Перевести число 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 из шестнадцатеричной системы в двоичную

Задача: перевести число 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 из шестнадцатеричной в двоичную систему счисления.

Для перевода 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 из шестнадцатеричной в двоичную систему счисления, воспользуемся следующим алгоритмом:

  1. Переведем число f5aab88412930c40c87ce52a2f98d5dc7cd471353210dc80b2633bc57310d7b0bb5bae7c8b87856fe084a4bd5f93c10b60dc7bb1dab48727d02d9ef4e856be3daafce7e6d8e75af27cc44529eaab568fb752c0474a4d9e9a0e5c745ebb961bccba0fd58aa75f0a12d7451a1b2cdc576fd1c8abb0efef4ac12794f3f959b2bfb8d5349f0c5057e5677f38d0c7429ce4d3a23bf23189f3be9b6d4c9f6865bd2e097a68e1207f55c81c074dc05396eca82527fee392c7ad798e940e76278961e7b17b09b78a01cdffecd726bfea9a82607e9694369cde4d6e9500eeeb1d731568f77ef16495c3b071256b1901a863376a04ab9f1285c7bdd08093ed19b9ab23cedf8d8b4927d87d3aef24924b5467791935eecebde5f6896fe2895ee8bb08791fdd251e88e290883e374d8c3301007d702c8c979ec5775652acc270d82f94b8d313f68aba95c8a6320a887c7b33070f01108102c532d0e07d560e40fe858cc9e64d30e921824630db408ba45436b4ed27ba02144911805820eb847c49ceb39f45a78b15294b0ac07ec5a02f665c7d3dcaa9392c8c6655bbc446e5a71123f4a46a6398ed690862c528f91cde005f53373a17d350e9ed6d34619a14b8ea20db5576f75ca78f57a5bc6e97952eaee1cff4073f30317bba818dc1e7ac14ea36fc9926557c496ab99bbcc768928eb727ab12388046ea14d5c9f8f4ef2136a17f629c46c4668d51bff4c13d0a5db471bc78e91296fae3de2298c12c5c69f4067d36fa98e061653a0bab6182121ea1b5258dc30d3abf98de173d6dcdf3fc89eb1b1050e881de95b099aaf333dc3de4e53a50ac2adb61ee1d81c61253ec1cd63516bd09e13395d7e99ad079614381457fc18c9e1ff6d55bc84fd602636c87f329b735729cb2d8e3c76a7ac941281da62c9ff9c9301ca09b57325e9022d6131ce5b4747d735d2d532ca1d9fba5e4b49df50a90d1c0d0041f792abe76f670a9167a784d3abc54498e3fc9a6cb12a13bb32795813088f53e25db5b4f3c9723a3b681301b51e8eb15f2b090c8b0e592eb8ec57de32d54fed648f1581d93b2c1b35067649bf9ae8f88e8ca668ddacb1d45fb8de78de26638ab11d2d29feabdb059a2a4a3b5fa51006057238c3a55171467e289b14e732ed6b3470bedf6a4017ed58361efad607f6c9a8a394f49015543061bc8494acff887 из шестнадцатеричной системы в десятичную;
  2. Полученное число переведём из десятичной системы в двоичную;

Решение:

1. Для перевода числа 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 в десятичную систему воспользуемся формулой:

An = an-1 ∙ qn-1 + an-2 ∙ qn-2 + ∙∙∙ + a0 ∙ q0

Отсюда:

