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    @OpenarmeniaChannel

Разминка для мозга


Архимед

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8 часов назад, w i t o сказал:

 

Задача для второклассников.. Нужно добавить одну черточку , чтобы равенство стало правильным.

5+5+5=555

было - стало .     

1 час назад, w i t o сказал:

 5+5+5+5=555. Знак превращаем одной  чертой в 4

545+5+5=555

, да , в этом случае , нет вопросов . 

Изменено пользователем MAV (история изменений)
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1 час назад, MAV сказал:

и на что похоже ?

Мне интересно кто-то вообразит то-же самое, что мне встретилось в сетИ .

Представь четверку, слева минус, справа вверху знак градуса и немного фантазии )))

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1 минуту назад, Ara55 сказал:

Мне интересно кто-то вообразит то-же самое, что мне встретилось в сетИ .

Представь четверку, слева минус, справа вверху знак градуса и немного фантазии )))

-4 и ничего более 

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Только что, MAV сказал:

-4 и ничего более 

Даю подсказку , обрати внимание на первую и пятую картинку , что-то в этом духе )))

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0qgQ%2BEmt9PcLA%2B5LlWmxcIvhAicU0RQAL1VBY8p5ZTFRDFaMNWLZWumI6max7%2ByhdW9sy3iUI2cEzj8fDR3GC3DVXOk9MXphOAC2816/GRetvO84AVs5QtgoMvA/WpevtgHq9ibHuAcECokA2S%2B1HeMAVGi1ZTGi92OMp6LcqQ/3LPIE/6wjYtikgLX2wzMFateDiOkaYQQo77aQ0G6C1cxu0/vZB8FMmmjX8K2UWiEgBA%2Be7pRQIccWDNc%2BpgzrXl6xLKUENzRo6hWDdj8ABFA/W15v3UIrI1G8ub1OEZt3zpynCjGJYvkqOPoQ0Ee/3m3HQCmCF7tj6emTA1FGUpb5xqu8qYh5uP08uUFL1X3GBMtRSwyell5I%2BmpS2jm2QlZyx11VoKyWqsGMFCIMsuDYeb12VDtEvKtgpIsx6da1PTFEoxkHrb/9helEGhvQ9xpE2OYPnWNWROolAToFnJpl3tOYibgjSQoDBS6PdHdn5vEx89PpBZguRtlwhaq66WCFfWsu4TqKqChWszS2U0UUcrYiMZMur3cW/9NSa%2BBFg1c8vcawi1d51pDlW8GeW9rfTFDW44CLyjLUfmijOS9oIsJgC1h1pQ/mq5VIrN9IAQrTMI38YR27yBx%2BAZOXZ41KOR5iDJVXRS5f3QRzdTQo%2Bx7R266MPQvoLOhij9IpDtWru3c7BDifxgqwkuQJedneWojpLXha2DttpNbZUCH7QfPE1r7Ht1HAfZEKzzSUKaZa1zQ2V4nmHy/SyHhbIF4yb4xTRBx56CIRavvrPNFh9Ewz1gW2PTYflZWk2lBpcALSWkvgoh6tYfH13VtSDwT%2BpOuLj15uvyF7bR5JKhGE/s9PiwFC3iLy2n2dt175vbvE%2BPfUV1jJn7aNmiiAsoBVwqPOC/mMyWh99E5arp1H7oLvkYIIGbXSDaq5SFCxTcW596dSN49QxNTTSj24f3xigUsbeW1XQXRv1hBuoVYVrj7Pm2a7mw4c86dZ9blBdTaWliol1NXrVD2tRH9KPSZr40TdhfhUZyPKWiQmLIDQviTakKoWnvKIvheACjIrQOLUTsu6lFfxuy7XijkcURFFQXPqeWW8uAzel8I0oE33Ilq/kFLUPLIgWylaSJn4UZmer0SFSbymaMB8g6/WZXe4UBjoH6i4sdW%2BLdLH0/uqDtcBkMfYXsdaFgcVEGEuGDVdBa3VPFkxu2FcRLFcnnx0wErx7iPCDzPIV0thc6foguQCMDYRMgTONRGvAtq/G2yt%2BuarUeB24Y1eqiktBTdyNWUGXCGDGfEXs/dScz8kvLlEsmQGd2gHy1OJYZR6i0eJ06wlKJxL7TJtEbeeinPUizExKwCuPe2IwcTESrY/%2BI%2BhHJWKVR83xmUJ/X7vfCDCK3QW1EbGk%2BSDDgNcwPaa9NY8lkUgbcgX7irBC7gc/WPbUjogOgvWMR5EtL2CKqnpewnh86bxpYcpyNFogW9WBFP5XP4vBaqDQ4VkCVvicqrAQolWYmMayoz6LrxdP3XaqwPIKcwMoz0pyDMvCLugXN5iCNoyO6ub/BcHVwc2t1s6m4oL11EW71cdq56BrUNOY3WuxZE0cTiBaMYmeYHkWJVeTi3CZrEhLIWNenJnHdnt1vt%2BcUlzAUm6/8paqb9nLUD6jeMniSx0ks/aqRFnVIyEQY6RQ35q8Txaeq%2BE91%2Bopbnx58yHc0RlVipSONCdVDpGjFdCvSAYR5gyjixz6YOkmmw8SK%2By6JLbMFi7rxX7MeSD7IwXq/lzzLlTj9kImgVNIseQ9sO7968iug7PmuoIuWPwJnNyvaci1ul8b2FpgV9rpipB40QP/PVhHHCVbWOIQKFdOhRU4g1VJfR287QVJpeSFxBrz2KiJBn%2Behfc5sLThUCqQrNh0NBNq2mIZDBZsaarfnKhgxGHHcnPR%2Bzr50/ck7%2BfbaMu4DVQvqL6tfEguYgrpQrRCZaVDaPnlIKja%2BrMUOkh3AlTrzVygKu2yIalYspQHXWt8drqLLTrgNQdfw4IZMFpzC4IWLVjwZExB85xp168f5WZpGe%2Bd%2BNXm6lYILOvJgSdHqnRFNt5YQRufRhV1bTRaAXsFYmDtpC2DZ6zK1MtAPVvxFMsZaNvBNH5jYf7%2B5eU8C72EDWRgYSsEwYp0DOHm2toh1YnaFdgKvfp6C2Oi63Tvyg439CGwgks9xvLTgrHXa6cCi7FQ%2BRHGqEJohfdBPamYNLh0R5gNbIhAstwKEW7LATCmSoGybiaIIIshkoU1kjH2BLugv6V2JvtIDMTSSZxkvJE8FzIPrOEFgn5OvRj2uZzOxrOwJmJhbwCtn39gBTK3%2Bs5Tc4xqWFkR7wa4FrZYYLWaRxckSRRDn6ckBsqyyEucFwHx6M%2Bcia3ec7LuubeBhx3XutNT2P7mZl8Noy7BuuhXZo3CceoipDCDyGPJZF8HgwbDfDZeU5jQVNXLYAFpfe4ltmmF795XMiBhAXOFFfKqEh9C0bQT2y0wCggWhpI3XWVATbR05SAeLEE9K2GCunz0IimL6L1ZNtiU4hWY/nygWWBtdNHt0NI1MdzGCqr4mRRkC2HeMBtys5FZxCmhgAVGQCpzWb/AiB71Q1b9y7diwWJ5tXuIbnjBvk7fAjXYPqD88Me//f53H6/fDitBqOrCQigwUy/OnM6Cdyt5nXS0xUr8rftlRqSDu7MsTpDhRU19kUoi7WtfUuFhkKz1AYCRQjyJeYMYYaYw4KMX6TuosYEg1Mza%2BnH1x63gb03bshNaIBlsPiguaLnqp28aaOJFouzcglF/Dfbb%2BTmhmQWmx1IspjcplpwzroJ2T2TW1pOBYiImVB8exFkksAmPSZlLKzUzJVbDsiUwJSS5%2Bub4coUXaaL/ElRECj7snr5caKg4Oo1JakPilZHhBuHiArOqcaEZVTiwqFnVKHXUQG9A1N2OQgD5Rs/mowy6Byw2eD24BuwWXEUNbOp6ZgzOEHyjSpMJLwMVWTx6RZMKXi8tnZ4uLe3OLaAZk0TXKeROdn0BXhpnsPJCVXvFlfBovJL2oQvBesWTF9jmmh6twdEOfscDqP3aOJwh%2BG4smQnzgcBnYG/kIT8sR5aoZ9odKsJJhqDEG3dqVqWhPKWuOlHfUmCpyh6GpQt2J/0oAxYe7hBa5ub%2BZFMDcFmgiQuBjtahBXQKzZZfzA175iyzRo3RauuLsOVTCl699eoRWFnj0GqlFlNG7YdRaDk7t8BKQHVijcuhCuUAWK8bkkSNnLytrni/wUa2flvNY7LKmKZYvPV6jryUIsy1cQYxRMsWYnWbWRtMlE1RfTkTlwkD9nlX7Rdu4ZAjVXRGju0xTbIzOBkrV771MvilsuUrc4zOC/ATh%2B0W6uCthmchN4B7l2bjE9L1mVmvOLk4c78hKphkG1Ef64OVw%2BzfLZd3gdJYYAlRw9kmG9gzdF0wnupCoC0zjFv9dIlvgsXLBVUwk6b%2BWU0eiZrWQrgKSLXGvNFBtCYbBTWwkMBo1TwDuOaKRS/xFZQswrA4dwpQKc3kz7el3KGad5CrcRdiQ//4j9CfQvlRd7xuMWFwkNZUsOJLaWoSKOP918XopoHi7t0GMIiqnCZ50O5e2aXprsO37fF3sf6INsamO9JV0GUH3I7Gwv2lGW%2BYEU05Agq6e3l/oSGIlpZqyicQv5beqUx1daz2BH35zEMLByNOTa74sqpVHbxBtbHw8v7lEk%2BpLl3enyffRzGro0qLgm8RzVZtuqvZnuhOmTdW0tncHne8WOJS9GrVtCQRx0/zpKpKc40sDXFM/x5DM9KnsSZ2BBCtLfngXQw4p4nTjlzVTN3i79LSTa0qm%2B92bHuqdzbhsuTWamZza1Cu2MhvUy4exwKMHFiapjmA2q284aiVzw82jb6Tsd18KbLjmLHZzVst5kXhBU5YWbos1Hi/AyNloqXrJk3ox79xOv/4v8qqanqKZZpmmqdpY87V6d%2BOwKsxWHo7Nc7VQdVR0/Vuj1bXxHeq6eOKsCVHhaO5mMbkUbgMCAG9I9ngZRjKpPJHyjjFqbTeZbH8V9b03vHZyeLzvYIBq7D3/Ork7Lin00D69BqpyCJbuDu9tcCkSUeSM63dbAIRVFOH3NIsUQcJOv528blhI045l%2BQbZdu%2BWTw71rURxZ2Dy7GwobbIx6oSK6T/sY6T80OXLeLIJv6Duv9okX9LD9X5tzPzwmRhQUFp1fQXPb021UntzKzqvbM7Bh8SjDXMrptMBaRGKXvnrKdX02VUqVFkLk3VcKpi2ZlxB%2BsEV0uvfF0oXHW09pTOEmLYl2K9ONmzy%2BjtFbK%2Bq82BQwkr24XHHZ1Of0hGTBbccWmhNHl9cPRxvb57fy70hJmh8chu6eOC5IxPIpggaxt4U6VCJ011daplNfXeY6OcGwwooFgV%2Bo8WbPsxCLQuJG8tCFaa4dnFBWF%2BLsXz6gCWNgHjslo8c541bqSWOhWzpWndV3Z/Xr4LFQ8sFNxHCiRk2bJ93nW05CqjlGAV74uSdJmifWRSsNrWYyOb44NptZSDeUasvGrJ%2BsWNzeM2BQTJMOxSCTZCWAWjBF8iaAUeoTHsm4oOG1NCtiMlWLuz4L7NziSXrU8Ill7DoWD4zgtGode6PfsFvTqxDS5QaMtLpdzh0Urlba8Lq9epXB8d4hE8ZMj4iSlHVk1PyBSmAKvutghKwvAclKmAxfAcABpmRQszdrdlW47WO7T7Zsmw9442eoqbvcHmbFhKb%2BPoxsaAO1fI0qO3Sf2GqSQLSzLygshnsiaANTOBZDFN2zD6t5YzxsjYRV1NUEEF98o5skiw4ZUOr7tUBgnaCeYQ/jAOmtC9PsRdhVOKcqGiayMVMR1Y8xL32l4mWq2JwFJaOk73QI0gsK70FrtFrpTV9A2DwMeaR/uw4rJ05vkdXs0sTmKtHLrKiCn7M13Lj/jFKcCaK16CYDHMryR3ck0EFk6KztGdcfkqV%2BTx8ir%2BwhyQrJ%2BViINid%2BpNRVLVOIcZBYxVbkrubmnYZ7G1J7hS2Sycv4qLSZ951QfTAouaqlqUBMYpDDgZhhpv0ieDh5amb9DIFGx7Lp130X2Kb5gApRS65zaOnMTNGNAaEUxOARaOpPVawNlpQr/8%2BJKFk/keY24mZ191cZw2fvWdMzF9MB3qSEFhsfcq/QNwRsIFwpWjc2YMe0Mz1XzMppgMVhEcGFeP80ycnRvt90wAlt48pmL9QvmtKmwYvOq/N9nZJVh4cgzsI0vle1dvaaY5G%2BU%2B8eBK78p2N5dspxZLXFKANY9KaDk4lTBYrzEdsMDaHnQ/591rR4KoskXDLfhpTxR5FeXe11TomMuCoAosVfE/7I7dI5dpGHvdWtznlARWfQbnElnbO5nMs2WqzN8daePHBAtupubg5D0%2B2z6fV48Nt6UU6ENSJ1vEqlmL1GWZo7ZfMeUpDqooiCduBUDpyopLVSaCVVyQBN3tKG5jM838dMFSWhY6hWBgVlBbVIF3shmH3YMUru3g0s0z26O2XZDTlGDlJVFVj%2BiV4AqtxE2rTAILT9lg7gQlbF/H%2BTHTBEto6tTIRWMMVeCTareAtaFZ%2B1rWxuW2jNVeFAj5QglH5Y/zPoAX3bF5lUPhbU2Jnok5Giy4dyYo3uyIB/SGFuojzNY4YKFt1dv8qBLsIaHjJSTqZMPJct2WmL6qk67Hqspimc5Oo76wcV6L4466z8skW%2BWrGP6QABaOzRGsTa/ZU3AbteJ3xLEkKy%2Bwtr5IPSSlK9Ubiyve4fb%2BXG%2BOOSHaql7Y3NfLdcYtlxTzTD3mYpm1K9HdVKPAoiFoEk6YccFCWq0KYmN4COtkYAEpal4QaTeyb1XukYi8kw17QjpYuD%2BObGnW1xQTy6H9G1uHwQSc2WgDsuVDvRb18hFgUbSBhhLzHuMd93RWJr4cUeM4Hlgt/Q6fmXPunwmoikd0CBpoQ9JomPBSNJpoi0O6pUlcSyAQVxj7KOSAmkbl70dL1mWDthNlmwZGtHm9sCg1lqaihkxw3EnRaN37okAlsDSNFejDOBuig%2Bc9op%2BDxfBjvM5b8KJj9B%2BAmh52o6zWSJuFM%2B55ktCUnYebvOcTp6S9ic1fjCVZSuvFcxoFbV9jmb3rmQDpecVt/GGvnV5CmKIdcz/c%2BMOEMQv49TTBB8h/JerM91FgFe%2Br/VJOd/ZNZs3BOe3iUtyGOBZYTR5t4Efi8Dw%2BX/xsr4J9FjcJKOpOdf0xzfkzjLcTll3k%2BYx4tFpHekRIbaTNmu33ezb9%2BQcPFRqiPQU1VFrkxmVz5Yo7/Ng0yaTnhQ3qZEMXMTpfHrEkubeX40eACalfNLiwdQdZXs7oycIQcYkDC637XZ8AB4aaZTIHsGfFRZjHAaulf16mATA4bU7IH6zySRUYCFDA0mL04Shxeqi3GJp3ynGVKmmhGV7e4YfZ0nUtYhpfnGThHBP/6ctBsDLrjtCIyYulBosxvcane%2BA8IiBzT//xXz4p7H3y95l9Baxix8CISc5OP9de16n1HhwlZSLzTktVcep5lg4xN8cAqz4f8GM9sHY45drRWQx9GAOslvWcN0KuwHu07v3DJxgMz%2BX2frGfp042UtD0B69rvRvyVewVle468pcGfn3kReBlZzRwP2d0hxPr8WBdihFg3VP4kCXg1tER5pRgwXvVsP8blfAGPZMnv9gz3Lrqwj%2B1BEntFeib1Aevq7VjHmQx3vIEzsXjgXUsBO6ICe0HA8st5O5xJ8DuDDd1xNushUA3f38Q4zq8YofAYguRG2JqsKRW7xMKxpSuVTyJ5l/87M7/vqeKqvAtbeLGo5RnlygatjdzhxzcKJ%2BGaR0AABBmSURBVNG6sfdCy34UrGfCYVGboZXJuGSBn7JprwxX/0aBRQX79yX/Y5AfeANu1uH3rRFYEnXXDOGVFiygDY9pbr1xhedSNf/JLz7IZf/RZKqq3GDAE7h9urNLdP2oTAzpiGqW1IsPr6VuV5K6dPIDfHX2YSeofM3MMgsW3ILyuJ/KCbnT9tUweYiWLDoVoR9llDP3%2BmAJPlizUTY%2BLVh4WDHXmg5uhVv/4IOVzf2iiV2/6Ltgq0O6k1NNou85Gpyl4ilz2FjuzwASVb1wTj9xn7%2B/aYVNmIKjj%2BARdQPj8dnCXnfoQ4oBq/jSlyvgWE99sAQXLGCmURHmdGAx1jZplmiODjwLgoXG9ZdNDAJI5KgBbdLS1DA5%2Bh4d1250VBEHaX1yjg3P/tAkVT0qdP1xftbOftjIM2E/Q6EGlRutQqk7dCR6NFh4DLHoPhPnAN0bBiuvstCstfEki/q/eWaCPuzWLwJqWPhfGsW2jukxoKxppg5pL7ik0gVV4eLDihA63FVUNz4MxG1knEEdfD2YAir2Z6pVJhJf6gy5h5Fg1efmJY%2BPEnePAAtFe35YtNKBpaJTSAHNFc6JzM1PcryIA1Tv03V3HuYJKYRx9aIZmyb1b4Q2w5xx08XPUTjZ6/LHPeEA99w49%2BNj25khi6TwySKquMfD3JWhSG0kWMVL1asa5n7O8jBYsCT1cmgsazqwNPkVnTwF3j0vOhC2/znHK6kAsl/%2BlLAChbjhudfrFFOH5AsO1qGITotSOBokWqqwuNeP3CjPHgxfYm0TnS1VOKR8vn2tDZLbCLDqM3MLnk/bpCDpEyESLCZ9FrGTJoGFPzs4pqni2SzOI6IbMJ/9vVuVl/3NU8W7vTO%2BYQJ9SEw9yBs8ZHiHirNe2UcbQ%2BvIPnPPsLUeZtYOlgfWwX5mW0cVvkNcuXSdRg3pWEv3A1jlWPVJKX4eOA5O5mCpp8XimGChWlS1xyVyZq78oUbVzX8uICv99Jfr3pFaKh7Y6J5wklhSrG1wybqCr8XPS4ZhDy2jAL%2BQBPleJmatKwDWIkXFUoK125BcTadpi8vwLC8Kj693nmXWyGHD81QH6UMaNVRolijNI/JGoYA3qO9nfvmb3/xi84nCiwVYHpgpjzADfThICsd7koVgKZh5oAJbb8/I8f%2BNRzwesRMH1o4lEFj4SV4P3UcEWMV50T36jaINy/2p15mdKpVYKLobX2ZMGixCSgMWFhhR8BbnEXkGGP7Vt9bWDqx%2BdQLNQX9cpmcevUiiDzVfDQEsIxu1CunAongreBZaUogGZ1AEZ8lZVgAr%2BeHBwMslaXewYzcBLBwKhonQQg5ony8tkqBsffOnL7/801ctVfQDneAi0n3jXPvRitg38CweLHCe%2BEVGgqUe0qtLlUSwaLR/OBXc9LHKbA6kiCTG6UM9PVisZRZoygRw7cDvMde//N0X7733xe9%2BuxYIyvADG9McfeZSh8KjLoEV3YOfSrKUG/fzSbZZxVMpPB8tiBUO3B0AS1oqjiVZglblw16MQylQwa2ve4Ovv/h4zd/5RLV7QwfFlVYSog8yJ6XActlINVQTwbIMzuCTSSkehxp%2Bgncdh%2B%2BIYYdJwiKk4jiSpbSOP6WC61Kl/zT4cL73T0f64o99ZUfz1af6owNb5O4gz%2BgAy3LBGhpeAGBRGeRIsHolqsIp9UYaeJrOdHdgCrOfYOWwPQ29nLGBQ5lGgoUPy9oiPwcgkIJhzNz5vT%2BE8XdfKf7lmXTHtfFVZ1TG1dQP%2Bbyda9han5eNoZWD/%2BxDTh2ejQLrrwSWsack7YZ0uGXoPfCL0GT9ffoyFF5iohg%2B7itJsvhhxbiN93xHjQmtLwMTK7/4ky%2B%2BKsOoOG78ONc%2BHivBckM0xhGY6Mrho0P4/1FwHeIjHX4JeX01cq03GXeykAPq%2BuCWMgCWSxv81fKxcg9Hejbg1Yanh40Gi9Gpg7TXfOcnjUGWt0JjiT8OGnNVfGxj1LR8NTJ5oWgrPPiHHpRwcXh1dVgRvKAD3NTFHXiko7phB3n93r310JZBj7ThFerXPByyMnwESwisev1SGqj/omqjHfeT5iHl0Lw8JohicIRaAlgmnTqI85a6qpj3L7IVOtfgy%2BBtiAK6iAXcPUcNLczXLmxUw5zxFvbQjQ8N48ON4KCnDdswSheq%2BxGRDIR4UH9Qbo8SvDm7Iw911Xpg1b07HXDC1vk1%2BD25FSJhG49FSGnBElvHN3zTqgQGvaEaBk%2B/%2B%2BK3wd8AzzujQpvyKPrAmNbjR17ZZyoGDumk7T6SEoYSs36SLBYsijniG8wmJSwwBR3%2BMde8/nvnxyDtD4Ih%2BmMfR4OlyScGPxInOB8TDfy/Rhp4fqeChQc2YhpoFH3Q3Y4WPLodwQJofGqCYMEGdxGCJlKypDtUL12%2Biij/88GqE20YyOUSyVr13zs/ViQ0ZxLfymy/93AkWOQU4o6OseRwUPf7gNH6cjn0KrC5dKYc0IfOiOSFomHBEKIFlqln2yXYQryf5UG7Cnap3PUeMIc0hB6RBXZM8ZlC6bo2vPX2waICozB1h3t4wiUpfMmhyZ94XkAasJoOZjDxeBsWFizwgT74yMPqP%2B8NCBaO08acK6cPcUus9vaoXc4%2BESS1c3XVCdwNvKEKPtKXNfnBgwGdlh88bcJGSgHHQrbci9hNAmoItCFMZOAmngZMFi1%2BDEv4oxeIPiSCpdK5VMSyu0OxPGZ%2BwKfs/v7jr6zB1wN9IHOUMyoHYlz4gZn6Y9rHqOwZnxTQEpbHjwdPWR7t46u8JhVrw0YVhtTpvLcBsPgJ1aFzLTj5DV0Ji/LfFBPBYgcvbnj56EpEGTFTvv/gjz/7%2BLf//kQduiOQhxPqMKG59jHUlCnaRckt6uZNcqHr4ANiQpgn75Is3By0UcVseMazGC4cYZy074S0ghOv7eBDeSQyLn0YAZYDTiGdFfsIM4WDw07gJdbWDz8cKMNzPPDUgC7Wt%2BVyI2YeM%2BbouBHgtv92ogGcIHy9T3jH02EvSt%2BpoZxL1oKbKMLM9tra2oO2S6zWMKxC53mTPPEooyzTc1pePklyE9RxYIlMar/gbXJ2JaIFWhSsJ8/%2B/G//9uf1ZSUKayz3RF9vLy5BjSfz8WgpjjbMj1HW3V95prgdB/a1pkTUHPYlC5xC7/KcL2RMga15TI37hcQ8%2BJfr/MzAjOWBpZ66sZposBjGksuYpMDQbkR1rLn%2Bd3/5Cay/vP8gQnZUVTnEw4ey9nnMRGdMDdYs7JPCswbOBGmEHxm98shcKcdkPOrJUdEzT7KKWGCE1Q1ufp7C7daqB1Er4BbyFgL3cDLvtGFJnN0dARYDp/CCTtXNFd6yiAZIffVXP3HXrx4MpwnzNE6bqmyO47vrLKdCfYs5o/BWSDroeGgx9QUmwYg3aEObDK4%2BWPNuSyHzDuBseyKGasEdnS1%2BX2Tjm26cy9UKeDVPUEf3SOdZ%2B8Xn/EzZczFqS9r%2Bu5/01/vLQz/G6AON084Zi7EJalWQFcrMYEIIKdUYwpWHLYe/GN3LmKN9OFhg3b3KNaZwJdzEj3eNyw5zpcklXBTYUty%2Bix3LvRuBOqjjGsr15hlFto2bnhrRN2Hu/MUH6y%2BDPI5f/0WBZj6WK/E2Xq31SljojC1hTB2n5YABrVh0a5aMTlT1rdC3WfUFJvG35J1VSiFR5eG9J8R/%2BcFHT10QWk/XzP5xeGvuzTB%2BqFckWIzhuVQFqtuIVI/W%2Bz8JrD9HfLBgUc5tOrtkBH0QTH3F5sMa7BM8qSYNTrhwtPqJzVu07e/MoeAMX3y8CjiFIv5%2Bsa%2BEIXLFGJeiVct/k7BTZzx9ZbS90xHaM1E2CzYIPJcKJfyqG9mxvfWrIFjvRznMTOUHNqKLGD%2BApWZd0baZM%2BxzMW25JB3P8qpEJjVrH1q1mIwuV8PdWXcymktD8dS/PL8MAeGdQOmlP4V83qP3/DwNRvVpC6jRUWBhXTJPIVRUNaoPIBkshgEBAgtrmIcrid2lyL2bstvvfKIQM01cNOXhhCIzyP/fxiihCxZWrrlL2/oprSqTAsviD/5U9x8SJbHqPloVvQexhjlKDdvmIr6XXOmIRTfVtENq%2BH6kfVXJAiPnPJfjO6h1rWMYriYudgU1KZONF4ZXLWIjC50wUNFiQxtks4p3JTpxA266/7HjkDxRpL/8bI971AQ95gcoGD0FHiF/egisPBYY8ShWoRczkifRwPNFQQsgB52407HzyOOvbT4nK2ffdFJsiaAjx1%2BjDhL5vzbN2I3BHQm1NJ01F23gD9DaYKbwu9j38XA0dRBI03m3KVq%2BF/GpHrEKRp4iBygn34qqq4sREkaFfrBzfGsYfABS1v4uaVRBPXHxKWzJK4qUSmDdv%2BWFViM6JvXV/%2BOT0jhhUKlbBI0w1jDHppBkQIum8WDc9HmFCbFTQKgi8OJr200zwkaoyyNGTLqkNN3YtRRrGCymHLhFeeAUinkWuRCt97m78%2BcHihD9JLgz4ZVNErNnHcTVIGGPOqBFfS4YmCpddSRPGQOfAtWeqIJ0vGh76WvDWNG1UWVzaYeNTQ6W0NYfU2a9fCXFu7eioGytvg9r/SD%2BowXm2H3Oa0rO4wtNGQ6juS5gsSMpV9levOh6eQsEHP%2Bn0T2qdbGIk9sIrJxhXOtyflRD2TsGC2OgTV5glMNccfwCBVXkdtsBsVJjnwdXdMuwCm9HDtmSzc4jPjeEQnn285OLruuhkEDhF9bFyXO7zMcmotzvdZIqfd85WErLukMmoXzkBpmYIPTHmvo3EBAMgfM7xvrfeF9gsJMKggrlo9F9Kmatd2S7IoMUtWTfXJ1vHPe6WPPe7R1vvLq6sXE6G4cKOOxRrxZD3P/HwBKqzkYZN2WMe4g%2BSxPFEGUT/R8weqT/J/RD%2BO8FJRGBx1dGDVLEg3D062yJD0MkHoG1gMbezfOvv35%2Bs4dfG95JDvDzUu5ab44S1f8RsFhbf17mn55xc2cK66Z/dgmI1igOxWStd/RhmWtZwf3frXtA/lmgbmgCy7b/0KtpyX3V0wZrgGcxpc0P4A2801sutzgmV%2Bg1Exqo9abeubLL3hzXHK%2Bc7I/5c5UUNoCrjp7qbI9%2BWPldguVJu3eoBn%2BTg%2BdupDusg0sEPrnTHF3BjKeKyHrlKFcychEnp9B0MzBmuatKyhm4zGXw04ILHWkW6D0DNQTHtlCY3jEvbmtBtvwIT5kdCRY25Dia/vb80LYjSgFxWpZx%2BF0HoEo3/5rJrJ/ymw5YSw0pCBYY%2BLNSdopg9e/zupZCHERBNWVT75wfFkolu2y40mvQ0NICINUza3psKnJwmXiWZXF6a3dBCJ4jRtThnJehl%2BDteue02PRfyf%2B2/xU90f3fdn/GH3O/hX%2Bwpn1FT3sqDrMcTdN7lZWjw0cFg064yu7h0NKerlUda4xIvSIr4uz89FYD9uzwHqW3zM7KtNd1RztIPUmdMVExNQ2Pyej2em9xeL6l64AgHwY/DlpNnY5C5ZcV3CMl%2BiRQ8Nih/yT3KcybmO89iT9FHxwHDza%2BVZO16SzvOrVWgnUPg0XhBTxKxKGDMhwHjxcBIi%2BOCZbAHLk6tSVHnj2qeu2ilmVN7aQXfo//DRSI1R/tHccTAAAAAElFTkSuQmCC&key=96fbc532da72721bbe209ef43a829b42c406c1200440e467d169ebf1e6825d52

