+VRQMAYCEDg1ASu/d/6kpLxnsrFLsuZsifdz/qDvNe1CNgQgAAEI5ASsFudcKu8gAAEI7JeAld87f1ISv9ZOf5vXVgMr32qhHg7TD8BvpQb9QAACEIDAJgSsFudNlKUTCEAAAgYErPzeBZISA9qIgAAEIAABCMwgYLU4z+iKKhCAAAR2QcDK781KSnxn/IMBc4A5wBxgDjAHmAPMAeYAc4A5UM4Bi+xoVlJi0REyIAABCEAAAmcn4Bdq/iAAAQhciYCV35v0nlYdXWlwsBUCEIAABK5JgDXzmuOO1RC4MgErv0dScuVZhO0QgAAEIGBKwGpxNlUKYRCAAARWJGDl90hKVhykTUS/Hu9bfOan/Rssm+hCJxCAAAQuTsBqcb44RsyHAAQORMDK75GUHGjQh6rmvy7/vPsHr+7uS5D5gwAEIACBXxCwWpx/oTt9QgACEPiEgJXf2y4pKX/EMAbP7lfW7wt/If0TYmds83wWCUj/uyj8RuMZBxubIACBIxCwWpyPYCs6fkeg/yBx7DfUar91pr716bYgduKuiu8Gi9ajBKz83iZJifyieR4sp4vt9niNGsvJuQQ8U27hmkuLehCAAASsCVgtztZ6IW9HBIoPaZsxUFHPz63sXx5UtQ0McmL18n27JWcgMIuAld/bICnpk4/qRRcy93ihzDKdSk0C3tEAs4mHExCAAATWJmC1OK+tJ/J3QCAkB9X4yKnnd1LqS7q7w+TWOlfaFT4ALgRxu3fJifffELDye+snJSHxqF90/sLiGYhvJkJqC8vEgiMIQAACvyFgtTj/Rnt63ZTAaFLibs9uPSDaxVXzYqf6nSrOytG+N6VAZycgYOX3NktK/qr3Pi57nkQuLm9884Hu7L5Jda9mUd7LGG6F5n3057sPGMIFrNvVE61+djXluNPpXO9U0vsP7AqT+fW4v7kL7gRXNiZAAAKHJmC1OB8aAsrPI/BhYtDFDMXOR73Dfkflr3Zbt8REs+TUpVMKASFg5ffWT0reclG4gLuamIhJM1/lQnKJSe1aSgF+7dmKcjch6ZbJin2Un0TIczA12RX9a3J8mdsdurut1yyxinU/sMs5trEEqaIZRRCAAAQgsAIBq8V5BdUQuTcCHyYl7du6SgNHYpYYc5RxTimD9xCYJmDl9zZISrwxKfjPAvFpOys13EV2d0G93y0ZJDmun/st/G5H/UJ7urZpR1T0KpOMcCHX5JfJREXDVDSU097R+NAu79TyjIpvM0sDwBEEIACBTQlYLc6bKk1nvyHwUVLi4wodx4yoPpp4hPhkrqyRbjgFASu/t1FS4gdMEgC/Q1AmAUsG1Afv7l7L7jc5CjndjsGjT1gaF9pPk5Jul6T1FX7L7Uq7Qp5p+pflKEvQUhcCEIAABL4iYLU4f6UEjY9B4JOkZPBB5IipJCUjcDhlScDK722YlHjzdWIyM9MfUOuDd/dgRr8joiLwp9slebzGs/+fJCUxYRiz+Tu7BpgogAAEIACBzQlYLc6bK06H2xP4ICmZf+uWM0fipNqHtGPntidBjwcnYOX3Nk5KPHWVmKiEYv54hOA9ypFAX8oNk5KYTKRdCA9+/i1oQZfuNjB9XLNW9Bc+y+yqSaQMAhCAAAS2JWC1OG+rNb39hMDipMTHERIbzNE4xB21NpKUDG5TnyOXOhDICVj5vRWTkuf70fo6qHAhDp8JyY2sv5Pg3Z3VF7Q77nOckYuwa6IvaEkAitvA3FMnzWdWvnimpL/lrP4guzOmuy2ts/kDu+qsKIUABCAAgS0JWC3OW+pMXz8ioNf6OSr4+os+zG3FOK6z0PcyeXOUpM4VCVj5vfWSEpeF31tJiWToiy4uGWYVvKvk4REfYN9vUhK3UqufTHxnl9DhFQIQgAAEfkfAanH+nQX0vBmBhUnJolu3ghHy7GkZbrXKN7Odjk5FwMrvrZaUdBO+Gnz72xxv3YPZ5UUyb4R08J5kpWx/LClxnxrc9YPmrU8RgoyB/lJf77aMaT2U094t+cauMR04BwEIQAACWxGwWpy30pd+fkhgUVLi44m5sYe2KcQhRcDVxyKfyNOyOYZAT8DK762WlEjwPbhFS7YMi4C/Wb8ccb/LotuGXZd4vckujPqGr0521yYP/LtbpsJzI7G97y/KKC/YcHEr2aV62fuanFqZ9LnQrqwv3kAAAhCAwM8JWC3OPzcEBVYnIB/Qpg9VR7r0sVMWqOR1R2OoEHdJc+lX3ueSeAeB5QSs/N5KSYkK/mMQnh4WH14IsgPR1xme7wHJheSNT18r7Nv2yUN+vpflf1QwXqzqU4ZaXX/B18o7fSSZUg+/j/1gYVOOM0Wf8zL0+yV2LZ82tIAABCAAgTUJWC3Oa+qI7B8TqMRFft6MxRQ+jmnFRi6qcHHQWIzl7M1imPID1x/zoPvDE7DyeyslJV/wdRdO+8L7Qi5NIQABCEAAAisTsFqcV1YT8WclQAx11pHdtV1Wfm9nSSxEmJ4AACAASURBVInbYdG3MO16CFAOAhCAAAQgkBOwWpxzqbyDwBwCxFBzKFHHnoCV39tJUiJbjxNbim57M/vb2/tMOd5AAAIQgMDVCFgtzlfjhr3fEJgZQ33TBW0hMELAyu8VUf6wR6uOhpI/LJFEZG+vH5pDMwhAAAIQOA+B3a2Z50GLJRCAwE4JWPm94yUlfkAkIZHB+fV70YNXCEAAAhC4NAGrxfnSEDEeAhA4FAErvzcrKfGd8Q8GzAHmAHOAOcAcYA4wB5gDzAHmQDkHLLKoWUmJRUfIgAAEIAABCJydgF+o+YMABCBwJQJWfm/Se1p1dKXBwVYIQAACELgmAdbMa447VkPgygSs/B5JyZVnEbZDAAIQgIApAavF2VQphEEAAhBYkYCV3yMpWXGQEA0BCEAAAtciYLU4X4sa1kIAAkcmYOX3SEqOPAvQHQIQgAAEdkXAanHelVEoAwEIQGCEgJXf2yApcb8wWvv2rvszmvd63Krf7qWqxLocQAACEIAABPZKwGpx3qt96LUOgee9/zan2+M1u4M+drq9W01Epp+T3T+CqtlsqbiMgJXf2yAp6Q1LiUfrV9tT8rLkolyGjdoQgAAEIACB9QhYLc7raYjkXRF43rMPZefHPxIz1ZKS8Avvt8c7pTi1sl2RQJkDE7Dye5snJe0LTi6wVtJy4NFCdQhAAAIQuAQBq8X5ErAwMhEIyUk7RkpV/VHaBakkJZ2sSvnr8b65XRM2THKWvPuegJXf2ywp6S+gykUiLMLF8sfVIkR4hQAEIACBgxGwWpwPZjbqfktgSVLi694f78fN35Y1jKvat3X1H/7OTXy+NYn21yFg5fc2SkrCLki2lZgPltzetTQnkXYeyN9fY5dFEp5wX2W8IIvyXka491Ldg5n30Z/v9AxORLeLsnPz3LuwdSpyRd+aDgWE9ImI6lvLr8nI+nHtCpm6OccQgAAEIGBDwGpxttEGKYchMDsp8fGUj3UkphgmJW4bpf4MSVfeiJMOAwpF90jAyu9tk5TMuNgmd1LGRkEF5bXYOyUVlYu3u7D1RSoXerHFGfvQdb1ScttZTfZQ6ahLpmijz+B0UtVWPd+PP6d1G6s71IsSCEAAAhD4noDV4vy9Jkg4FIEZcZK3x8dKfUwga3wt9pBz+gPJPlZJ8cSh6KDszglY+b1NkhIJxNsXw/ROyvh4uPb3e/8tX4PdGHdx3m/dfZStnZSna6u+C6yxJdrSUS5+LWNE24bjqSVlnttg50WSo4Gd3llpHUSvmsMa0Y9TEIAABCDwMQGrxfljBWh4TAKN2CAzxq//MZCaWuNDzBLvmtDxQSaVNxD4moCV39sgKZELp7/1yCve/BcvtqV8fFLyDA9+FUG4u9Bvj0f4WuL6RTkvmN86KSkdSsmtsNMhm2fHUrbUhwAEIACBuQSsFue5/VHvJAQmkxIfS+l1X2IrXVay0HHEWL2yHe8hsIyAld/bIClpBfPJ4OmdlFS3fuT68AmN7CKo5ObpdkkeL7kwD5SUBFuUKXXTVSlJiYLBIQQgAIEfELBanH+gOl3+ksBEUjK8c2IqKenP+xhCP5e6JKb4JQ76PhYBK7+3flIycaGlB8DrCcO8YQlJSXzwS2RJuWFS0tzpkT4nNA48sgfPpUx/i0ZISga3b42IJykZgcMpCEAAAhsQsFqcN1CVLvZEYCxW8vHA4JbtsaSkP5fFD7U4Y0/2o8uhCVj5vdWTktqzEjn5kDAMLri81vg7ST5cLX1hu+P+UwHDpGSgpziGmUlJTJzU7VhOyQEn2fUZ9NcmQVLSZsMZCEAAAlsQsFqct9CVPnZEQMcuhVpyN4mfW+1/KQaR+oNdEUlMBieKDnkLgYUErPzeyknJjIB95EKcz0QlJfJtWC6Yf8QHv/eUlNStGiQlYodzQjX/8XLPyaSH83uZJCV1tpRCAAIQ2IqA1eK8lb70sxMCi2Mhia+Gz4oM4wmxMbSpBRVShVcIfEDAyu+tm5TIp/0jF0D74llCRScl/tGSW/Ed3WNJibtI3Y8QvWJ3rQs9yBjsXEj99ClFFLXgoMahL+s/GckQeueVFfiO5tqxQCmqQgACEIDAIgJWi/OiTql8fAKGSYnEQNntWx2hPl4Zlh8fHxb8loCV31s1KZGgunkBSNLS+NFDaf83SAQK+OX9lkFujNtjP+kThU52JzdPaNz9X+GbuoodiiijTD6kfpJdaDfjrSQ2RZ9KFz/g6V/qa7EdwfFNMp2hNVUgAAEIQCAnYLU451J5d3YCkkgMP3BsWS5xQ4oHUs16XNL3UcYwqRVHEPiUgJXfWyUpiclEFkjrC0EuGB1o/xW/ySEXXGWnQFGLF3LXl1ycvm3fX36+l+WTpKRj0qtW1zuIWnmX8EiAr+xsJmBKZ31Yk507pZxD+VsrS+zo+hWdpxI9rSTHEIAABCAwi4DV4jyrMyodn0D8wHMsHqqZKbGBxD1lHTmv5LLul5B4b0TAyu+tkpQY2ZjEuEA67nqkUo4gAAEIQAACuyJgtTjvyiiUgQAEIDBCwMrvHSApcbsqZPcjU4FTEIAABCCwFwJWi/Ne7EEPCEAAAlMErPzejpMS2XpMt1dVobhbp7K/vb3PlOMNBCAAAQicmYDV4nxmRtgGAQici4CV3ysi+iEkq46Gkg1LJBHZ26uhiYiCAAQgAIH9EzjEmrl/jGgIAQgciICV3ztHUuIHThISGcRfvxc9eIUABCAAgcsQsFqcLwMMQyEAgcMTsPJ750lKDj+kGAABCEAAAkcnYLU4H50D+kMAAtchYOX3ZiUlvjP+wYA5wBxgDjAHmAPMAeYAc4A5wBwo54BFCjYrKbHoCBkQgAAEIACBsxPwCzV/EIAABK5EwMrvTXpPq46uNDjYCgEIQAAC1yTAmnnNccdqCFyZgJXfIym58izCdghAAAIQMCVgtTibKoUwCEAAAisSsPJ7JCUrDhKiIQABCEDgWgSsFudrUcNaCEDgyASs/B5JyZFnAbpDAAIQgMCuCFgtzrsyCmUgAAEIjBCw8nsrJSXya+yffTvB7fEaMZ1TEIAABCAAgX0SsFqc92kdWq1B4HnPY6X7c