Есепті орындауға әдістемелік ұсыныстар: есепті ресімдеу А-4 форматты қағазда 14 шрифтпен орындалады.
Әдебиет: [1], [12].
4 Тақырып. Жазық қималардың геометриялық сипаттамалары.
Жоспар:
1 Құрамдас жазық қима үшін қиманың ауырлық орталығын анықтаңыз.
2 Құрамдас қиманың орталық (zс, ус) екпін өстеріне
қарағандағы өстік және ортадан тепкіш екпін моментерін табыңыз.
Тапсырма. Швеллер мен теңбұйірлі бұрыштамадан, немесе қоставр мен теңбүйірлі бұрыштамадан, немесе швеллер мен қоставрдан құралған (4.2 — сурет), құрамдас жазық қима үшін:
1) қиманың ауырлық орталығын анықтаңыз;
2) құрамдас қиманың орталық (zс, ус) екпін өстеріне
қарағандағы өстік және ортадан тепкіш екпін моментерін табыңыз;
3) бас орталық өстердің орнын анықтаңыз;
4) кұрамдас қиманың бас екпін моменттері мен бас екпін
радиустарының шамасын анықтаңыз.
Есепті орындауға әдістемелік ұсыныстар:
Қиманы 1:2 масштабта сызыңыз және онда барлық өстерді көрсетіп, барлық өлшемдерді санмен көрсетіңіз.
Қиманың құрамдас бөліктері студент шифрының соңғы санының алдындағы санмен іріктеледі (4.3 — кесте).
Есептеу сызбасы студент шифрының соңғы санымен анықталады (4.4 - кесте).
4.3 - кесте
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Қоставр
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Швеллер
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Теңбүйірлі барыштама
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шифрдьң соңғы санының алдындағы сан
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0
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40
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22а
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90x90x9
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1
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33
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24
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220x220x14
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2
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30
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24а
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75x75x6
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3
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27
|
33
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160x160x11
|
4
|
24а
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36
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63x63x6
|
5
|
22
|
30
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125x125x12
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6
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18а
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27
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140x140x12
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7
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16
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40
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180x180x11
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8
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14а
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12
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100x100x7
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9
|
12
|
18
|
80x80x8
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4.4- кесте
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шифрдың соңғы саны
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0
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1
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2
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3
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4
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5
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6
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7
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8
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9
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Есептеу сызбасы
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I
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VIII
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X
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II
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V
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IX
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III
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VII
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VI
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IV
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Әдебиет: [1], [12].
5 Тақырып. Арқалықтардағы және жазық жақтаулардағы (рамалардағы) ішкі күштердің факторларын талдау.
Жоспар:
1 Берілген арқалық үшін ішкі күштердің факторларын анықтау
Тапсырма. Топсалы қос тіректі арқалықтың тірек реакцияларын анықтаңыз, көлденең күш пен ию моменттерінің эпюрлерін тұрғызыңыз және екі тіктөртбүрышты немесе екі дөңгелек брусьтен құрылған, ағаш арқалықтың кажетті h немесе d өлшемдерін таңдап алыңыз (4.3 — сурет). Арқалықтың тіктөртбұрышты қимасы үшін h = 2b деп қабылдаңыз.
Есепті орындауға әдістемелік ұсыныстар:
Арқалықтың Ғ1, Ғ2, М жүктемелерінің, а,b,с аралықтарының ұзындығының және мүмкіндік кернеудің сан мәндері студент шифрының соңғы санының алдындағы санмен іріктеледі (4.5 - кесте).
Есептеу сызбасы студент шифрының соңғы санымен анықталады (4.6 – кесте).