f5aab88412930c40c87ce52a2f98d5dc7cd471353210dc80b2633bc57310d7b0bb5bae7c8b87856fe084a4bd5f93c10b60dc7bb1dab48727d02d9ef4e856be3daafce7e6d8e75af27cc44529eaab568fb752c0474a4d9e9a0e5c745ebb961bccba0fd58aa75f0a12d7451a1b2cdc576fd1c8abb0efef4ac12794f3f959b2bfb8d5349f0c5057e5677f38d0c7429ce4d3a23bf23189f3be9b6d4c9f6865bd2e097a68e1207f55c81c074dc05396eca82527fee392c7ad798e940e76278961e7b17b09b78a01cdffecd726bfea9a82607e9694369cde4d6e9500eeeb1d731568f77ef16495c3b071256b1901a863376a04ab9f1285c7bdd08093ed19b9ab23cedf8d8b4927d87d3aef24924b5467791935eecebde5f6896fe2895ee8bb08791fdd251e88e290883e374d8c3301007d702c8c979ec5775652acc270d82f94b8d313f68aba95c8a6320a887c7b33070f01108102c532d0e07d560e40fe858cc9e64d30e921824630db408ba45436b4ed27ba02144911805820eb847c49ceb39f45a78b15294b0ac07ec5a02f665c7d3dcaa9392c8c6655bbc446e5a71123f4a46a6398ed690862c528f91cde005f53373a17d350e9ed6d34619a14b8ea20db5576f75ca78f57a5bc6e97952eaee1cff4073f30317bba818dc1e7ac14ea36fc9926557c496ab99bbcc768928eb727ab12388046ea14d5c9f8f4ef2136a17f629c46c4668d51bff4c13d0a5db471bc78e91296fae3de2298c12c5c69f4067d36fa98e061653a0bab6182121ea1b5258dc30d3abf98de173d6dcdf3fc89eb1b1050e881de95b099aaf333dc3de4e53a50ac2adb61ee1d81c61253ec1cd63516bd09e13395d7e99ad079614381457fc18c9e1ff6d55bc84fd602636c87f329b735729cb2d8e3c76a7ac941281da62c9ff9c9301ca09b57325e9022d6131ce5b4747d735d2d532ca1d9fba5e4b49df50a90d1c0d0041f792abe76f670a9167a784d3abc54498e3fc9a6cb12a13bb32795813088f53e25db5b4f3c9723a3b681301b51e8eb15f2b090c8b0e592eb8ec57de32d54fed648f1581d93b2c1b35067649bf9ae8f88e8ca668ddacb1d45fb8de78de26638ab11d2d29feabdb059a2a4a3b5fa51006057238c3a55171467e289b14e732ed6b3470bedf6a4017ed58361efad607f6c9a8a394f49015543061bc8494acff88716=f ∙ 161695 + 5 ∙ 161694 + a ∙ 161693 + a ∙ 161692 + b ∙ 161691 + 8 ∙ 161690 + 8 ∙ 161689 + 4 ∙ 161688 + 1 ∙ 161687 + 2 ∙ 161686 + 9 ∙ 161685 + 3 ∙ 161684 + 0 ∙ 161683 + c ∙ 161682 + 4 ∙ 161681 + 0 ∙ 161680 + c ∙ 161679 + 8 ∙ 161678 + 7 ∙ 161677 + c ∙ 161676 + e ∙ 161675 + 5 ∙ 161674 + 2 ∙ 161673 + a ∙ 161672 + 2 ∙ 161671 + f ∙ 161670 + 9 ∙ 161669 + 8 ∙ 161668 + d ∙ 161667 + 5 ∙ 161666 + d ∙ 161665 + c ∙ 161664 + 7 ∙ 161663 + c ∙ 161662 + d ∙ 161661 + 4 ∙ 161660 + 7 ∙ 161659 + 1 ∙ 161658 + 3 ∙ 161657 + 5 ∙ 161656 + 3 ∙ 161655 + 2 ∙ 161654 + 1 ∙ 161653 + 0 ∙ 161652 + d ∙ 161651 + c ∙ 161650 + 8 ∙ 161649 + 0 ∙ 161648 + b ∙ 161647 + 2 ∙ 161646 + 6 ∙ 161645 + 3 ∙ 161644 + 3 ∙ 161643 + b ∙ 161642 + c ∙ 161641 + 5 ∙ 161640 + 7 ∙ 161639 + 3 ∙ 161638 + 1 ∙ 161637 + 0 ∙ 161636 + d ∙ 161635 + 7 ∙ 161634 + b ∙ 161633 + 0 ∙ 161632 + b ∙ 161631 + b ∙ 161630 + 5 ∙ 161629 + b ∙ 161628 + a ∙ 161627 + e ∙ 161626 + 7 ∙ 161625 + c ∙ 161624 + 8 ∙ 161623 + b ∙ 161622 + 8 ∙ 161621 + 7 ∙ 161620 + 8 ∙ 161619 + 5 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16421 + 2 ∙ 16420 + 9 ∙ 16419 + c ∙ 16418 + b ∙ 16417 + 2 ∙ 16416 + d ∙ 16415 + 8 ∙ 16414 + e ∙ 16413 + 3 ∙ 16412 + c ∙ 16411 + 7 ∙ 16410 + 6 ∙ 16409 + a ∙ 16408 + 7 ∙ 16407 + a ∙ 16406 + c ∙ 16405 + 9 ∙ 16404 + 4 ∙ 16403 + 1 ∙ 16402 + 2 ∙ 16401 + 8 ∙ 16400 + 1 ∙ 16399 + d ∙ 16398 + a ∙ 16397 + 6 ∙ 16396 + 2 ∙ 16395 + c ∙ 16394 + 9 ∙ 16393 + f ∙ 16392 + f ∙ 16391 + 9 ∙ 16390 + c ∙ 16389 + 9 ∙ 16388 + 3 ∙ 16387 + 0 ∙ 16386 + 1 ∙ 16385 + c ∙ 16384 + a ∙ 16383 + 0 ∙ 16382 + 9 ∙ 16381 + b ∙ 16380 + 5 ∙ 16379 + 7 ∙ 16378 + 3 ∙ 16377 + 2 ∙ 16376 + 5 ∙ 16375 + e ∙ 16374 + 9 ∙ 16373 + 0 ∙ 16372 + 2 ∙ 16371 + 2 ∙ 16370 + d ∙ 16369 + 6 ∙ 16368 + 1 ∙ 16367 + 3 ∙ 16366 + 1 ∙ 16365 + c ∙ 16364 + e ∙ 16363 + 5 ∙ 16362 + b ∙ 16361 + 4 ∙ 16360 + 7 ∙ 16359 + 4 ∙ 16358 + 7 ∙ 16357 + d ∙ 16356 + 7 ∙ 16355 + 3 ∙ 16354 + 5 ∙ 16353 + d ∙ 16352 + 2 ∙ 16351 + d ∙ 16350 + 5 ∙ 16349 + 3 ∙ 16348 + 2 ∙ 16347 + c ∙ 16346 + a ∙ 16345 + 1 ∙ 16344 + d ∙ 16343 + 9 ∙ 16342 + f ∙ 16341 + b ∙ 16340 + a ∙ 16339 + 5 ∙ 16338 + e ∙ 16337 + 4 ∙ 16336 + b ∙ 16335 + 4 ∙ 16334 + 9 ∙ 16333 + d ∙ 16332 + f ∙ 16331 + 5 ∙ 16330 + 0 ∙ 16329 + a ∙ 16328 + 9 ∙ 16327 + 0 ∙ 16326 + d ∙ 16325 + 1 ∙ 16324 + c ∙ 16323 + 0 ∙ 16322 + d ∙ 16321 + 0 ∙ 16320 + 0 ∙ 16319 + 4 ∙ 16318 + 1 ∙ 16317 + f ∙ 16316 + 7 ∙ 16315 + 9 ∙ 16314 + 2 ∙ 16313 + a ∙ 16312 + b ∙ 16311 + e ∙ 16310 + 7 ∙ 16309 + 6 ∙ 16308 + f ∙ 16307 + 6 ∙ 16306 + 7 ∙ 16305 + 0 ∙ 16304 + a ∙ 16303 + 9 ∙ 16302 + 1 ∙ 16301 + 6 ∙ 16300 + 7 ∙ 16299 + a ∙ 16298 + 7 ∙ 16297 + 8 ∙ 16296 + 4 ∙ 16295 + d ∙ 16294 + 3 ∙ 16293 + a ∙ 16292 + b ∙ 16291 + c ∙ 16290 + 5 ∙ 16289 + 4 ∙ 16288 + 4 ∙ 16287 + 9 ∙ 16286 + 8 ∙ 16285 + e ∙ 16284 + 3 ∙ 16283 + f ∙ 16282 + c ∙ 16281 + 9 ∙ 16280 + a ∙ 16279 + 6 ∙ 16278 + c ∙ 16277 + b ∙ 16276 + 1 ∙ 16275 + 2 ∙ 16274 + a ∙ 16273 + 1 ∙ 16272 + 3 ∙ 16271 + b ∙ 16270 + b ∙ 16269 + 3 ∙ 16268 + 2 ∙ 16267 + 7 ∙ 16266 + 9 ∙ 16265 + 5 ∙ 16264 + 8 ∙ 16263 + 1 ∙ 16262 + 3 ∙ 16261 + 0 ∙ 16260 + 8 ∙ 16259 + 8 ∙ 16258 + f ∙ 16257 + 5 ∙ 16256 + 3 ∙ 16255 + e ∙ 16254 + 2 ∙ 16253 + 5 ∙ 16252 + d ∙ 16251 + b ∙ 16250 + 5 ∙ 16249 + b ∙ 16248 + 4 ∙ 16247 + f ∙ 16246 + 3 ∙ 16245 + c ∙ 16244 + 9 ∙ 16243 + 7 ∙ 16242 + 2 ∙ 16241 + 3 ∙ 16240 + a ∙ 16239 + 3 ∙ 16238 + b ∙ 16237 + 6 ∙ 16236 + 8 ∙ 16235 + 1 ∙ 16234 + 3 ∙ 16233 + 0 ∙ 16232 + 1 ∙ 16231 + b ∙ 16230 + 5 ∙ 16229 + 1 ∙ 16228 + e ∙ 16227 + 8 ∙ 16226 + e ∙ 16225 + b ∙ 16224 + 1 ∙ 16223 + 5 ∙ 16222 + f ∙ 16221 + 2 ∙ 16220 + b ∙ 16219 + 0 ∙ 16218 + 9 ∙ 16217 + 0 ∙ 16216 + c ∙ 16215 + 8 ∙ 16214 + b ∙ 16213 + 0 ∙ 16212 + e ∙ 16211 + 5 ∙ 16210 + 9 ∙ 16209 + 2 ∙ 16208 + e ∙ 16207 + b ∙ 16206 + 8 ∙ 16205 + e ∙ 16204 + c ∙ 16203 + 5 ∙ 16202 + 7 ∙ 16201 + d ∙ 16200 + e ∙ 16199 + 3 ∙ 16198 + 2 ∙ 16197 + d ∙ 16196 + 5 ∙ 16195 + 4 ∙ 16194 + f ∙ 16193 + e ∙ 16192 + d ∙ 16191 + 6 ∙ 16190 + 4 ∙ 16189 + 8 ∙ 16188 + f ∙ 16187 + 1 ∙ 16186 + 5 ∙ 16185 + 8 ∙ 16184 + 1 ∙ 16183 + d ∙ 16182 + 9 ∙ 16181 + 3 ∙ 16180 + b ∙ 16179 + 2 ∙ 16178 + c ∙ 16177 + 1 ∙ 16176 + b ∙ 16175 + 3 ∙ 16174 + 5 ∙ 16173 + 0 ∙ 16172 + 6 ∙ 16171 + 7 ∙ 16170 + 6 ∙ 16169 + 4 ∙ 16168 + 9 ∙ 16167 + b ∙ 16166 + f ∙ 16165 + 9 ∙ 16164 + a ∙ 16163 + e ∙ 16162 + 8 ∙ 16161 + f ∙ 16160 + 8 ∙ 16159 + 8 ∙ 16158 + e ∙ 16157 + 8 ∙ 16156 + c ∙ 16155 + a ∙ 16154 + 6 ∙ 16153 + 6 ∙ 16152 + 8 ∙ 16151 + d ∙ 16150 + d ∙ 16149 + a ∙ 16148 + c ∙ 16147 + b ∙ 16146 + 1 ∙ 16145 + d ∙ 16144 + 4 ∙ 16143 + 5 ∙ 16142 + f ∙ 16141 + b ∙ 16140 + 8 ∙ 16139 + d ∙ 16138 + e ∙ 16137 + 7 ∙ 16136 + 8 ∙ 16135 + d ∙ 16134 + e ∙ 16133 + 2 ∙ 16132 + 6 ∙ 16131 + 6 ∙ 16130 + 3 ∙ 16129 + 8 ∙ 16128 + a ∙ 16127 + b ∙ 16126 + 1 ∙ 16125 + 1 ∙ 16124 + d ∙ 16123 + 2 ∙ 16122 + d ∙ 16121 + 2 ∙ 16120 + 9 ∙ 16119 + f ∙ 16118 + e ∙ 16117 + a ∙ 16116 + b ∙ 16115 + d ∙ 16114 + b ∙ 16113 + 0 ∙ 16112 + 5 ∙ 16111 + 9 ∙ 16110 + a ∙ 16109 + 2 ∙ 16108 + a ∙ 16107 + 4 ∙ 16106 + a ∙ 16105 + 3 ∙ 16104 + b ∙ 16103 + 5 ∙ 16102 + f ∙ 16101 + a ∙ 16100 + 5 ∙ 1699 + 1 ∙ 1698 + 0 ∙ 1697 + 0 ∙ 1696 + 6 ∙ 1695 + 0 ∙ 1694 + 5 ∙ 1693 + 7 ∙ 1692 + 2 ∙ 1691 + 3 ∙ 1690 + 8 ∙ 1689 + c ∙ 1688 + 3 ∙ 1687 + a ∙ 1686 + 5 ∙ 1685 + 5 ∙ 1684 + 1 ∙ 1683 + 7 ∙ 1682 + 1 ∙ 1681 + 4 ∙ 1680 + 6 ∙ 1679 + 7 ∙ 1678 + e ∙ 1677 + 2 ∙ 1676 + 8 ∙ 1675 + 9 ∙ 1674 + b ∙ 1673 + 1 ∙ 1672 + 4 ∙ 1671 + e ∙ 1670 + 7 ∙ 1669 + 3 ∙ 1668 + 2 ∙ 1667 + e ∙ 1666 + d ∙ 1665 + 6 ∙ 1664 + b ∙ 1663 + 3 ∙ 1662 + 4 ∙ 1661 + 7 ∙ 1660 + 0 ∙ 1659 + b ∙ 1658 + e ∙ 1657 + d ∙ 1656 + f ∙ 1655 + 6 ∙ 1654 + a ∙ 1653 + 4 ∙ 1652 + 0 ∙ 1651 + 1 ∙ 1650 + 7 ∙ 1649 + e ∙ 1648 + d ∙ 1647 + 5 ∙ 1646 + 8 ∙ 1645 + 3 ∙ 1644 + 6 ∙ 1643 + 1 ∙ 1642 + e ∙ 1641 + f ∙ 1640 + a ∙ 1639 + d ∙ 1638 + 6 ∙ 1637 + 0 ∙ 1636 + 7 ∙ 1635 + f ∙ 1634 + 6 ∙ 1633 + c ∙ 1632 + 9 ∙ 1631 + a ∙ 1630 + 8 ∙ 1629 + a ∙ 1628 + 3 ∙ 1627 + 9 ∙ 1626 + 4 ∙ 1625 + f ∙ 1624 + 4 ∙ 1623 + 9 ∙ 1622 + 0 ∙ 1621 + 1 ∙ 1620 + 5 ∙ 1619 + 5 ∙ 1618 + 4 ∙ 1617 + 3 ∙ 1616 + 0 ∙ 1615 + 6 ∙ 1614 + 1 ∙ 1613 + b ∙ 1612 + c ∙ 1611 + 8 ∙ 1610 + 4 ∙ 169 + 9 ∙ 168 + 4 ∙ 167 + a ∙ 166 + c ∙ 165 + f ∙ 164 + f ∙ 163 + 8 ∙ 162 + 8 ∙ 161 + 7 ∙ 160 = 15 ∙ INF + 5 ∙ INF + 10 ∙ INF + 10 ∙ INF + 11 ∙ INF + 8 ∙ INF + 8 ∙ INF + 