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Только что, Ara55 сказал:

Даю подсказку , обрати внимание на первую и пятую картинку , что-то в этом духе )))

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0qgQ%2BEmt9PcLA%2B5LlWmxcIvhAicU0RQAL1VBY8p5ZTFRDFaMNWLZWumI6max7%2ByhdW9sy3iUI2cEzj8fDR3GC3DVXOk9MXphOAC2816/GRetvO84AVs5QtgoMvA/WpevtgHq9ibHuAcECokA2S%2B1HeMAVGi1ZTGi92OMp6LcqQ/3LPIE/6wjYtikgLX2wzMFateDiOkaYQQo77aQ0G6C1cxu0/vZB8FMmmjX8K2UWiEgBA%2Be7pRQIccWDNc%2BpgzrXl6xLKUENzRo6hWDdj8ABFA/W15v3UIrI1G8ub1OEZt3zpynCjGJYvkqOPoQ0Ee/3m3HQCmCF7tj6emTA1FGUpb5xqu8qYh5uP08uUFL1X3GBMtRSwyell5I%2BmpS2jm2QlZyx11VoKyWqsGMFCIMsuDYeb12VDtEvKtgpIsx6da1PTFEoxkHrb/9helEGhvQ9xpE2OYPnWNWROolAToFnJpl3tOYibgjSQoDBS6PdHdn5vEx89PpBZguRtlwhaq66WCFfWsu4TqKqChWszS2U0UUcrYiMZMur3cW/9NSa%2BBFg1c8vcawi1d51pDlW8GeW9rfTFDW44CLyjLUfmijOS9oIsJgC1h1pQ/mq5VIrN9IAQrTMI38YR27yBx%2BAZOXZ41KOR5iDJVXRS5f3QRzdTQo%2Bx7R266MPQvoLOhij9IpDtWru3c7BDifxgqwkuQJedneWojpLXha2DttpNbZUCH7QfPE1r7Ht1HAfZEKzzSUKaZa1zQ2V4nmHy/SyHhbIF4yb4xTRBx56CIRavvrPNFh9Ewz1gW2PTYflZWk2lBpcALSWkvgoh6tYfH13VtSDwT%2BpOuLj15uvyF7bR5JKhGE/s9PiwFC3iLy2n2dt175vbvE%2BPfUV1jJn7aNmiiAsoBVwqPOC/mMyWh99E5arp1H7oLvkYIIGbXSDaq5SFCxTcW596dSN49QxNTTSj24f3xigUsbeW1XQXRv1hBuoVYVrj7Pm2a7mw4c86dZ9blBdTaWliol1NXrVD2tRH9KPSZr40TdhfhUZyPKWiQmLIDQviTakKoWnvKIvheACjIrQOLUTsu6lFfxuy7XijkcURFFQXPqeWW8uAzel8I0oE33Ilq/kFLUPLIgWylaSJn4UZmer0SFSbymaMB8g6/WZXe4UBjoH6i4sdW%2BLdLH0/uqDtcBkMfYXsdaFgcVEGEuGDVdBa3VPFkxu2FcRLFcnnx0wErx7iPCDzPIV0thc6foguQCMDYRMgTONRGvAtq/G2yt%2BuarUeB24Y1eqiktBTdyNWUGXCGDGfEXs/dScz8kvLlEsmQGd2gHy1OJYZR6i0eJ06wlKJxL7TJtEbeeinPUizExKwCuPe2IwcTESrY/%2BI%2BhHJWKVR83xmUJ/X7vfCDCK3QW1EbGk%2BSDDgNcwPaa9NY8lkUgbcgX7irBC7gc/WPbUjogOgvWMR5EtL2CKqnpewnh86bxpYcpyNFogW9WBFP5XP4vBaqDQ4VkCVvicqrAQolWYmMayoz6LrxdP3XaqwPIKcwMoz0pyDMvCLugXN5iCNoyO6ub/BcHVwc2t1s6m4oL11EW71cdq56BrUNOY3WuxZE0cTiBaMYmeYHkWJVeTi3CZrEhLIWNenJnHdnt1vt%2BcUlzAUm6/8paqb9nLUD6jeMniSx0ks/aqRFnVIyEQY6RQ35q8Txaeq%2BE91%2Bopbnx58yHc0RlVipSONCdVDpGjFdCvSAYR5gyjixz6YOkmmw8SK%2By6JLbMFi7rxX7MeSD7IwXq/lzzLlTj9kImgVNIseQ9sO7968iug7PmuoIuWPwJnNyvaci1ul8b2FpgV9rpipB40QP/PVhHHCVbWOIQKFdOhRU4g1VJfR287QVJpeSFxBrz2KiJBn%2Behfc5sLThUCqQrNh0NBNq2mIZDBZsaarfnKhgxGHHcnPR%2Bzr50/ck7%2BfbaMu4DVQvqL6tfEguYgrpQrRCZaVDaPnlIKja%2BrMUOkh3AlTrzVygKu2yIalYspQHXWt8drqLLTrgNQdfw4IZMFpzC4IWLVjwZExB85xp168f5WZpGe%2Bd%2BNXm6lYILOvJgSdHqnRFNt5YQRufRhV1bTRaAXsFYmDtpC2DZ6zK1MtAPVvxFMsZaNvBNH5jYf7%2B5eU8C72EDWRgYSsEwYp0DOHm2toh1YnaFdgKvfp6C2Oi63Tvyg439CGwgks9xvLTgrHXa6cCi7FQ%2BRHGqEJohfdBPamYNLh0R5gNbIhAstwKEW7LATCmSoGybiaIIIshkoU1kjH2BLugv6V2JvtIDMTSSZxkvJE8FzIPrOEFgn5OvRj2uZzOxrOwJmJhbwCtn39gBTK3%2Bs5Tc4xqWFkR7wa4FrZYYLWaRxckSRRDn6ckBsqyyEucFwHx6M%2Bcia3ec7LuubeBhx3XutNT2P7mZl8Noy7BuuhXZo3CceoipDCDyGPJZF8HgwbDfDZeU5jQVNXLYAFpfe4ltmmF795XMiBhAXOFFfKqEh9C0bQT2y0wCggWhpI3XWVATbR05SAeLEE9K2GCunz0IimL6L1ZNtiU4hWY/nygWWBtdNHt0NI1MdzGCqr4mRRkC2HeMBtys5FZxCmhgAVGQCpzWb/AiB71Q1b9y7diwWJ5tXuIbnjBvk7fAjXYPqD88Me//f53H6/fDitBqOrCQigwUy/OnM6Cdyt5nXS0xUr8rftlRqSDu7MsTpDhRU19kUoi7WtfUuFhkKz1AYCRQjyJeYMYYaYw4KMX6TuosYEg1Mza%2BnH1x63gb03bshNaIBlsPiguaLnqp28aaOJFouzcglF/Dfbb%2BTmhmQWmx1IspjcplpwzroJ2T2TW1pOBYiImVB8exFkksAmPSZlLKzUzJVbDsiUwJSS5%2Bub4coUXaaL/ElRECj7snr5caKg4Oo1JakPilZHhBuHiArOqcaEZVTiwqFnVKHXUQG9A1N2OQgD5Rs/mowy6Byw2eD24BuwWXEUNbOp6ZgzOEHyjSpMJLwMVWTx6RZMKXi8tnZ4uLe3OLaAZk0TXKeROdn0BXhpnsPJCVXvFlfBovJL2oQvBesWTF9jmmh6twdEOfscDqP3aOJwh%2BG4smQnzgcBnYG/kIT8sR5aoZ9odKsJJhqDEG3dqVqWhPKWuOlHfUmCpyh6GpQt2J/0oAxYe7hBa5ub%2BZFMDcFmgiQuBjtahBXQKzZZfzA175iyzRo3RauuLsOVTCl699eoRWFnj0GqlFlNG7YdRaDk7t8BKQHVijcuhCuUAWK8bkkSNnLytrni/wUa2flvNY7LKmKZYvPV6jryUIsy1cQYxRMsWYnWbWRtMlE1RfTkTlwkD9nlX7Rdu4ZAjVXRGju0xTbIzOBkrV771MvilsuUrc4zOC/ATh%2B0W6uCthmchN4B7l2bjE9L1mVmvOLk4c78hKphkG1Ef64OVw%2BzfLZd3gdJYYAlRw9kmG9gzdF0wnupCoC0zjFv9dIlvgsXLBVUwk6b%2BWU0eiZrWQrgKSLXGvNFBtCYbBTWwkMBo1TwDuOaKRS/xFZQswrA4dwpQKc3kz7el3KGad5CrcRdiQ//4j9CfQvlRd7xuMWFwkNZUsOJLaWoSKOP918XopoHi7t0GMIiqnCZ50O5e2aXprsO37fF3sf6INsamO9JV0GUH3I7Gwv2lGW%2BYEU05Agq6e3l/oSGIlpZqyicQv5beqUx1daz2BH35zEMLByNOTa74sqpVHbxBtbHw8v7lEk%2BpLl3enyffRzGro0qLgm8RzVZtuqvZnuhOmTdW0tncHne8WOJS9GrVtCQRx0/zpKpKc40sDXFM/x5DM9KnsSZ2BBCtLfngXQw4p4nTjlzVTN3i79LSTa0qm%2B92bHuqdzbhsuTWamZza1Cu2MhvUy4exwKMHFiapjmA2q284aiVzw82jb6Tsd18KbLjmLHZzVst5kXhBU5YWbos1Hi/AyNloqXrJk3ox79xOv/4v8qqanqKZZpmmqdpY87V6d%2BOwKsxWHo7Nc7VQdVR0/Vuj1bXxHeq6eOKsCVHhaO5mMbkUbgMCAG9I9ngZRjKpPJHyjjFqbTeZbH8V9b03vHZyeLzvYIBq7D3/Ork7Lin00D69BqpyCJbuDu9tcCkSUeSM63dbAIRVFOH3NIsUQcJOv528blhI045l%2BQbZdu%2BWTw71rURxZ2Dy7GwobbIx6oSK6T/sY6T80OXLeLIJv6Duv9okX9LD9X5tzPzwmRhQUFp1fQXPb021UntzKzqvbM7Bh8SjDXMrptMBaRGKXvnrKdX02VUqVFkLk3VcKpi2ZlxB%2BsEV0uvfF0oXHW09pTOEmLYl2K9ONmzy%2BjtFbK%2Bq82BQwkr24XHHZ1Of0hGTBbccWmhNHl9cPRxvb57fy70hJmh8chu6eOC5IxPIpggaxt4U6VCJ011daplNfXeY6OcGwwooFgV%2Bo8WbPsxCLQuJG8tCFaa4dnFBWF%2BLsXz6gCWNgHjslo8c541bqSWOhWzpWndV3Z/Xr4LFQ8sFNxHCiRk2bJ93nW05CqjlGAV74uSdJmifWRSsNrWYyOb44NptZSDeUasvGrJ%2BsWNzeM2BQTJMOxSCTZCWAWjBF8iaAUeoTHsm4oOG1NCtiMlWLuz4L7NziSXrU8Ill7DoWD4zgtGode6PfsFvTqxDS5QaMtLpdzh0Urlba8Lq9epXB8d4hE8ZMj4iSlHVk1PyBSmAKvutghKwvAclKmAxfAcABpmRQszdrdlW47WO7T7Zsmw9442eoqbvcHmbFhKb%2BPoxsaAO1fI0qO3Sf2GqSQLSzLygshnsiaANTOBZDFN2zD6t5YzxsjYRV1NUEEF98o5skiw4ZUOr7tUBgnaCeYQ/jAOmtC9PsRdhVOKcqGiayMVMR1Y8xL32l4mWq2JwFJaOk73QI0gsK70FrtFrpTV9A2DwMeaR/uw4rJ05vkdXs0sTmKtHLrKiCn7M13Lj/jFKcCaK16CYDHMryR3ck0EFk6KztGdcfkqV%2BTx8ir%2BwhyQrJ%2BViINid%2BpNRVLVOIcZBYxVbkrubmnYZ7G1J7hS2Sycv4qLSZ951QfTAouaqlqUBMYpDDgZhhpv0ieDh5amb9DIFGx7Lp130X2Kb5gApRS65zaOnMTNGNAaEUxOARaOpPVawNlpQr/8%2BJKFk/keY24mZ191cZw2fvWdMzF9MB3qSEFhsfcq/QNwRsIFwpWjc2YMe0Mz1XzMppgMVhEcGFeP80ycnRvt90wAlt48pmL9QvmtKmwYvOq/N9nZJVh4cgzsI0vle1dvaaY5G%2BU%2B8eBK78p2N5dspxZLXFKANY9KaDk4lTBYrzEdsMDaHnQ/591rR4KoskXDLfhpTxR5FeXe11TomMuCoAosVfE/7I7dI5dpGHvdWtznlARWfQbnElnbO5nMs2WqzN8daePHBAtupubg5D0%2B2z6fV48Nt6UU6ENSJ1vEqlmL1GWZo7ZfMeUpDqooiCduBUDpyopLVSaCVVyQBN3tKG5jM838dMFSWhY6hWBgVlBbVIF3shmH3YMUru3g0s0z26O2XZDTlGDlJVFVj%2BiV4AqtxE2rTAILT9lg7gQlbF/H%2BTHTBEto6tTIRWMMVeCTareAtaFZ%2B1rWxuW2jNVeFAj5QglH5Y/zPoAX3bF5lUPhbU2Jnok5Giy4dyYo3uyIB/SGFuojzNY4YKFt1dv8qBLsIaHjJSTqZMPJct2WmL6qk67Hqspimc5Oo76wcV6L4466z8skW%2BWrGP6QABaOzRGsTa/ZU3AbteJ3xLEkKy%2Bwtr5IPSSlK9Ubiyve4fb%2BXG%2BOOSHaql7Y3NfLdcYtlxTzTD3mYpm1K9HdVKPAoiFoEk6YccFCWq0KYmN4COtkYAEpal4QaTeyb1XukYi8kw17QjpYuD%2BObGnW1xQTy6H9G1uHwQSc2WgDsuVDvRb18hFgUbSBhhLzHuMd93RWJr4cUeM4Hlgt/Q6fmXPunwmoikd0CBpoQ9JomPBSNJpoi0O6pUlcSyAQVxj7KOSAmkbl70dL1mWDthNlmwZGtHm9sCg1lqaihkxw3EnRaN37okAlsDSNFejDOBuig%2Bc9op%2BDxfBjvM5b8KJj9B%2BAmh52o6zWSJuFM%2B55ktCUnYebvOcTp6S9ic1fjCVZSuvFcxoFbV9jmb3rmQDpecVt/GGvnV5CmKIdcz/c%2BMOEMQv49TTBB8h/JerM91FgFe%2Br/VJOd/ZNZs3BOe3iUtyGOBZYTR5t4Efi8Dw%2BX/xsr4J9FjcJKOpOdf0xzfkzjLcTll3k%2BYx4tFpHekRIbaTNmu33ezb9%2BQcPFRqiPQU1VFrkxmVz5Yo7/Ng0yaTnhQ3qZEMXMTpfHrEkubeX40eACalfNLiwdQdZXs7oycIQcYkDC637XZ8AB4aaZTIHsGfFRZjHAaulf16mATA4bU7IH6zySRUYCFDA0mL04Shxeqi3GJp3ynGVKmmhGV7e4YfZ0nUtYhpfnGThHBP/6ctBsDLrjtCIyYulBosxvcane%2BA8IiBzT//xXz4p7H3y95l9Baxix8CISc5OP9de16n1HhwlZSLzTktVcep5lg4xN8cAqz4f8GM9sHY45drRWQx9GAOslvWcN0KuwHu07v3DJxgMz%2BX2frGfp042UtD0B69rvRvyVewVle468pcGfn3kReBlZzRwP2d0hxPr8WBdihFg3VP4kCXg1tER5pRgwXvVsP8blfAGPZMnv9gz3Lrqwj%2B1BEntFeib1Aevq7VjHmQx3vIEzsXjgXUsBO6ICe0HA8st5O5xJ8DuDDd1xNushUA3f38