6yX5/s++EbU27saNr0e71us26gz1hXnIDCTgJXfWykpESvk4hm/GF6PW/+Vw+NXogjlFQIQgAAEILBLAlaL8y6NQyljAuED3NvjHT+Kfd67eKj14WyMl2Ky4RIa3V40DHJiWFW+l3q8QsCAgJXfWzkpeb/7TwDmJSXx4jEAhAgIQAACEIDA1gSsFuet9aa/7Qn0Ccb9XW6M9OW1uMknMbXyUvfwgXARVPXx2LC/sjXvIbCUgJXfIylZSp76EIAABCAAgQYBq8W5IZ7i0xAIiUNtl0NuuyqSCvcp7/uvLKvwkN2UQdWJXZiKKIogMIuAld/bdVIiF1a/jSm3gvX3Xg4utoBN2nhA3b+i4uC81FOvWZNwEUd5ql7nHOJ5+fSi9jxN5VzWiewopftK9emazt352Hdq51ktra9n3KCtVkRXdMdlXb3dXJ6r8fOiq/VqTrroO3tbcijaV/uQcVR1R+uF+iWOQZuyQqdoPndrLMrt9zlypc6m10fVvmw0qm9E16rtim21nhojL7xWR8+9Wp3yfFXJSmGtL0GQzvWfPKb3/npsfBopwUaw+VO9KqpStBMCfo7zB4FJAuILCv/Wt5M4QvsRKevXe/FDw36knsQdqob02W6sKnMIgfkErPzepPf8tqPPbt/Kg7jb4+Ee7JKLM53Lr6twIeoLXIJVVeb1Se2CLHXeBxbxvLSPfafkoazT6VjI6QKwouzubOkePIsCer3jW3dn6eNWcTriTJQu/XQRHoUDWlpf+lX6dp/K+OBJl3WdBh2T0uE2vb+3BFmLODd1nXFBhDGKqsiYxYIgQ/rQthR1F+m8iFcYKTf3hI8vkSBWl7nSfvxresYyGfN+nlheH52mNVa9wu9bybVrMP2/RWyl/8Fc1/0Ig2LeCz+lp+/bX4s5Zy1r4rimjy+73d/37loV3+TkxLrazyT5MuZ/f6XeqQ5Hxybw7Zp5bOvRfjYB8RXRr+uWEgfUfUsXW3QfbNT8SMs3OvnS56hv1XpwDIF5BKz83k6Tkh5CWsDVhelPSTCpLua+7vACFRkSkDxdUhAfKHN3cnbfYqHkOOHvR/gaCwlmVHwTgu9hP14t31esKzrGAudk7rpv36JvI7r1JV1hn7gUeg117SSEJKZgVLWtXX8uv06C/2KCTDdXWti7hLNnXrfN9zb2V3HcEpQOnG6tj7z9Ep2X8IoWOEZ6rGVuxiniKi6RK+0Hn8rLWKgxWiJ3bDxyRtGyyYO8XW0s0nU31n/qKMgoxrmzU9nd1RceGnQSNONoqO/rca9/242fy3eXrLSS+fstfBtOeb3OUIMqhyBgtTgfwliU/IKArD+1DzDknPITL3cXROgt+X7/gUsRj4wmHnW/+YURNIVAR8DK7+06KZFAVwdy/fjLhSUXY7iAy2DEV55zgdbadU37bwXT/feJivTbaxP/7/uSwKcMhNy5++A7+8SO/pPc9OmHvNf9hLoDXSvOq1NoSf0l/IJcsTMaP3bQ0kXaTJ2XesPXbjwyJkt4tOr6fsZ0WsJL6ezmhMYmC0sqWyg3zDE9P/vegu5xsVood9R2Zc/Hh2NsvdCp86pOlpSEdgnoxxrmDQt9/HWezTld29V1/Vf9hBuvflfLX98q2NDNOT48AavF+fAgMGCagMQJhT+QtWHcT8j65fyJ9kdzYp6iv2lFqQGBcQJWfu+gSYlcjCFol4tQX5iRX1E3lvuDItjIzvk30jZ9klENNmK7vn4XE4mz6d74cp1ghAZB73kxVEtX0bEMchbUX8Iv1B0GwhFC5aCli1SdOi/1pl6DnG5be5pHP5bOoVcHYESnJby0ym5O6K5k4YllS+WGOTYcC5kTn14fI7Zrez4+npI/dd53HOroxfWjuTnHCOlLPiwo55aW4er6AZWxjIPrNHa7JI+XyBqToeVxfDQCVovz0exG3w8JiK/o1q3ex9xcvNB9SKn8R1164et9pSiv4mPGztU7oBQCswhY+b2DJiV+gfcX76dBlzAOAUI1mZE67lUSjOg0KglGrC5BhwQwwckMdklcg+AghkFlFKYO6nI7xzUWhEedc32yT2DEUVU5FE6vGQgrVQeHU5wbtlX1GQiPHPv5IPqWDrnWR1lHyx7ReQkvJbK85We9pOTb62PEdmXP54dT8mtj5eZvNh+kjhrDj+bmHCu0vvq41tad7wKJch5KeWivk6maGMoOS8BqcT4sABT/moB8YDaZk/ieOr+nY5IRHzO6dn2tNgIuTMDK75GU+KA9C3bKWSXBRX/RZ8lQUTVzJJLIdF6l4SQWOYggY6Cr6KeCs06vBfVH9RD5cxLAAkh829JFKlTOC7+J4G0Q2MfdrRk8xO5qHxWdRF1pNxgLX6HgJW3c69M9a6C/j36g+1K5I0F4Nk+XypVdiKp9yqCPD0fYdjIr5wfzIdTRYzdq58fKuoa5Ptl1PhDr6kokocfHHffFFb0HMig4MgGrxfnIDND9CwJL/VhXXycl7TUofsAqPuoLNWkKAU3Ayu8dNCkJF10MmmSh1xem4CrrSrl/zYMNfSYe68DCt9A7NLGSOygdiQRR4eKXADTfFRG90+1huciHCmJbuooDygPetm21+qLHHH5Sd47OYk1L9/Hz48GfbxvkZg62Zp+qG+dM33d9XNr1+1bCYA6vvkWna6annzL9Fn0qXii3mJvSU0yMoq0L5QrX2D5JtjkK+jTl18/n80Fs0vNeypbMzTkWFfqU13omwtWNA5raPWJCKjpqvTMBvDk4AavF+eAYUP8jAuIfamtLQ6BfBwpfOlxb+rat8oZkiiEwm4CV3ztmUhKCAh3gy8U2fD6gv8h13UQ5BQ3yrRbpnD8SB5ECiFZSkgdMvqlzFH4XpgxQ9Ce7XbV0W1Ws2nVd/khSS9dlQXgMWAs9lvATW+Ptc15f9+dlfMW5cKzST8al76r/vwSHWYVlPKbsLp29dD/VruTg62dqBl5+jujyRXJbScnX10drron1375Oya+fz+dDqFPMY6kzf27OsWWoj/Sjx66X5OqqwuF41vWeowV1jkHAanE+hrVoaUdA1q58TZiS732RcjmhevAzxYneb6V4Zko25yEwl4CV31s5KZEFeOw3AtKFmAL4gEECe3l2pCsOMosANgXbuq8ge1A3yJegtghsZBCGgUfSNbvWRY7qJwYjlbI8YE2MuiQmPgNSfFIifQx0lfZf1o+3Hc3hJ32mhKrXveHsmroX46BYxaRuYK+Mjn8VPcR2Pz4uMYq/HeHeP8INU6KD7iO2rzh1qd/sP82FNJ6hLOvDqzn8JKvTvvr7GQvldvNF7FdMSh2WjO+k7d6kMPaDfrwOE39T8uW8lh19QZhjUifzDb5fmRMTc1Pk6T5aase+1Pyulfn2vlzLDPWiv4jt9Ji1Oqb8iASsFucj2o7OHxIQfzTwZyJP1gXlg9ypekIS2gSZ4nskJpH3IplXCFgQsPJ7KyUlcgGVgUEe/MlFkgfjKigOF1X6Gs0gb+SqisFSCO5TwJhjr/YdgwkV2EhfMZhQNrlzur++as12CUCU3CzYLdvkjqema9dXdGRJJ2/v0vqajLbHj0uLn04Cu/GL7LS0fvekHF+9+1DTNdZvyMx6yBj0nJPM8n3iFPuoLAKpvarf0GWKV3k+9atk+7layC/bVcdhheujZrtcAol7Pl+H51PN8qgmX9tePR+uZalXq5PzyfWTdpkuMm8K7lkd96bWl9irzw2vO7nmvS799azryzzI9S575/0RCfix5Q8C0wRyPyV+pdlOfJb4Q/e6rE0eVzT74QQEPiBg5fcmvadVRx/Y2H/C7C48Fu6P6NFoBwT65GJsMQgL00RwXDUlJiX1mw+rbawLnQ6TC6N1n8iDwI4J/HTN3DEXVIMABM5LwMrvkZScd45g2Q4I9L9NMaWI20E7ZFLyod5TODgPgQMTsFqcD4wA1SEAgYsRsPJ7JCUXmziYuy2B8muAW70/Hw/31MfCv5/tlMhtB2M7QAttoToETkLAanE+CQ7MgAAELkDAyu/tOimJ92Bzf8gFpjQmLiXA9bGUGPUhsD4Bq8V5fU3pAQIQgIANASu/t9OkRD8QLg8Ey4OjNgCRAoHjEuD6OO7YofnZCVgtzmfnhH0QgMB5CFj5vVlJie+MfzBgDjAHmAPMAeYAc4A5wBxgDjAHyjlgkWLNSkosOkIGBCAAAQhA4OwE/ELNHwQgAIErEbDye5Pe06qjKw0OtkIAAhCAwDUJsGZec9yxGgJXJmDl90hKrjyLsB0CEIAABEwJWC3OpkohDAIQgMCKBKz8HknJioOEaAhAAAIQuBYBq8X5WtSwFgIQODIBK79HUnLkWYDuEIAABCCwKwJWi/OujEIZCEAAAiMErPweSckIZE5BAAIQgAAElhCwWpyX9End4xN43vtvc7o9pn5Gd+5Xwpf1+FmF48+S/Vpg5fdISvY7xmgGAQhAAAIHI2C1OB/MbNT9lMDznv3kwlRSEn80V/9Uw+3xzlKZ1+N90+fVMb9F/elA0W6MgJXfIykZo8w5CEAAAhCAwAICVovzgi6pegYCITkZT0pe78dtasfD1/l753LUrkmZwJyBHTb8nICV3yMp+flQogAEIAABCJyFgNXifBYe2DGTwJykxNeZ2upwuyT36i1gkphMJTUz9aUaBBQBK793vKQkbnXKhdV/KuCBpH+Vc8WFLPdvSpvi9Ps9sv0pbUrnMC7TOQTXSbn1qvstz/l+uvPR5mSj/xSkVv+v+BSkVse3LXX9+7u/n26CZeVaOTX50qE4uaRXZCPjMaVPpQ/Ruf+kJ++jUr1TR9rE/ouKg/Oin7wW9ZON7aNJmWH8qvWmuLi2+Sddfkre1Bwfnm9rmp8p5cR55qqlc/18SO/9GPdlubSuUXarQKn3oD4FEDgxAX898QeBxQQmk5I81vlgyQrru8RHizWkAQSaBKz83qT3tOqoacnSE/HCdZ8GqMAuBk9F2f0R7q2MV3B/Yce37k5Mv9WpA7Okkj+nA7FW3Tky++A6BWwNWTEZ0v16jSQ4LxxKs36yotk2JjtaZq9X0lPLqR/7REbXl7HQZS7c7Tmr8XEesg+yY5nY2I/HzY3dPQbC6VwaO6/PHLlBb2EV+1PludBwYvzF252aBf2UbM8hnpe+oz012WKjHg9fL9gYhaXkMWdck9koq+njy9x8v3fXg5p/sa62N8mV8f77K/VOdTiCwFUI7G7NvAr4o9sZY5vs6ZBklfLDfo71/5b53P5DR+Xbk3SOIPAVASu/d7ykRGHLgj4JcGPg5gK5e/Hwl2vr2wwCObnYVUAp3Tzv+gIOwWERfM2T6QLOqFuQXnVCw+C2ry19a338mVb90Ef3IsFu2bbn0Tm3oFsXYJZ6alG1Y2eHZtrJCLsEUr0vGzpQqVtrP/hkXsZYjdMSuWOsni4BaiwFYsLgNW9TG4fn+xG30WvnS5H1cepsVDZ3rYTF0rGKXQ71eT3u76hurOcPXF13Hdz9Qljq4ROmu7umukVyOL8yMbyBwAUIWC3OF0CFiZpANR5QFV7u7ojwVtbNZYlJ7/P1WqukcwiBrwhY+b1DJyUuw3jfJCgrgzR3bnhfpQR98ilD+ToMmqeTkuUyZeTFseROIsirBX/lJ9idoFZ96cW/io61oFGSHfcpuN9VGvSr5TSOHXsZBl9D7EploY+abEkI9Q5C0zmLHTJOC+UKh5oeDdPmF0+Nw9R535PYp8cplCWY81UarVno48ehycXVdf33n7IJ+yDcjVW/o+WvJa33aOechMBpCVgtzqcFhGF1As11r1497qBXPyyqtOnk46MrZCgyIGDl946dlITbWrp4LVzQ/XMePlgtgicPPQTAS+K7yaTkA5nd+EswPggEi2AxThZJHkqn0qofG7qDUKcVNIourfNaVO3YsddMB0mJyB/Y6oWJXWq8ms65qLtUrnCo6lEzbEnZ1DhMnfd9VcYp2Jgnrkv0atWVviQxL+eVbufq+gEW3mqwn26X5PESWWMytDyOIXBeAlaL83kJYVmVQHPdq9YOhcWa2KzqfbRaY5v1OAGBzwhY+b11khIJXrpbOiToab+qGOcDGhIQ5fKrQdwHAd7cpKTaX9UacSKtAK5ujx/w/l/ZrlE/C7ylTtk2KSiJRPnwfqrRPipv+xFZcVxlPmQ6iTzhoRzmiHPOPq1fKleC/qoeos+nr4FxU7aMgYxjeM3qSx01TiMsPtW0b6f11cc1qe58N5gyVqKflIf2nya1tS4pg8BBCVgtzgc1H7U/JfCpr+/aqfWz0n/+/GOlAkUQ+JKAld9bJyn50ri5zfsAtfiGqi54agRJo0Fsvde5ScnwXvu6vFQqOpYPD4fyLFj1rcqAUCRV6gfnlm6nkb4kmJS24dXXd8/ftB/4L+oXb3NG/gP1/luiSEo0qA/H6YM5q3ttH+f6ZNfSoJGrK4OpF0533BdPzK+BPAogcF4CVovzeQlhWZWA9q3VCo3Cbo1oJyV+PZ7/oWmjD4ohMEHAyu8dNykpg7VwQcsn/RIY5xejBE9lItDTfrlnKvzX4uq/POCWxEA7gOUyk/zQNktAamW+hfRdJhb1+nmQKTqWbb1cd076F6aLPvF27SVg9eLcn7BPxdK/5tbXjXaJDr646ZwDg1h3odw97JRE3Xv7p8dJbJw/Z4Xs+GuQK/rI2Mv7rLGrGwcztXvEL4EQHWvzKxPEGwicnoDV4nx6UBiYE2iue3m1wTvfruq3XU13Lo+BBq0pgIAJASu/d9ikJA/mHNNwQUtS0gXblW8EknYeYIyz/JD49lmBL3RBcPYNXpIY5MH1MplervzVgrkU9Mk3bfS1pe8y8KvXF516k2r9eKleZm7LkKPoWn/1CUiJbZiUpERlyLjXLXOcYSyzsk5d9zC2GzddLn3NknvIpMRPTbnlKx8rb7tmUR+hVulw3kg/5Xh215IqHDJvza9W35RD4LwErBbn8xLCsiqB1rpXrZwKvd9W7lmfqMQ0/rTz160kJrXmCAKLCFj5vWMmJZVPdWOgpC42KcsDNwmgJNCT1xTwdcFZJ8fVza721DYrlmA3PvcxlFkLICUIzAJqsW2wWyF9Jz27GSP1ld0xsRAZUqd40K3rPzfEiZR+8uC/Oju9E9X9hkpiV85dkiotN5SVMoJzzn/3IuhV1o07SDPkRg5lYpesE91rdqValaMp2XJe6x/tDPpInWKc9Jj4Cz/9K+wQebqPiqpdUexLyaiV+cq+XMsM9eLUie2Kudnqm3IInJiA1eJ8YkSYViEg8UoWD8R6sn4qf+3O+fUq+uFYtzuh1gm9ZvTH+dqsG3IMgc8IWPm9wyUlMWiMOx1yseoLT4KjFGCn5ys88LLN8ELvA79UHh2GDgozbzAus+s1PGuRgkqns5JR66M7LcGm6ts7lVr9KDsEkbU6vq3mmHQobXD66WBUzdWsvdIr9i9lRfuyXdU5BnvTV82GsVWslCrd4ZTcGoehuNz+4fmy1/59TbbmVj1f8KnVydnkumn5USuZJwXzeD4c1PoSW/W54RyT68rr0l8bur6Mfa532TvvIXBuAv464A8CswnED3V0DKM/ZAuSxL/L2uFexW/rvmo+WXxz/yp+XLfiGALfEbDye5Pe06qj78yl9d4I9ElAStqG+oUgeiJAHrZzJTEpyW9gq9Zdq9DpUHP4a3WHXAhA4BwEWDPPMY5YAQEIzCdg5fdISuYzp6Yi0P8+hSqoHrqdqkMmJR/qXWVAIQQgcCUCVovzlZhhKwQgcGwCVn6PpOTY8+Bn2uffStZW4+m+0WzxfsfPdkrkFqmxHaC2rZyBAAQgYLU4QxICEIDAUQhY+T2SkqOM+IX0jPfEcv/UhUYdUyFwDgJWi/M5aGAFBCBwBQJWfo+k5Aqz5TA26i8mAAvOAQAAG89JREFUkIf+eCjvMMOHohCAQPetR2CAAAQgcCUCJCVXGm1shQAEIACBQxCwWpwPYSxKQgACEHAErPzerJ0S3xn/YMAcYA4wB5gDzAHmAHOAOcAcYA6Uc8AiO5uVlFh0hAwIQAACEIDA2Qn4hZo/CEAAAlciYOX3Jr2nVUdXGhxshQAEIACBaxJgzbzmuGM1BK5MwMrvkZRceRZhOwQgAAEImBKwWpxNlUIYBCAAgRUJWPk9kpIVBwnREIAABCBwLQJWi/O1qGEtBCBwZAJWfo+k5MizAN0hAAEIQGBXBKwW510ZhTIQgAAERghY+b3dJCX8YN7IaHMKAhCAAAQOQcBqcT6EsSgJAQhAwBGw8ns/Tkpe78ct/1o1fsSb+Q0BCEAAAkclYLU4H9V+9IYABK5HwMrv/TgpkYGT5IRf7xYivEIAAhCAwPEIWC3Ox7McjSEAgasSsPJ7+0hKXo/3zf9A4+3xfl