![Группа 18](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaYAAAEaCAYAAABaefMNAAAACXBIWXMAAA7CAAAOwAEnHigCAAA9SElEQVR4nO2dC1hVVdrHowtIQCINNHgJw2ZQUUbFzBkKlC5aToAhmmXiBVPRbLwhCRPZACIkToZkIgKmqYBxKUwcAzH6plTMwbScLoqGjlmpKZJY+Z3/fLO+Z3/nO/tyLsg+x//vec5zzl5rr7XevQ+s/37XWme9N1+9evUGO8AujNSAU0cbQAgheufmjjbADOy9U3cUcSWEkHbFnoTphm+++cYnMDDw0JkzZ7yl6TfeeOMv0uNffvnlxmtrGSGEEFthV8JUUFAw+bvvvrvdVB7FiBBCHAO7EabKysqIhx9+eMfzzz+/tKNtIYQQ0n7YhTCdPXv2hn/+85+/jYiIqJQ7x8vL6/vW1lZXDPWtWrVq1r333vuRWr0LFix4OTs7e97q1atnzJ8/f7m/v/9XWVlZC5955pk1ly5duhXpjz/++Ft79uwZMm3atLwjR44E3H777d81Nzd3Mx4+BHfeeedxaTlrr5sQQq5H7EKYVqxYcUNiYmKuXP7Ro0fv6tq168krV67csmbNmmfi4uLWHjx4sL9avS+//PICCNODDz64Mz09ffGzzz77ap8+fT7dvHnzE7fddtsPo0ePLoPAQKggYuPGjdvy3nvvPYCyTz311EYMLTo7O7cZcP7Vr371rXE5W94DQgi5XrALYUpNTcXrojiGtyKdU/Lz82vC+y233HJl5syZryUnJ6dKy0u9G1NzUX/605/+imFCfD527FjPP/zhD/+FzzfffPNPeIe3Nnbs2GKI0COPPPIu0t54442nRXmcd/nyZRfjcoQQQszHLoTJICZ4+7egGIsSGDRo0P7333//fnzOz8+fes899+w1Kq+4MKKkpCTm/vvvf/+BBx54r2fPnsfgdf3+97//+w8//HAb8u+6666jmzZtGv/kk0++efHiRXcMGxrXYaocIYQQ87ELYZIjJCTkAwMh8JS8vb3PwKOB17Ju3bopWspjeA7vGJ7717/+9evw8PAaDM9NmjSp8PTp03fAS0Jdubm58QZy4Y2NGDGiury8PArlnn766TfwPmvWrFUrVqyYa1yu3S6cEEIcGLsTJqn3A1HC+0cffXSvJXVhjgkvfD5+/PidIv3LL7/sJT0vLCys7tChQ4HG5TGcJx3SMy5HCCHEfOxOmAghhDg2FCZCCCG6AsJkL3u42YudSjjCNRBCSLsiPCZ73yCV6BxTqymJfcPvlLQXuhvKM7Wjgq3++E39I0nTOrJtW3Ot2yPmg+8DP0PAD7dF2pYtW8aNHz9+k/R7MvV3CfhdEkdFd8IEOvIfrqPaRueTmpqavHjx4nQcp6WlJf35z3/+Czsfx+Yvf/nLn/HzAicnp6sGnHBs6jxTDxnXxkJCrj26FCZrEZ4BdiIfNmzYLmwPtGTJkhS9t40fByckJGTi84YNGya0Z3soh739sJ0TjvED4RMnTvSwVAi11IcNeHNycmb37dv3MDwDnHOtbLT19doKFxeXy8XFxWPhNeG9U6dOP1pTH64TIofrw56NDz300N9EurEXZupYmj5nzpyV+L7E8cmTJ7vit3v79+8fJH7Dh3Pwk4ng4OAG/M1ia7BFixYtk/ue5XZhkfPmTdmldD72sZw8eXIBfnCP3VjEOfg5SGxsbFFDQ0Pw4MGD9xUVFcX26NHjhNZ7I23DlD2W2mXJ92XNvbLVfW5vdClMtoivdPbs2S7YA++xxx57W9pRqz1pdmTbKINdKPDk/Oijj27DprHt2d6vf/3rf+HHxWgPHQo6amk+yru7u1/Eb72wX6CaHWr14YfQ6NwyMjISsQ2U+KGypXXit2XYXBcdJfYrVPuu1OzrCLBpMDr3MWPGlMJbevXVV5/FDiSW1od7gOtDBzhjxozVhw8f7mtJPbin+FuUpj333HOvDBkyZA++t9LS0jFIGzhw4Mfw7rHXJL5TpMl9zz///PNN6ITx3l4eH/a7/N3vfvePioqKSFdX11ZpOn58jygFsBXX8tZbbz2utV5rO2c5u2z1fTkauhQmWyg09r5DQEEMjynV3R5BBi1tG97SxIkT1+OfF3MP2E2iPdvDExx2qMA/Bj4b/1AZ5T/++OOBUVFR5VqESa0+7ODu4eFxAdeJbZ60XJtSnVOmTFmHzXR37do1DLt+WGtfR4DdRuDJYV4Jez4OHz681tK6du7c+SDuMR5oINQ33XTTz5bUg/szffr019GBT506NV+k19TUhK9duzYO3yHuH/LwjrzExMSMXr16fYnPct/zt99++ytT23kJ8PcJm1HP8uXL548aNarKOF/Ndvwt4DuWdv4AHf/69esnwi54dMJWc+o21141u9S+LyWbrLlXtrjP7Y0uhckW4KkTT30rV66cI57k9N42/lDQSeEPQwwztGd76AzFnNbrr78+HU9sIg+dEnZe//777720/qEq1WcpSnV+8skn/eAxaRGl9rLPFmRmZiZgKAzfoTX1QKixfRaGg7DTPna6t6Qe1IF7KsRHpEOw8NBkqoyYI1OqFw8CCC0jl48HIbzQYWN7L3hdxvnis607T7m6xWfxLj1PzV411L4vteFES+9VR95nrTisMGEY4Ysvvrgb7ntMTExJt27dmu2hbXhK16o9/CNgt3R0Ksb/FEuXLn3+b3/720N4ksPclbX1ATyd4SkaHXFoaOhua+vs37//wby8vGkQGC3ipGZfR9GvX79PMO9gbT2IR4brQieHhTOW1pOSkrJEhHeRgq258N3BOxJDeYWFhZMwDLls2bJF+DspKysbbep7xnAz/qawEbJS2/hurOkM4XHi/+FFA9L5OmzSLOzC8CmuRUt9SvNJ5thryi5rvy9r7pW197m9sVth0jIpd/fdd38xe/bsHLzwD2PPbau1aWl7cossJkyYsAEb1mLC2Bw7lBZt4B/Q19f3lJgUt7ZODCsh9hY24/3pp59uVutE1OwzF70tv0fHC5HAHI8pb9C4I5LrmPDdYz7EOB0eORY9wJvHkDPSMNQ7d+7cFQMGDDiAe4u/PVPfMwJs4h1eE84X7Rs/nWOICcN/r7322ky16zV1/2EjbOvcufN52CHyMXeHv2UMjyP6ABY/mFu3qXO02mvKLrXvy1ZtW1u2I/7OdSdMcjfAlCutpY4XXnjhJaW6jV1zubbxx4OxWLUJU1u2fa2vVZqGP1jxR4t/KnPsUGoPT81qdWmtE57Ghx9+ONQWdXUEcu0bp2u1HR2fEAwgfQrXeq1KbUOQMFcijtHZv/LKK8/hJS2D79jU96w056l2L0zZZUpYMVpgytvDEHltbe1wpTbk6jbnb0cu3ZRd5nxfWvoppXtlTdmO8Kx0J0xyaPljac+2Mf4vggl2RIfW0Z2ooD3ssGWd7WEf/u7++Mc/voMVXTjGgotTp075Gp+Dvw94rvAK0BFu3bo12ta2EHI9YDfC1JFgiSeW9Eo9EnJ9AEHCsMe77777iEiD1/zOO+/8Ueo9AAwTBQYGHsIydlNDYY6GtZ6EtQ8R7fmwppcHQT3A3zEpIF0dc61v1OjRo8vwjhVvWEaLH0Vey/ZJx4HAjxjCFd4SwPJ5/HbH+Nw+ffp8Kt4x5yXS9TYXRYjesRth6sh/bHYq1y979+69xzjN1MpJ4zF6LeP6hBDT2I0wEUIIuT6gMBFCCNEVFCZCCCG6gsJECCFEV1CYCOkAsEUP4jDV19ffZ6AeO3l7enqek56DbX+whc2xY8d6IlTDqlWrZmE5ulKeUhmlNhFyA1sRITwEzseO8tLthEyVs8Q+5Jn6PSJWPWKrI5yP34Bhi6PIyMiK9v8miB6hMBHSAWDfNMTggSBg/zYc4yU9BwKALX2w8Sk2+8QmtI2NjUFKeUpllNqsqqoaVV1dPcLHx+cbbCuEcoghpFTOEvuQJ8RIKlDYWgrnh4SEfIDfh+FHzBSm6xcKE1FEKZCZ9Dyt283YIlCZUt2mbJWz11bB3uTaVroW/Ggbry5dupxF6AP8NspYmKT7CWInaulvp+TylMootSn2jsOmvfidnre39xm1cpbYJwfiY6Fd3CO8X8tNl4n+oDARRX4xEcgMgd5EHt6NO/32DAinVLcpW43zrWlbLtiblraNgcgh/hI+Q8yEdyIHhsKio6O3mpNnnK7Wprif2HBVuquFFlstsU/K5s2bn8CQ36VLl251c3NrsTYECLFvKExEFrlAZj/88MNtxh2zlPYMCCdXt6VB8qwN9qbWti2EOT8/fyrmYBCoT2ueUhk5IK4XLlzwQByu+Pj43Lq6urD2ss8Y7IqPEBrYAgreFiLMbtu27VGtthPHgsJEZJELZPbZZ5/1Vgpk2J4B4eTqVgq61p7B3tTalrsWDFU1NTX5BQQEHMGEv9zQFXZ2R8wpiCLC3GvJk0vX0iYivEJkEbNISzlL7DPFBx98EIL9CLGL/xNPPLEZwqh0PnFsKExEFlOBzL766it/rN4aOXLkdlNl2jMgnFLdSkHX1OI0WRPsTa1tOSIiIiqx8g3B9OCpmZroRxRhxDhCuAYRz0gtT6mMUpuIkZSUlJSGgIvwmDCsplbOEvvkwFDh22+//Rg8ViyyEEOH5PqEwkRkMRXIbOjQoR+iY0pNTU02VaY9AsJpqdvSoGvWBntDuiVtY2k0lmAjoB6WYKPTNz4nOTk5Fe84R6RhqA1zMHJ5SmWU2gwKCmpEsL+WlhY3rIzDsJqarZbYhzxTocvhsWIOD0EKMaz6+uuvT9dyH4ljQmEisigFMpOiFtjO2oBwWupWs7W9gr0pta1kO+bJ0BmbakfNDktsV2sTqw3xMqecJfYp5SFciFwZcn1BYSKEEKIrKEzEprRnCHM9hkcnhNgeChMhhBBdQWEihBCiKyhMhBBCdAWFiRBCiK6gMBFCCNEVFCZCCCG6gsJECCFEV1CYCCGE6AoKEyGEEF1BYSKEEKIrKEyEEEJ0BYWJODRKO5sj7g9iSx0/fvzOwMDAQ4g5FBoauru0tHQMYi4hKB7iEiE0OPLV6kO8KISHqK+vvw/hIUpKSmI8PT3PIa+qqmrUwoULs44ePXoXQmwgEB9iDym1JWcf8pTKEWLvUJiIQyPEw1QgQIhFdXX1CB8fn2/KyspGjx8/flNzc3M3CArCeyNSLiLTIr2xsTFIrT4EEezZs+cxCEpCQkImjvFCHkJKrF+/fmJ4eHgNQkjg+PTp03cotSVnH/JMlUPcJMSpuvXWWy8hb8iQIXva784S0n5QmMh1S1FRUSze29ranF1cXC57e3ufwTE6dXEOwqanpaUlaamvoqIiEq8uXbqcRXjyqKiociFMXbt2PYl3RMvFuwhPrtSWnH1y5RYsWPDy9u3bR0LwEKhvx44dD1tyXwjpaChM5LpGeD6Ijrtr165hxvkYIouOjt6qpS54MyIkODwn4d0AhBkPCwurw3AfhGv37t2hWtpSs09aDsN78JYQiXbPnj1DtNhMiB6hMJHrGgzNIeR3dnb2vPj4+Ny6urowkZefnz+1srIyoqamJtzadmbPnp2DcPSTJk0qRL2zZs1aJRUaubaU7DMuN3LkyO0Ii+7q6tp66dKlW621mZCOgsJErns8PDwuYOgNCxJE2sqVK+fk5eVNg3i4u7tf1FIPhueampr8AgICjmBRghiuA/BgMMzWqVOnH6dOnZq/aNGiZVrbMmWfqXLwmvD6+uuvu3N+idgzFCZy3YKFAklJSWnOzs5t8Eiwug3p6enpizH0VltbOxxDaFrri4iIqMTKuczMzITly5fPj4yMrBB5vXv3/gxzRgaKCgsLJ/Xp0+dTtbbk7JMrN27cuC2oG3nwnqy9P4R0FBQm4tBIV8+Jz2JlXVBQUCPmY1paWtwwBIZOHelYOIB3X1/fU6IshtPc3NxalOrDqjgsF0c5LBeHQIlz16xZ88z06dNfnzdvXjZECp6OWlty9smV69GjxwnMX6HtTZs2jbfF/SOkI6AwEYfG+LdGUrBkGy9zyijleXl5fY+l4Kby4O00NDQE28I+tXKE2DsUJkIIIbqCwkQIIURXUJgIIYToCgoTIYQQXUFhIoQQoisoTIQQQnQFhYkQQoiuoDARQgjRFRQmQgghuoLCRAghRFdQmAghhOgKChMhhBBdQWEihBCiKyhMxK5BOPEXDSAwH3bwRpjxwMDAQ2p5YOPGjU/FxcWtbW1tddVSH8KiI6xFfX39fQgtUVJSEuPp6XkOedJwGNKdv5XKWGp7cXHx2JSUlCXHjx+/E2mIARUaGrpbzgY1OwjRGxQmYtegg92yZcs4f3//r3Jzc+PHjx+/qbGxMUgtb9++fYORFhMTU6K1voyMjMSePXsegzAkJCRk4hgv5AkhkIqDWhlLba+qqhpVXV09wsfH55uysrLRyGtubu4mZ4OaHYToDQoTsWvQeYvPU6ZMWZeWlpaklnf69Ok7ZsyYsbq8vDwKwfu01ldRURGJF4LxIdR5VFRUuVrnrlTGEtsBIuHiva2tzdnFxeWyt7f3GbX7ZInthHQUFCbiMGC4Kzo6eqtSHjpzeBg5OTmzu3fv/jWGw7TWB6/Ez8+vCZ/hfeBYzSatZbTYLk0TXhHCqu/atWuYrewgRA9QmIhDkJ+fP7WysjKipqYmXClv5syZryEq7NChQz9E3okTJ3qYW19H2S5Nx7AdQrBnZ2fPi4+Pz62rqwtrbzsJuVZQmIjds3Llyjl5eXnT4Dm4u7tfVMorKCiYjFdsbGyROAfeh3SxgFx93bp1a25qavILCAg4gkUJOFazTa2MObYb1+3h4XEBw3JZWVkLrbWDED1BYSJ2TXp6+uINGzZMqK2tHY5hLbU849VqxqKkVF9EREQlVsBlZmYmLF++fH5kZGSFmn1KZcy1XTB37twVSUlJac7Ozm3wmLBqzxo7CNEbFCZi1yQnJ6fi3dfX95RIwxCXm5tbi1KeJfUlJiZmYMk18rDkGp28OEe6Ek58huAplbHU9qCgoMYBAwYcaGlpcQsJCfmgsLBwkpINeFeygxC9QWEido2xB6Q1T+4cpTJeXl7f79y580Fz2rKkjFoe5sjwMqeMkh2E6A0KEyGEEF1BYSKEEKIrKEyEEEJ0BYWJEEKIrqAwEUII0RUUJkIIIbqCwkQIIURXUJgIIYToCgoTIYQQXUFhIoQQoisoTIQQQnQFhYkQQoiuoDARh6G4uHhsSkrKEkSlDQwMPIQwD6GhobuRV1paOuZFA4hFhDARiAqLc5CHaLY4F0EDr1696mS8GerGjRufiouLW9va2uoq0s6ePdsFu3XX19ffh926S0pKYjw9Pc8