Q4zq8YofAYguRG2JqsKRW7xMKxpSuVTyJ5l/87M7/vqeKqvAtbeLGo5RnlygatjdzhxzcKJ%2BGaR0AABBmSURBVNG6sfdCy34UrGfCYVGboZXJuGSBn7JprwxX/0aBRQX79yX/Y5AfeANu1uH3rRFYEnXXDOGVFiygDY9pbr1xhedSNf/JLz7IZf/RZKqq3GDAE7h9urNLdP2oTAzpiGqW1IsPr6VuV5K6dPIDfHX2YSeofM3MMgsW3ILyuJ/KCbnT9tUweYiWLDoVoR9llDP3%2BmAJPlizUTY%2BLVh4WDHXmg5uhVv/4IOVzf2iiV2/6Ltgq0O6k1NNou85Gpyl4ilz2FjuzwASVb1wTj9xn7%2B/aYVNmIKjj%2BARdQPj8dnCXnfoQ4oBq/jSlyvgWE99sAQXLGCmURHmdGAx1jZplmiODjwLgoXG9ZdNDAJI5KgBbdLS1DA5%2Bh4d1250VBEHaX1yjg3P/tAkVT0qdP1xftbOftjIM2E/Q6EGlRutQqk7dCR6NFh4DLHoPhPnAN0bBiuvstCstfEki/q/eWaCPuzWLwJqWPhfGsW2jukxoKxppg5pL7ik0gVV4eLDihA63FVUNz4MxG1knEEdfD2YAir2Z6pVJhJf6gy5h5Fg1efmJY%2BPEnePAAtFe35YtNKBpaJTSAHNFc6JzM1PcryIA1Tv03V3HuYJKYRx9aIZmyb1b4Q2w5xx08XPUTjZ6/LHPeEA99w49%2BNj25khi6TwySKquMfD3JWhSG0kWMVL1asa5n7O8jBYsCT1cmgsazqwNPkVnTwF3j0vOhC2/znHK6kAsl/%2BlLAChbjhudfrFFOH5AsO1qGITotSOBokWqqwuNeP3CjPHgxfYm0TnS1VOKR8vn2tDZLbCLDqM3MLnk/bpCDpEyESLCZ9FrGTJoGFPzs4pqni2SzOI6IbMJ/9vVuVl/3NU8W7vTO%2BYQJ9SEw9yBs8ZHiHirNe2UcbQ%2BvIPnPPsLUeZtYOlgfWwX5mW0cVvkNcuXSdRg3pWEv3A1jlWPVJKX4eOA5O5mCpp8XimGChWlS1xyVyZq78oUbVzX8uICv99Jfr3pFaKh7Y6J5wklhSrG1wybqCr8XPS4ZhDy2jAL%2BQBPleJmatKwDWIkXFUoK125BcTadpi8vwLC8Kj693nmXWyGHD81QH6UMaNVRolijNI/JGoYA3qO9nfvmb3/xi84nCiwVYHpgpjzADfThICsd7koVgKZh5oAJbb8/I8f%2BNRzwesRMH1o4lEFj4SV4P3UcEWMV50T36jaINy/2p15mdKpVYKLobX2ZMGixCSgMWFhhR8BbnEXkGGP7Vt9bWDqx%2BdQLNQX9cpmcevUiiDzVfDQEsIxu1CunAongreBZaUogGZ1AEZ8lZVgAr%2BeHBwMslaXewYzcBLBwKhonQQg5ony8tkqBsffOnL7/801ctVfQDneAi0n3jXPvRitg38CweLHCe%2BEVGgqUe0qtLlUSwaLR/OBXc9LHKbA6kiCTG6UM9PVisZRZoygRw7cDvMde//N0X7733xe9%2BuxYIyvADG9McfeZSh8KjLoEV3YOfSrKUG/fzSbZZxVMpPB8tiBUO3B0AS1oqjiVZglblw16MQylQwa2ve4Ovv/h4zd/5RLV7QwfFlVYSog8yJ6XActlINVQTwbIMzuCTSSkehxp%2Bgncdh%2B%2BIYYdJwiKk4jiSpbSOP6WC61Kl/zT4cL73T0f64o99ZUfz1af6owNb5O4gz%2BgAy3LBGhpeAGBRGeRIsHolqsIp9UYaeJrOdHdgCrOfYOWwPQ29nLGBQ5lGgoUPy9oiPwcgkIJhzNz5vT%2BE8XdfKf7lmXTHtfFVZ1TG1dQP%2Bbyda9han5eNoZWD/%2BxDTh2ejQLrrwSWsack7YZ0uGXoPfCL0GT9ffoyFF5iohg%2B7itJsvhhxbiN93xHjQmtLwMTK7/4ky%2B%2BKsOoOG78ONc%2BHivBckM0xhGY6Mrho0P4/1FwHeIjHX4JeX01cq03GXeykAPq%2BuCWMgCWSxv81fKxcg9Hejbg1Yanh40Gi9Gpg7TXfOcnjUGWt0JjiT8OGnNVfGxj1LR8NTJ5oWgrPPiHHpRwcXh1dVgRvKAD3NTFHXiko7phB3n93r310JZBj7ThFerXPByyMnwESwisev1SGqj/omqjHfeT5iHl0Lw8JohicIRaAlgmnTqI85a6qpj3L7IVOtfgy%2BBtiAK6iAXcPUcNLczXLmxUw5zxFvbQjQ8N48ON4KCnDdswSheq%2BxGRDIR4UH9Qbo8SvDm7Iw911Xpg1b07HXDC1vk1%2BD25FSJhG49FSGnBElvHN3zTqgQGvaEaBk%2B/%2B%2BK3wd8AzzujQpvyKPrAmNbjR17ZZyoGDumk7T6SEoYSs36SLBYsijniG8wmJSwwBR3%2BMde8/nvnxyDtD4Ih%2BmMfR4OlyScGPxInOB8TDfy/Rhp4fqeChQc2YhpoFH3Q3Y4WPLodwQJofGqCYMEGdxGCJlKypDtUL12%2Biij/88GqE20YyOUSyVr13zs/ViQ0ZxLfymy/93AkWOQU4o6OseRwUPf7gNH6cjn0KrC5dKYc0IfOiOSFomHBEKIFlqln2yXYQryf5UG7Cnap3PUeMIc0hB6RBXZM8ZlC6bo2vPX2waICozB1h3t4wiUpfMmhyZ94XkAasJoOZjDxeBsWFizwgT74yMPqP%2B8NCBaO08acK6cPcUus9vaoXc4%2BESS1c3XVCdwNvKEKPtKXNfnBgwGdlh88bcJGSgHHQrbci9hNAmoItCFMZOAmngZMFi1%2BDEv4oxeIPiSCpdK5VMSyu0OxPGZ%2BwKfs/v7jr6zB1wN9IHOUMyoHYlz4gZn6Y9rHqOwZnxTQEpbHjwdPWR7t46u8JhVrw0YVhtTpvLcBsPgJ1aFzLTj5DV0Ji/LfFBPBYgcvbnj56EpEGTFTvv/gjz/7%2BLf//kQduiOQhxPqMKG59jHUlCnaRckt6uZNcqHr4ANiQpgn75Is3By0UcVseMazGC4cYZy074S0ghOv7eBDeSQyLn0YAZYDTiGdFfsIM4WDw07gJdbWDz8cKMNzPPDUgC7Wt%2BVyI2YeM%2BbouBHgtv92ogGcIHy9T3jH02EvSt%2BpoZxL1oKbKMLM9tra2oO2S6zWMKxC53mTPPEooyzTc1pePklyE9RxYIlMar/gbXJ2JaIFWhSsJ8/%2B/G//9uf1ZSUKayz3RF9vLy5BjSfz8WgpjjbMj1HW3V95prgdB/a1pkTUHPYlC5xC7/KcL2RMga15TI37hcQ8%2BJfr/MzAjOWBpZ66sZposBjGksuYpMDQbkR1rLn%2Bd3/5Cay/vP8gQnZUVTnEw4ey9nnMRGdMDdYs7JPCswbOBGmEHxm98shcKcdkPOrJUdEzT7KKWGCE1Q1ufp7C7daqB1Er4BbyFgL3cDLvtGFJnN0dARYDp/CCTtXNFd6yiAZIffVXP3HXrx4MpwnzNE6bqmyO47vrLKdCfYs5o/BWSDroeGgx9QUmwYg3aEObDK4%2BWPNuSyHzDuBseyKGasEdnS1%2BX2Tjm26cy9UKeDVPUEf3SOdZ%2B8Xn/EzZczFqS9r%2Bu5/01/vLQz/G6AON084Zi7EJalWQFcrMYEIIKdUYwpWHLYe/GN3LmKN9OFhg3b3KNaZwJdzEj3eNyw5zpcklXBTYUty%2Bix3LvRuBOqjjGsr15hlFto2bnhrRN2Hu/MUH6y%2BDPI5f/0WBZj6WK/E2Xq31SljojC1hTB2n5YABrVh0a5aMTlT1rdC3WfUFJvG35J1VSiFR5eG9J8R/%2BcFHT10QWk/XzP5xeGvuzTB%2BqFckWIzhuVQFqtuIVI/W%2Bz8JrD9HfLBgUc5tOrtkBH0QTH3F5sMa7BM8qSYNTrhwtPqJzVu07e/MoeAMX3y8CjiFIv5%2Bsa%2BEIXLFGJeiVct/k7BTZzx9ZbS90xHaM1E2CzYIPJcKJfyqG9mxvfWrIFjvRznMTOUHNqKLGD%2BApWZd0baZM%2BxzMW25JB3P8qpEJjVrH1q1mIwuV8PdWXcymktD8dS/PL8MAeGdQOmlP4V83qP3/DwNRvVpC6jRUWBhXTJPIVRUNaoPIBkshgEBAgtrmIcrid2lyL2bstvvfKIQM01cNOXhhCIzyP/fxiihCxZWrrlL2/oprSqTAsviD/5U9x8SJbHqPloVvQexhjlKDdvmIr6XXOmIRTfVtENq%2BH6kfVXJAiPnPJfjO6h1rWMYriYudgU1KZONF4ZXLWIjC50wUNFiQxtks4p3JTpxA266/7HjkDxRpL/8bI971AQ95gcoGD0FHiF/egisPBYY8ShWoRczkifRwPNFQQsgB52407HzyOOvbT4nK2ffdFJsiaAjx1%2BjDhL5vzbN2I3BHQm1NJ01F23gD9DaYKbwu9j38XA0dRBI03m3KVq%2BF/GpHrEKRp4iBygn34qqq4sREkaFfrBzfGsYfABS1v4uaVRBPXHxKWzJK4qUSmDdv%2BWFViM6JvXV/%2BOT0jhhUKlbBI0w1jDHppBkQIum8WDc9HmFCbFTQKgi8OJr200zwkaoyyNGTLqkNN3YtRRrGCymHLhFeeAUinkWuRCt97m78%2BcHihD9JLgz4ZVNErNnHcTVIGGPOqBFfS4YmCpddSRPGQOfAtWeqIJ0vGh76WvDWNG1UWVzaYeNTQ6W0NYfU2a9fCXFu7eioGytvg9r/SD%2BowXm2H3Oa0rO4wtNGQ6juS5gsSMpV9levOh6eQsEHP%2Bn0T2qdbGIk9sIrJxhXOtyflRD2TsGC2OgTV5glMNccfwCBVXkdtsBsVJjnwdXdMuwCm9HDtmSzc4jPjeEQnn285OLruuhkEDhF9bFyXO7zMcmotzvdZIqfd85WErLukMmoXzkBpmYIPTHmvo3EBAMgfM7xvrfeF9gsJMKggrlo9F9Kmatd2S7IoMUtWTfXJ1vHPe6WPPe7R1vvLq6sXE6G4cKOOxRrxZD3P/HwBKqzkYZN2WMe4g%2BSxPFEGUT/R8weqT/J/RD%2BO8FJRGBx1dGDVLEg3D062yJD0MkHoG1gMbezfOvv35%2Bs4dfG95JDvDzUu5ab44S1f8RsFhbf17mn55xc2cK66Z/dgmI1igOxWStd/RhmWtZwf3frXtA/lmgbmgCy7b/0KtpyX3V0wZrgGcxpc0P4A2801sutzgmV%2Bg1Exqo9abeubLL3hzXHK%2Bc7I/5c5UUNoCrjp7qbI9%2BWPldguVJu3eoBn%2BTg%2BdupDusg0sEPrnTHF3BjKeKyHrlKFcychEnp9B0MzBmuatKyhm4zGXw04ILHWkW6D0DNQTHtlCY3jEvbmtBtvwIT5kdCRY25Dia/vb80LYjSgFxWpZx%2BF0HoEo3/5rJrJ/ymw5YSw0pCBYY%2BLNSdopg9e/zupZCHERBNWVT75wfFkolu2y40mvQ0NICINUza3psKnJwmXiWZXF6a3dBCJ4jRtThnJehl%2BDteue02PRfyf%2B2/xU90f3fdn/GH3O/hX%2Bwpn1FT3sqDrMcTdN7lZWjw0cFg064yu7h0NKerlUda4xIvSIr4uz89FYD9uzwHqW3zM7KtNd1RztIPUmdMVExNQ2Pyej2em9xeL6l64AgHwY/DlpNnY5C5ZcV3CMl%2BiRQ8Nih/yT3KcybmO89iT9FHxwHDza%2BVZO16SzvOrVWgnUPg0XhBTxKxKGDMhwHjxcBIi%2BOCZbAHLk6tSVHnj2qeu2ilmVN7aQXfo//DRSI1R/tHccTAAAAAElFTkSuQmCC&key=96fbc532da72721bbe209ef43a829b42c406c1200440e467d169ebf1e6825d52

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  • 2 недели спустя...
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48 минут назад, cartesius сказал:

right!

Ия ! Разве не 12 ?

Рассматриваем число точек пересечения, делящих какой-либо отрезок пополам.

На верхнем рисунке точка в середине фигуры и 4 точки на серединах внешних сторон - всего 5.

На нижнем рисунке всего 16 точек пересечения, из них 4 в углах не делят ни один отрезок пополам. Ответ 12.

p.s.

Хотя понятно, что имелись ввиду квадратики )))

Изменено пользователем Ara55 (история изменений)
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    • Наверно многие заметили, что в популярных темах, одна из них "Межнациональные браки", дискуссии вокруг армянских традиций в значительной мере далеки от обсуждаемого предмета. Поэтому решил посвятить эту тему к вопросам связанные с армянами и Арменией с помощью вопросов и ответов. Правила - кто отвечает на вопрос или отгадает загадку первым, предлагает свой вопрос или загадку. Они могут быть простыми, сложными, занимательными, важно что были связаны с Арменией и армянами.
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