4 ∙ INF + 1 ∙ INF + 2 ∙ INF + 9 ∙ INF + 3 ∙ INF + 0 ∙ INF + 12 ∙ INF + 4 ∙ INF + 0 ∙ INF + 12 ∙ INF + 8 ∙ INF + 7 ∙ INF + 12 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 10 ∙ INF + 2 ∙ INF + 15 ∙ INF + 9 ∙ INF + 8 ∙ INF + 13 ∙ INF + 5 ∙ INF + 13 ∙ INF + 12 ∙ INF + 7 ∙ INF + 12 ∙ INF + 13 ∙ INF + 4 ∙ INF + 7 ∙ INF + 1 ∙ INF + 3 ∙ INF + 5 ∙ INF + 3 ∙ INF + 2 ∙ INF + 1 ∙ INF + 0 ∙ INF + 13 ∙ INF + 12 ∙ INF + 8 ∙ INF + 0 ∙ INF + 11 ∙ INF + 2 ∙ INF + 6 ∙ INF + 3 ∙ INF + 3 ∙ INF + 11 ∙ INF + 12 ∙ INF + 5 ∙ INF + 7 ∙ INF + 3 ∙ INF + 1 ∙ INF + 0 ∙ INF + 13 ∙ INF + 7 ∙ INF + 11 ∙ INF + 0 ∙ INF + 11 ∙ INF + 11 ∙ INF + 5 ∙ INF + 11 ∙ INF + 10 ∙ INF + 14 ∙ INF + 7 ∙ INF + 12 ∙ INF + 8 ∙ INF + 11 ∙ INF + 8 ∙ INF + 7 ∙ INF + 8 ∙ INF + 5 ∙ INF + 6 ∙ INF + 15 ∙ INF + 14 ∙ INF + 0 ∙ INF + 8 ∙ INF + 4 ∙ INF + 10 ∙ INF + 4 ∙ INF + 11 ∙ INF + 13 ∙ INF + 5 ∙ INF + 15 ∙ INF + 9 ∙ INF + 3 ∙ INF + 12 ∙ INF + 1 ∙ INF + 0 ∙ INF + 11 ∙ INF + 6 ∙ INF + 0 ∙ INF + 13 ∙ INF + 12 ∙ INF + 7 ∙ INF + 11 ∙ INF + 11 ∙ INF + 1 ∙ INF + 13 ∙ INF + 10 ∙ INF + 11 ∙ INF + 4 ∙ INF + 8 ∙ INF + 7 ∙ INF + 2 ∙ INF + 7 ∙ INF + 13 ∙ INF + 0 ∙ INF + 2 ∙ INF + 13 ∙ INF + 9 ∙ INF + 14 ∙ INF + 15 ∙ INF + 4 ∙ INF + 14 ∙ INF + 8 ∙ INF + 5 ∙ INF + 6 ∙ INF + 11 ∙ INF + 14 ∙ INF + 3 ∙ INF + 13 ∙ INF + 10 ∙ INF + 10 ∙ INF + 15 ∙ INF + 12 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 6 ∙ INF + 13 ∙ INF + 8 ∙ INF + 14 ∙ INF + 7 ∙ INF + 5 ∙ INF + 10 ∙ INF + 15 ∙ INF + 2 ∙ INF + 7 ∙ INF + 12 ∙ INF + 12 ∙ INF + 4 ∙ INF + 4 ∙ INF + 5 ∙ INF + 2 ∙ INF + 9 ∙ INF + 14 ∙ INF + 10 ∙ INF + 10 ∙ INF + 11 ∙ INF + 5 ∙ INF + 6 ∙ INF + 8 ∙ INF + 15 ∙ INF + 11 ∙ INF + 7 ∙ INF + 5 ∙ INF + 2 ∙ INF + 12 ∙ INF + 0 ∙ INF + 4 ∙ INF + 7 ∙ INF + 4 ∙ INF + 10 ∙ INF + 4 ∙ INF + 13 ∙ INF + 9 ∙ INF + 14 ∙ INF + 9 ∙ INF + 10 ∙ INF + 0 ∙ INF + 14 ∙ INF + 5 ∙ INF + 12 ∙ INF + 7 ∙ INF + 4 ∙ INF + 5 ∙ INF + 14 ∙ INF + 11 ∙ INF + 11 ∙ INF + 9 ∙ INF + 6 ∙ INF + 1 ∙ INF + 11 ∙ INF + 12 ∙ INF + 12 ∙ INF + 11 ∙ INF + 10 ∙ INF + 0 ∙ INF + 15 ∙ INF + 13 ∙ INF + 5 ∙ INF + 8 ∙ INF + 10 ∙ INF + 10 ∙ INF + 7 ∙ INF + 5 ∙ INF + 15 ∙ INF + 0 ∙ INF + 10 ∙ INF + 1 ∙ INF + 2 ∙ INF + 13 ∙ INF + 7 ∙ INF + 4 ∙ INF + 5 ∙ INF + 1 ∙ INF + 10 ∙ INF + 1 ∙ INF + 11 ∙ INF + 2 ∙ INF + 12 ∙ INF + 13 ∙ INF + 12 ∙ INF + 5 ∙ INF + 7 ∙ INF + 6 ∙ INF + 15 ∙ INF + 13 ∙ INF + 1 ∙ INF + 12 ∙ INF + 8 ∙ INF + 10 ∙ INF + 11 ∙ INF + 11 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 4 ∙ INF + 10 ∙ INF + 12 ∙ INF + 1 ∙ INF + 2 ∙ INF + 7 ∙ INF + 9 ∙ INF + 4 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 9 ∙ INF + 5 ∙ INF + 9 ∙ INF + 11 ∙ INF + 2 ∙ INF + 11 ∙ INF + 15 ∙ INF + 11 ∙ INF + 8 ∙ INF + 13 ∙ INF + 5 ∙ INF + 3 ∙ INF + 4 ∙ INF + 9 ∙ INF + 15 ∙ INF + 0 ∙ INF + 12 ∙ INF + 5 ∙ INF + 0 ∙ INF + 5 ∙ INF + 7 ∙ INF + 14 ∙ INF + 5 ∙ INF + 6 ∙ INF + 7 ∙ INF + 7 ∙ INF + 15 ∙ INF + 3 ∙ INF + 8 ∙ INF + 13 ∙ INF + 0 ∙ INF + 12 ∙ INF + 7 ∙ INF + 4 ∙ INF + 2 ∙ INF + 9 ∙ INF + 12 ∙ INF + 14 ∙ INF + 4 ∙ INF + 13 ∙ INF + 3 ∙ INF + 10 ∙ INF + 2 ∙ INF + 3 ∙ INF + 11 ∙ INF + 15 ∙ INF + 2 ∙ INF + 3 ∙ INF + 1 ∙ INF + 8 ∙ INF + 9 ∙ INF + 15 ∙ INF + 3 ∙ INF + 11 ∙ INF + 14 ∙ INF + 9 ∙ INF + 11 ∙ INF + 6 ∙ INF + 13 ∙ INF + 4 ∙ INF + 12 ∙ INF + 9 ∙ INF + 15 ∙ INF + 6 ∙ INF + 8 ∙ INF + 6 ∙ INF + 5 ∙ INF + 11 ∙ INF + 13 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 9 ∙ INF + 7 ∙ INF + 10 ∙ INF + 6 ∙ INF + 8 ∙ INF + 14 ∙ INF + 1 ∙ INF + 2 ∙ INF + 0 ∙ INF + 7 ∙ INF + 15 ∙ INF + 5 ∙ INF + 5 ∙ INF + 12 ∙ INF + 8 ∙ INF + 1 ∙ INF + 12 ∙ INF + 0 ∙ INF + 7 ∙ INF + 4 ∙ INF + 13 ∙ INF + 12 ∙ INF + 0 ∙ INF + 5 ∙ INF + 3 ∙ INF + 9 ∙ INF + 6 ∙ INF + 14 ∙ INF + 12 ∙ INF + 10 ∙ INF + 8 ∙ INF + 2 ∙ INF + 5 ∙ INF + 2 ∙ INF + 7 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 3 ∙ INF + 9 ∙ INF + 2 ∙ INF + 12 ∙ INF + 7 ∙ INF + 10 ∙ INF + 13 ∙ INF + 7 ∙ INF + 9 ∙ INF + 8 ∙ INF + 14 ∙ INF + 9 ∙ INF + 4 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 6 ∙ INF + 2 ∙ INF + 7 ∙ INF + 8 ∙ INF + 9 ∙ INF + 6 ∙ INF + 1 ∙ INF + 14 ∙ INF + 7 ∙ INF + 11 ∙ INF + 1 ∙ INF + 7 ∙ INF + 11 ∙ INF + 0 ∙ INF + 9 ∙ INF + 11 ∙ INF + 7 ∙ INF + 8 ∙ INF + 10 ∙ INF + 0 ∙ INF + 1 ∙ INF + 12 ∙ INF + 13 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 12 ∙ INF + 13 ∙ INF + 7 ∙ INF + 2 ∙ INF + 6 ∙ INF + 11 ∙ INF + 15 ∙ INF + 14 ∙ INF + 10 ∙ INF + 9 ∙ INF + 10 ∙ INF + 8 ∙ INF + 2 ∙ INF + 6 ∙ INF + 0 ∙ INF + 7 ∙ INF + 14 ∙ INF + 9 ∙ INF + 6 ∙ INF + 9 ∙ INF + 4 ∙ INF + 3 ∙ INF + 6 ∙ INF + 9 ∙ INF + 12 ∙ INF + 13 ∙ INF + 14 ∙ INF + 4 ∙ INF + 13 ∙ INF + 6 ∙ INF + 14 ∙ INF + 9 ∙ INF + 5 ∙ INF + 0 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 11 ∙ INF + 1 ∙ INF + 13 ∙ INF + 7 ∙ INF + 3 ∙ INF + 1 ∙ INF + 5 ∙ INF + 6 ∙ INF + 8 ∙ INF + 15 ∙ INF + 7 ∙ INF + 7 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 6 ∙ INF + 4 ∙ INF + 9 ∙ INF + 5 ∙ INF + 12 ∙ INF + 3 ∙ INF + 11 ∙ INF + 0 ∙ INF + 7 ∙ INF + 1 ∙ INF + 2 ∙ INF + 5 ∙ INF + 6 ∙ INF + 11 ∙ INF + 1 ∙ INF + 9 ∙ INF + 0 ∙ INF + 1 ∙ INF + 10 ∙ INF + 8 ∙ INF + 6 ∙ INF + 3 ∙ INF + 3 ∙ INF + 7 ∙ INF + 6 ∙ INF + 10 ∙ INF + 0 ∙ INF + 4 ∙ INF + 10 ∙ INF + 11 ∙ INF + 9 ∙ INF + 15 ∙ INF + 1 ∙ INF + 2 ∙ INF + 8 ∙ INF + 5 ∙ INF + 12 ∙ INF + 7 ∙ INF + 11 ∙ INF + 13 ∙ INF + 13 ∙ INF + 0 ∙ INF + 8 ∙ INF + 0 ∙ INF + 9 ∙ INF + 3 ∙ INF + 14 ∙ INF + 13 ∙ INF + 1 ∙ INF + 9 ∙ INF + 11 ∙ INF + 9 ∙ INF + 10 ∙ INF + 11 ∙ INF + 2 ∙ INF + 3 ∙ INF + 12 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 8 ∙ INF + 13 ∙ INF + 8 ∙ INF + 11 ∙ INF + 4 ∙ INF + 9 ∙ INF + 2 ∙ INF + 7 ∙ INF + 13 ∙ INF + 8 ∙ INF + 7 ∙ INF + 13 ∙ INF + 3 ∙ INF + 10 ∙ INF + 14 ∙ INF + 15 ∙ INF + 2 ∙ INF + 4 ∙ INF + 9 ∙ INF + 2 ∙ INF + 4 ∙ INF + 11 ∙ INF + 5 ∙ INF + 4 ∙ INF + 6 ∙ INF + 7 ∙ INF + 7 ∙ INF + 9 ∙ INF + 1 ∙ INF + 9 ∙ INF + 3 ∙ INF + 5 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 11 ∙ INF + 13 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 6 ∙ INF + 8 ∙ INF + 9 ∙ INF + 6 ∙ INF + 15 ∙ INF + 14 ∙ INF + 2 ∙ INF + 8 ∙ INF + 9 ∙ INF + 5 ∙ INF + 14 ∙ INF + 14 ∙ INF + 8 ∙ INF + 11 ∙ INF + 11 ∙ INF + 0 ∙ INF + 8 ∙ INF + 7 ∙ INF + 9 ∙ INF + 1 ∙ INF + 15 ∙ INF + 13 ∙ INF + 13 ∙ INF + 2 ∙ INF + 5 ∙ INF + 1 ∙ INF + 14 ∙ INF + 8 ∙ INF + 8 ∙ INF + 14 ∙ INF + 2 ∙ INF + 9 ∙ INF + 0 ∙ INF + 8 ∙ INF + 8 ∙ INF + 3 ∙ INF + 14 ∙ INF + 3 ∙ INF + 7 ∙ INF + 4 ∙ INF + 13 ∙ INF + 8 ∙ INF + 12 ∙ INF + 3 ∙ INF + 3 ∙ INF + 0 ∙ INF + 1 ∙ INF + 0 ∙ INF + 0 ∙ INF + 7 ∙ INF + 13 ∙ INF + 7 ∙ INF + 0 ∙ INF + 2 ∙ INF + 12 ∙ INF + 8 ∙ INF + 12 ∙ INF + 9 ∙ INF + 7 ∙ INF + 9 ∙ INF + 14 ∙ INF + 12 ∙ INF + 5 ∙ INF + 7 ∙ INF + 7 ∙ INF + 5 ∙ INF + 6 ∙ INF + 5 ∙ INF + 2 ∙ INF + 10 ∙ INF + 12 ∙ INF + 12 ∙ INF + 2 ∙ INF + 7 ∙ INF + 0 ∙ INF + 13 ∙ INF + 8 ∙ INF + 2 ∙ INF + 15 ∙ INF + 9 ∙ INF + 4 ∙ INF + 11 ∙ INF + 8 ∙ INF + 13 ∙ INF + 3 ∙ INF + 1 ∙ INF + 3 ∙ INF + 15 ∙ INF + 6 ∙ INF + 8 ∙ INF + 10 ∙ INF + 11 ∙ INF + 10 ∙ INF + 9 ∙ INF + 5 ∙ INF + 12 ∙ INF + 8 ∙ INF + 10 ∙ INF + 6 ∙ INF + 3 ∙ INF + 2 ∙ INF + 0 ∙ INF + 10 ∙ INF + 8 ∙ INF + 8 ∙ INF + 7 ∙ INF + 12 ∙ INF + 7 ∙ INF + 11 ∙ INF + 3 ∙ INF + 3 ∙ INF + 0 ∙ INF + 7 ∙ INF + 0 ∙ INF + 15 ∙ INF + 0 ∙ INF + 1 ∙ INF + 1 ∙ INF + 0 ∙ INF + 8 ∙ INF + 1 ∙ INF + 0 ∙ INF + 2 ∙ INF + 12 ∙ INF + 5 ∙ INF + 3 ∙ INF + 2 ∙ INF + 13 ∙ INF + 0 ∙ INF + 14 ∙ INF + 0 ∙ INF + 7 ∙ INF + 13 ∙ INF + 5 ∙ INF + 6 ∙ INF + 0 ∙ INF + 14 ∙ INF + 4 ∙ INF + 0 ∙ INF + 15 ∙ INF + 14 ∙ INF + 8 ∙ INF + 5 ∙ INF + 8 ∙ INF + 12 ∙ INF + 12 ∙ INF + 9 ∙ INF + 14 ∙ INF + 6 ∙ INF + 4 ∙ INF + 13 ∙ INF + 3 ∙ INF + 0 ∙ INF + 14 ∙ INF + 9 ∙ INF + 2 ∙ INF + 1 ∙ INF + 8 ∙ INF + 2 ∙ INF + 4 ∙ INF + 6 ∙ INF + 3 ∙ INF + 0 ∙ INF + 13 ∙ INF + 11 ∙ INF + 4 ∙ INF + 0 ∙ INF + 8 ∙ INF + 11 ∙ INF + 10 ∙ INF + 4 ∙ INF + 5 ∙ INF + 4 ∙ INF + 3 ∙ INF + 6 ∙ INF + 11 ∙ INF + 4 ∙ INF + 14 ∙ INF + 13 ∙ INF + 2 ∙ INF + 7 ∙ INF + 11 ∙ INF + 10 ∙ INF + 0 ∙ INF + 2 ∙ INF + 1 ∙ INF + 4 ∙ INF + 4 ∙ INF + 9 ∙ INF + 1 ∙ INF + 1 ∙ INF + 8 ∙ INF + 0 ∙ INF + 5 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 11 ∙ INF + 8 ∙ INF + 4 ∙ INF + 7 ∙ INF + 12 ∙ INF + 4 ∙ INF + 9 ∙ INF + 12 ∙ INF + 14 ∙ INF + 11 ∙ INF + 3 ∙ INF + 9 ∙ INF + 15 ∙ INF + 4 ∙ INF + 5 ∙ INF + 10 ∙ INF + 7 ∙ INF + 8 ∙ INF + 11 ∙ INF + 1 ∙ INF + 5 ∙ INF + 2 ∙ INF + 9 ∙ INF + 4 ∙ 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+ 1.1742712913869E+108 + 1.1008793356752E+107 + 1.7201239619926E+105 + 3.5835915874845E+104 + 1.1198723710889E+103 + 6.9992023193056E+101 + 8.749002899132E+99 + 3.8276887683703E+99 + 3.4175792574735E+97 + 8.5439481436836E+96 + 8.0099513847034E+95 + 5.8405895513462E+94 + 7.3007369391828E+93 + 6.5185151242704E+91 + 1.6296287810676E+91 + 1.1458327366881E+90 + 8.7528889608122E+88 + 4.9732323640979E+86 + 1.2433080910245E+86 + 2.719736449116E+85 + 8.4991764034876E+83 + 2.276565108077E+82 + 9.4856879503209E+80 + 4.1499884782654E+80 + 2.4084754561362E+79 + 6.947525354239E+77 + 7.9607061350655E+76 + 1.3569385457498E+75 + 1.1307821214582E+74 + 1.2367929453449E+73 + 0 + 7.5919209814696E+70 + 6.0390280534417E+69 + 3.5047930667296E+68 + 2.5274950000454E+67 + 6.3187375001134E+65 + 6.5820182292848E+64 + 1.6455045573212E+63 + 0 + 1.606938044259E+60 + 7.0303539436331E+59 + 8.7879424295414E+58 + 5.1001451600017E+57 + 1.2259964326927E+56 + 1.2259964326927E+55 + 2.8734291391235E+53 + 3.5917864239044E+52 + 3.7414441915671E+50 + 3.2737636676212E+50 + 2.1922524559964E+49 + 9.1343852333181E+47 + 7.421688002071E+46 + 2.1408715390589E+45 + 0 + 9.7565760243571E+42 + 1.3066842889764E+42 + 3.266710722441E+40 + 4.0833884030513E+39 + 1.9140883139303E+38 + 1.3292279957849E+37 + 6.6461399789246E+35 + 5.1922968585348E+34 + 9.7355566097528E+32 + 1.8254168643287E+32 + 5.0706024009129E+30 + 1.188422437714E+30 + 1.9807040628566E+28 + 2.7853650883921E+27 + 0 + 1.2089258196146E+24 + 3.7778931862957E+23 + 2.3611832414348E+22 + 1.1805916207174E+21 + 5.5340232221129E+19 + 0 + 432345564227567616 + 4503599627370496 + 3096224743817216 + 211106232532992 + 8796093022208 + 274877906944 + 38654705664 + 1073741824 + 167772160 + 12582912 + 983040 + 61440 + 2048 + 128 + 7 = NAN10

Таким образом:

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 = NAN10

2. Полученное число NAN переведем из десятичной системы счисления в двоичную. Для этого, осуществим последовательное деление на 2, до тех пор пока остаток не будет меньше чем 2.

0

Полученные остатки записываем в обратном порядке, таким образом:

010=02

Ответ: 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 = 02.

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