11RLEbAhCAAAQOT8BqcT48CAyAAAQuQ8DK7+0iKZHnSW4PUpLLzGAMhQAEIHBCAlaL8wnRYBIEIHBSAlZ+bwdJCbdunXSOYhYEIACByxGwWpwvBw6DIQCBwxKw8ns7SEqe7zu3bh12IqI4BCAAAQgkAlaLc5LIEQQgAIF9E7DyexsnJSEB8UmI+9fdrvW8d8d/fO3Wvmcc2kEAAhCAwCQBq8V5siMqQAACENgJASu/t1lS8ryrRCRAlGdJvDHkJDuZWagBAQhAAAIfE7BanD9WgIYQgAAENiZg5fc2SErGnhmRnZP7+7kxQLqDAAQgAAEIWBOwWpyt9UIeBCAAgbUIWPm91ZMS2SGp7oTIVwFXT66FDrkQgAAEIACBdQhYLc7raIdUCEAAAvYErPzeuknJxPMicvtWLSeRZMYbKr9f8nrc33xrsP1kQiIEIAABCNgQsFqcbbRBCgQgAIH1CVj5vRWTkrHbtjwguXVr+CvuXbKif0hRdlR02fqM6QECEIAABCCwiIDV4ryoUypDAAIQ+CEBK7+3XlIiuySNREJ2SWQXJLHsk5nB7olPTAaFqRVHEIAABCAAgV8TsFqcf20H/UMAAhCYS8DK762WlEjSUf2Vdpew3G639LXAmdVhh6VMZlxSci/v3ZLE58/ttjxd0sK3eGUkeQMBCEAAAtsSsFqct9Wa3iAAAQh8TsDK722flIQdj/6ZkeGtWx0SuV3rr/2tXH17OS+3isn7z8HSEgIQgAAEIPApAavF+dP+aQcBCEBgawJWfm+1pORdSSzSsyLyPIlLIvyuSbkD0tGUOpXfMOl2SPIEpEtSyt2VrUeF/iAAAQhA4NIErBbnS0PEeAhA4FAErPzeekmJxxlvryp/OFF2Nlz56HMiUk/vqPTJSt6sr1dPbg41rigLAQhAAAIHJmC1OB8YAapDAAIXI2Dl99ZNSpYOittdeQx+RTHsmEgWUtklkV0ZqbK0W+pDAAIQgAAELAhYLc4WuiADAhCAwBYErPzerpISf3vXMLHokxLZBelu08oqyW5KfjvXFoNAHxCAAAQgAAFNwGpx1jI5hgAEILBnAlZ+b1dJifs6LvefulXLve+/xSuUuff5syM+Ibm5b/LqbwN7PR7u10/4gwAEIAABCPyGgNXi/Bvt6RUCEIDAcgJWfm+9pMQlENnfjPd3vwPi6j1cktEnKP1rl2hIe/fqv/rXA+gTGNkpceXVB+YzLXgDAQhAAAIQWI2A1eK8moIIhgAEIGBMwMrvFZnDUMuvOlKJRCd56XtRR9rJe14hAAEIQAACOyTw1Zq5Q3tQCQIQgMAUASu/t25S4q0oE4qp91OWcx4CEIAABCCwUwJWi/NOzUMtCEAAAgMCVn5v/aRkoDoFEIAABCAAgXMSsFqcz0kHqyAAgTMSsPJ7s5IS3xn/YMAcYA4wB5gDzAHmAHOAOcAcYA6Uc8Ai2ZqVlFh0hAwIQAACEIDA2Qn4hZo/CEAAAlciYOX3Jr2nVUdXGhxshQAEIACBaxJgzbzmuGM1BK5MwMrvkZRceRZhOwQgAAEImBKwWpxNlUIYBCAAgRUJWPk9kpIVBwnREIAABCBwLQJWi/O1qGEtBCBwZAJWfo+k5MizAN0hAAEIQGBXBKwW510ZhTIQgAAERghY+b3dJCWvx63/hi//q+78QQACEIAABA5IwGpxPqDpqAwBCFyUgJXf+3FS8no/bvnXqpGTXHRGYzYEIACBExCwWpxPgAITIACBixCw8ns/TkpktCQ5ub0fLynjFQIQgAAEIHAsAlaL87GsRlsIQODKBKz83j6SktfjffM/0Hh7vMlJrjytsR0CEIDAsQlYLc7HpoD2EIDAlQhY+b1dJCXyPMmNbZIrzWFshQAEIHA6AlaL8+nAYBAEIHBaAlZ+bwdJCbdunXaWYhgEIACBixGwWpwvhg1zIQCBAxOw8ns7SEqe7zu3bh14KqI6BCAAAQgIAavFWeTxCgEIQGDvBKz83sZJSUhAfBLi/nW3az3vfBXw3mcb+kEAAhCAwCwCVovzrM6oBAEIQGAHBKz83mZJyfOuEpEAUJ4l8cbwVcA7mFWoAAEIQAACXxGwWpy/UoLGEIAABDYkYOX3NkhKxp4ZkZ2T+5ufTNxw9tAVBCAAAQisQsBqcV5FOYRCAAIQWIGAld9bPSmRHZLqToh8FXD15ArUEAkBCEAAAhBYkYDV4ryiioiGAAQgYErAyu+tm5RMPC8it2+VOYkkMt7I7l/8/RLZWQnl8lyKKVqEQQACEIAABD4jYLU4f9Y7rSAAAQhsT8DK762YlIzdtuWBSYLR+BX3LqGpnQtyY6KyPXx6hAAEIAABCNQIWC3ONdmUQQACENgjASu/t15SIrskjeRBdklav+LenS+3ULqR6JOZ6qk9jhQ6QQACEIDAZQhYLc6XAYahEIDA4QlY+b3VkhJJOqq/0u4Sltvtlr4WeDAc/W5Iq+3fX+XBeEmC/tzuyvPxvvGNXgOqFEAAAhCAwLoErBbndbVEOgQgAAE7AlZ+b/ukxD/c7rY5+udGardnOUjdA/D1c127YvellyWJitw2Ju/toCMJAhCAAAQgMEbAanEe64NzEIAABPZEwMrvrZaU9ImFfyA9JQfd7kmXUMjzJO6c3zV5vDK2ssvijaz9y+p3OySpDy+olrhkHfAGAhCAAAQgsAIBq8V5BdUQCQEIQGAVAlZ+b72kxJsdb6nqk4uUTMhuhisfPBwSzg3KnbzBDkrt+ZKRW79WGQqEQgACEIAABHoCVoszPCEAAQgchYCV31s3KfmEZvjtknpO4p9DUbsilV0S2aGptf9EHdpAAAIQgAAE5hKwWpzn9kc9CEAAAr8mYOX39peU1BKNjvZwB6W7TSvLPmQHRiUuvx4p+ocABCAAgcsQsFqcLwMMQyEAgcMTsPJ7O0tKholHHKnKDkr+7Ihve3Pf6tXfEvZ6PNwvofAHAQhAAAIQ2I6A1eK8ncb0BAEIQOA7AlZ+bzdJyfDhdtntkN2P9NB7fDYlJCoexp//KuBXqhvrfMeZ1hCAAAQgAIHZBKwW59kdUhECEIDAjwlY+b3dJCU/5kn3EIAABCAAga8JWC3OXyuCAAhAAAIbEbDyeyQlGw0Y3UAAAhCAwPkJWC3O5yeFhRCAwFkIWPk9kpKzzAjsgAAEIACBnxOwWpx/bggKQAACEJhJwMrvzUpKfGf8gwFzgDnAHGAOMAeYA8wB5gBzgDlQzoGZ+ctotVlJyagETkIAAhCAAAQg0BHwCzV/EIAABK5EwMrvTXpPq46uNDjYCgEIQAAC1yTAmnnNccdqCFyZgJXfIym58izCdghAAAIQMCVgtTibKoUwCEAAAisSsPJ7JCUrDhKiIQABCEDgWgSsFudrUcNaCEDgyASs/B5JyZFnAbpDAAIQgMCuCFgtzrsyCmUgAAEIjBCw8nu7SUriL7rfnyNmcwoCEIAABCCwXwJWi/N+LUQzCEAAAjkBK7/346Tk9X7c8q9VIyfJB5p3EIAABCBwHAJWi/NxLEZTCEDg6gSs/N6PkxIZRklObu/HS8p4hQAEIAABCByLgNXifCyr0RYCELgyASu/t4+k5PV43/wPNN4eb3KSK09rbIcABCBwbAJWi/OxKaA9BCBwJQJWfm8XSYk8T3Jjm+RKcxhbIQABCJyOgNXifDowGAQBCJyWgJXf20FSwq1bp52lGAYBCEDgYgSsFueLYcNcCEDgwASs/N4OkpLn+86tWweeiqgOAQhAAAJCwGpxFnm8QgACENg7ASu/t3FSEhIQn4S4f93tWs97d/zH127tfc6hHwQgAAEITBCwWpwnuuE0BCAAgd0QsPJ7myUlz7tKRAJGeZbEG0NOspu5hSIQgAAEIPAhAavF+cPuaQYBCEBgcwJWfm+DpGTsmRHZObm/+cnEzecQHUIAAhCAgDEBq8XZWC3EQQACEFiNgJXfWz0pkR2S6k6IfBVw9eRq7BAMAQhAAAIQWIWA1eK8inIIhQAEILACASu/t25SMvG8iNy+NchJfLLSFcoui/zqOzsqK8wlREIAAhCAgBEBq8XZSB3EQAACEFidgJXfWzEpkYSi9SvtcutW5bwkM3/63Ej91XHTAQQgAAEIQGCagNXiPN0TNSAAAQjsg4CV31svKZHEovEr7bJLUvsV9+e9tSMSEpPB1so+BgUtIAABCEDg2gSsFudrU8R6CEDgSASs/N5qSYkkHdVfaXcJy+12S18LvIB8/4xKkbRIAuR3Vp7u1i++zWsBUapCAAIQgIAVAavF2Uof5EAAAhBYm4CV39s+KQnPi/TJhb49ax6yMinJ38stY0XSMk80tSAAAQhAAAJfEbBanL9SgsYQgAAENiRg5fdWS0re8s1afylB6HZPutu55PkQd87vmjxeTXR90iEPustrkNntkCT5XkhXv3HLWLMTTkAAAhCAAAQMCFgtzgaqIAICEIDAJgSs/N56SYnHEG+rKn84UXY0XPmi50P0MyX9cd68lzuW5GwyOnQCAQhAAAKXJGC1OF8SHkZDAAKHJGDl99ZNSqzRhiSnS0QquySyO5MnKtZKIA8CEIAABCBQJ2C1ONelUwoBCEBgfwSs/N6+khKXaLQTCr1LEm7TyirL7kt+O9f+hg6NIAABCEDgrASsFuez8sEuCEDgfASs/N6+khL3rVndMyGSbLj33V/YIXFf1xVH0tfz7/unUXxCcuve+9vBXo/H+xlrcgABCEAAAhDYhoDV4ryNtvQCAQhA4HsCVn4vRfkNnaw6aogfFvvEwyUhPuHo+u5e+4Sjq+zP+z/36r/6t6/Xn3/c+vfdMyVSr6/N/yEAAQhAAAKrE9h8zVzdIjqAAAQgME7Ayu+FCL/dmVVH7R4qZ8qE4tv3lS4oggAEIAABCFgT+MmaaW0E8iAAAQgsIGDl9/aZlCwAQVUIQAACEIDAXghYLc57sQc9IAABCEwRsPJ7JCVTpDkPAQhAAAIQmEnAanGe2R3VIAABCPycgJXfm5WU+M74BwPmAHOAOcAcYA4wB5gDzAHmAHOgnAMWmdGspMSiI2RAAAIQgAAEzk7AL9T8QQACELgSASu/N+k9rTq60uBgKwQgAAEIXJMAa+Y1xx2rIXBlAlZ+j6TkyrMI2yEAAQhAwJSA1eJsqhTCIAABCKxIwMrvkZSsOEiIhgAEIACBaxGwWpyvRQ1rIQCBIxOw8nskJUeeBegOAQhAAAK7ImC1OO/KKJSBAAQgMELAyu+tnJQ83/fum7tu78drxBpOQQACEIAABE5AwGpxPgEKTIAABC5CwMrvkZRcZMJgJgQgAAEIrE/AanFeX1N6gAAEIGBDwMrvrZyU2BiLFAhAAAIQgMARCFgtzkewFR0hAAEIeAJWfo+khPkEAQhAAAIQMCJgtTgbqYMYCEAAAqsTsPJ7KyclPFOy+kygAwhAAAIQ2A0Bq8V5NwahCAQgAIEJAlZ+j6RkAjSnIQABCEAAAnMJWC3Oc/ujHgQgAIFfE7DyeysnJb/GRP8QgAAEIACB7QhYLc7baUxPEIAABL4jYOX3SEq+GwdaQwACEIAABCIBq8U5CuQAAhCAwM4JWPm9lZMSninZ+TxCPQhAAAIQMCRgtTgbqoQoCEAAAqsSsPJ7JCWrDhPCIQABCEDgSgSsFucrMcNWCEDg2ASs/N7KScmxIaM9BCAAAQhAYAkBq8V5SZ/UhQAEIPBLAlZ+j6Tkl6NI3xCAAAQgcCoCVovzqaBgDAQgcGoCVn6PpOTU0wTjIAABCEBgSwJWi/OWOtMXBCAAgW8IWPm9lZMSHnT/ZpBpCwEIQAACxyJgtTgfy2q0hQAErkzAyu+RlFx5FmE7BCAAAQiYErBanE2VQhgEIACBFQlY+b2Vk5IVCSAaAhCAAAQgsDMCVovzzsxCHQhAAAJNAlZ+j6SkiZgTEIAABCAAgWUErBbnZb1SGwIQgMDvCFj5PZKS340hPUMAAhCAwMkIWC3OJ8OCORCAwIkJWPk9kpITTxJMgwAEIACBbQlYLc7bak1vEIAABD4nYOX3SEo+HwNaQgACEIAABDICVotzJpQ3EIAABHZMwMrvzUpKfGf8gwFzgDnAHGAOMAeYA8wB5gBzgDlQzgGLnGkyKbHoBBkQgAAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQohwAEIAABCEAAAhCAAAQ2IUBSsglmOoEABCAAAQhAAAIQgAAEWgRISlpkKIcABCAAAQhAAAIQgAAENiFAUrIJZjqBAAQgAAEIQAACEIAABFoESEpaZCiHAAQgAAEIQAACEIAABDYhQFKyCWY6gQAEIAABCEAAAhCAAARaBEhKWmQa5X9/f++pf//yL//y/vd///f3//zP/zSkUAwBCEAAAhCAAAQgAAEICAGSEiGx4PUf//jHIDGR5v/93//9/qd/+qd43icn/EEAAhCAAAQgAAEIQAACbQIkJW02o2fK3RJd2Scm+vx//ud/6tMcQwACEIAABCAAAQhAAAKKAEmJgrHkUCcd/rj80+f/+Z//uTzNewhAAAIQgAAEIAABCEAgEBhG06CZRUAnHVNJSe38rE6oBAEIQAACEIAABCAAgQsQICn5cJCXJCW1nZL/+7//6x6Gl+dPfB1/21f5V/Yj7309OS5fp87pPtbWY0qXUnd5r3X0x3P1LNvxHgIQgAAEIAABCEBg/wRISj4cIwme5VWL+a//+q8sYSifKfnf//3f+DD8v/7rv3ZN/QPxXtZ//Md/aFHdN3hJH/LqH7T3f/7bvaRMXuUbv2rnfL/671s9RJ5/lf7lVfT4RE/d1rdfoqe2j2MIQAACEIAABCAAgWMQICn5cJwk+JZXETPn27dkd8S3lQRDB/ZlUC59yKv05V+lTF7nnvP1ttLD9yX6yasvkz8pk1cpl9eleko7XiEAAQhAAAIQgAAEjkGApOTDcZIAuvbqdz9av1Pid0J0G929lJdfIyzl8lprs/Tclnp4fUU/eRUbxr5e2df5RE+RzSsEIAABCEAAAhCAwDEIkJR8OE4SXMvrXDH+hxWljX/Vf1Lu6+g/KZdXi3Nb6uH1Fd3lVWzwz9JImbzKOf/6iZ66PccQgAAEIAABCEAAAvsnkEfF+9d3NxpKAC2vcxWT+lOvWl5Zd41zZR/yfqwvqVN71e38cVnHl/3bv/1bd/ta7Zw/7//Kc633fW3+DwEIQAACEIAABCBwRAIkJR+OWhkczxXzSbuxNmuca9nyaV9eXtnW37blk5Laua4w/K9sp89xDAEIQAACEIAABCBwDgIkJR+O46fBsn5o28soH2qvqTPW16fnttTD21Tqqb8muTynGXyip27PMQQgAAEIQAACEIDA/gmQlHw4RmOB9JhIvzug25YPtfskRb4mWOTo+v5Y/316bks9vL6lnvKtY7Vz2r5P9NTtOYYABCAAAQhAAAIQ2D+BPMLdv7670bAMsucq5pOOsq3/XRP/J7/HUe6elPV1X5+e21IPr++Wemo+HEMAAhCAAAQgAAEI7J8ASckHY1T7Glv9yf+UyPJrbnXAXv6qey158MmL/9O/bSIyxs6Vyc63eoi8mh5yzutZs0F41c7ptr79Ej19ff4gAAEIQAACEIAABI5FgKRk4XhJ8N96nSvOB+X66279sQTqWkarn0/LtWx//K0eXkZLF3/O/42dHzvXt+7/P1dP3YZjCEAAAhCAAAQgAIFjECApOcY4oSUEIAABCEAAAhCAAAROS4Ck5LRDi2EQgAAEIAABCEAAAhA4BgGSkmOME1pCAAIQgAAEIAABCEDgtARISk47tBgGAQhAAAIQgAAEIACBYxAgKTnGOKElBCAAAQhAAAIQgAAETkuApOS0Q4thEIAABCAAAQhAAAIQOAYBkpJjjBNaQgACEIAABCAAAQhA4LQESEpOO7QYBgEIQAACEIAABCAAgWMQICk5xjihJQQgAAEIQAACEIAABE5LgKTktEOLYRCAAAQgAAEIQAACEDgGAZKSY4wTWkIAAhCAAAQgAAEIQOC0BEhKTju0GAYBCEAAAhCAAAQgAIFjECApOcY4oSUEIAABCEAAAhCAAAROS4Ck5LRDi2EQgAAEIAABCEAAAhA4BgGSkmOME1pCAAIQgAAEIAABCEDgtARISk47tBgGAQhAAAIQgAAEIACBYxAgKTnGOKElBCAAAQhAAAIQgAAETkvg/wFxJCINIbxRWgAAAABJRU5ErkJggg==">;

Для расчета воспользуемся следующими формулами:

Плотность .....

Решены все варианты, обращайтесь через личное сообщение