hT7rLt7QuJRvkylhaTpoOOnfufB42W3RjCbnGUJiIw1BVVTWqurp6hI+PzzdlZWWjEUJdhBCHcGzZsmWcv7//V7m5ufHIa2xsDMJ5CMi3devW6EGDBu13cnK6Kq1z3759g3F+TExMiTQ9IyMjESHKIYYJCQmZOMYLeUIgjMVBzgalMpaWk4rU0qVLn5eL1EuIHqEwEYehqKgoFu9tbW3OLi4ul729vc+IPHTs4vOUKVPWpaWlJeEzguYtW7ZsUXBwcINxfadPn75jxowZq8vLy6OmT5/+ujSvoqIiEq8uXbqcRRTZqKiociFMcsjZoIal5QTr1q2bsnnz5ifMKUNIR0JhIg6F8BwQ9RUhyU2dg6Gw6Ojorfh8+PDhvjU1NeETJ05c36tXry/RicNzgrjBM8EwX/fu3b/G8KC0Dnhifn5+TfgMz0l4ZlqR2tCe5XAPEFzQlPASolcoTMShwBAWIr0i5Hh8fHxuXV1dmDQ/Pz9/amVlZQTECMdXrly5pXfv3p/BO4IowTPau3fvPTNnznwNwfiGDh36Ic6z5VCYsQ3tWQ5lDOSbbyUhHQeFiTgcHh4eFzC8lpWVtVCajrmkvLy8afAi3N3dLyIN3hCGx1xdXVvRgSMEOdILCgom4xUbG1skysMbE3M33bp1a25qavILCAg4gkUJONZimykb2qvc+fPnO2PeDWW1tkOIHqAwEYdh7ty5K5KSktKcnZ3b4DFhBZvIS09PX7xhw4YJtbW1wzHMJ9IxNyS8Crz379//INKNV8ZJRQlERERUYiVfZmZmAuapIiMjK9Tsk7OhvcphNeGIESOqMQ+mtQwheoDCRByGoKCgxgEDBhxoaWlxCwkJ+aCwsHCSyEtOTk7Fu6+v7ymRhiE/eEiYS8LKun79+n2C4TwtbaEcloujPiwXh0CJPOkKOfEZoiZnA+aA5Moo2a5WDkKLhR1arocQPUFhIg4D5oTwMpVn7AFJ2bZt26NqdRuX9/Ly+n7nzp0PmtOWkg3tkdfQ0BAsl0eInqEwEUII0RUUJkIIIbqCwkQIIURXUJgIIYToCgoTIYQQXUFhIoQQoisoTIQQQnQFhYkQQoiuoDARQgjRFRQmQgghuoLCRAghRFdQmAghhOgKChMhhBBdQWEidg1iDsXFxa1tbW11FWnSUBDS3bcRNG/hwoVZR48evcvAUQQSHDVqVJVafWfPnu2CEBf19fX3IcRFSUlJjKen5zmltpTKFBcXj01JSVmCcO2BgYGHENcpNDR0N/JKS0vHvGgAwQcRTwqh1HGOUlty6QKlOgnRIxQmYrfs27dvcG5ubnxMTEyJNF10ztIOGyAkxvr16yeGh4fXIGQFjhFSXa2+jIyMxJ49ex6DoCBuE47xUmpLqQwEsrq6eoSPj883ZWVloxEPqrm5uRvyIGBbtmwZ5+/v/xVsQV5jY2OQUlty6QKlOgnRIxQmYpdAUGbMmLG6vLw8avr06a9rKdO1a9eTeHdycrqKd2k4dKX6KioqIvFCJFiEbEfUWyEyciiVKSoqisV7W1ubs4uLy2Vvb+8zohwERHxGyPe0tLQkLdemRHvUSUh7QmEidgc6dDz15+TkzO7evfvXGBLTUg7hycPCwuowzAbB2L17d6iW+uDN+Pn5NeEzvCDh3SihVkZ4NwiVvmvXrmGm6sCQW3R09FYt16aV9qiTEFtDYSJ2x8yZM1/DMNzQoUM/xPGJEyd6aCk3e/bsnNTU1ORJkyYVIuz4rFmzVkEULK3PGjD8hvDo2dnZ8+Lj43Pr6urCpPmwr7KyMqKmpibcVm22R52EtAcUJmJ3FBQUTMYrNja2SKTBA1EKMw727NkzZPv27SM7der049SpU/MXLVq0TEt9GPJramryCwgIOIIFBNIhQDm0lPHw8LiAYT4swpCmr1y5ck5eXt40iKa7u/tF9TuiTnvUSUh7QWEidoexAGkRJdC7d+/PML8DASosLJzUp0+fT7XUFxERUYmVc5mZmQnLly+fHxkZWaHWllKZuXPnrkhKSkpzdnZug8eElXIiLz09fTGGHGtra4djmE+tHS20R52EtCcUJuJwSFenic8QmjVr1jyDhQ3z5s3LhkjBg9BSX2JiYgaWfvv6+p7C0m+IjVpbSmWCgoIaBwwYcKClpcUtJCTkA4ikyEtOTk7FO8qJNAz5ubm5tci1JZeupU4t10/ItYbCROweY49HznuCZ9LQ0BBsbn1eXl7fY3m5lnO1lMF8Fl7m1KeUp+YtavEmCdETFCZCCCG6gsJECCFEV1CYCCGE6AoKEyGEEF1BYSKEEKIrKEyEEEJ0BYWJEEKIrqAwEUII0RUUJkIIIbqCwkQIIURXUJgIIYToCgoTIYQQXUFhIoQQoisoTMSukYZ8ANKdtEtLS8e8aACB+rCzOMKKBwYGHkIewqgjXhKi1V69etVJlFMqg5DsCGVRX19/H0JZlJSUxHh6ep5TKmdJGUvzpPfCeEdxJTsI0RsUJmL3yIV1QOe7ZcuWcf7+/l/l5ubGjx8/flNjY2NQWVnZaER03bp1a/SgQYP2Ozk5XVUrg7yMjIzEnj17HisuLh6bkJCQiWO8lMpZUsbSPHEfjMVazXZC9AaFiTgs6LzF5ylTpqxLS0tLwmdElF22bNmi4ODgBq1lQEVFRSReXbp0OYuQ6FFRUeWic5crZ0kZa/LkULKDEL1BYSJ2D4LywUsYNmzYrldeeeW5bt26NRufg+Gu6Ojorfh8+PDhvjU1NeETJ05c36tXry/XrVs3BZ6TUhnQ3Nzczc/Prwmf4X3g2JQ90nKWlLFVnhStdhCiByhMxK4Rw1dnzpzxhhcUGxtbZBw5Nj8/f2plZWUExAjHV65cuQWh1U+fPn0HRAnh1vfu3XuPUhmtWFJOqYyleYTYMxQm4hB4e3ufSUlJWWLsLWEuKS8vb9quXbuGubu7X0Ra9+7dv8YQmKura+vUqVPzExMTM9TKANTd1NTkFxAQcAQLD7S0ZUkZa/NMoWYHIXqCwkQcgvPnz3fOzMxMGDhw4MciLT09ffGGDRsm1NbWDr/99tu/E+mYX4G3AVHCe//+/Q+qlQERERGVWMmHdjBPFRkZWaFWzpIy1uTJoWQHIXqDwkTsGrECrXPnzudDQkI+KCoqihV5ycnJqXj39fU9JdIuXLjgAQ8JK9mwOq1fv36fYDhPrYybm1sLymHJNfKw5BqdvJa2zC2DtizJM3DB+L6IoU4lOwjRGxQmYtfILRVXy9u2bduj5pbBIgvj+Su1chASc8tYmmep7YToDQoTIYQQXUFhIoQQoisoTIQQQnQFhYkQQoiuoDARQgjRFRQmQgghuoLCRAghRFdQmAghhOgKChMhhBBdQWEihBCiKyhMhBBCdAWFiRBCiK6gMBGHIycnZzZCPJw4caLH1atXncTmpqWlpWNeNIB4RIMHD96H6K+BgYGHqqqqRi1cuDDr6NGjdxk4mpWVtXDUqFFVKFNcXDwWcZ6OHz9+J85FvaGhobuRd/bs2S7Ysbu+vv4+7NhdUlIS4+npeQ55YndvYGpz1Y0bNz4VFxe3trW11VWkydmnVp8l10WInqEwEYeirKxsNILobd26NRrh0p2cnK6KPAjHli1bxvn7+3+Vm5sbj9AXjY2NQZMnTy5Yv379xPDw8BrswI1jRLdFGXTu1dXVI3x8fL5B3SgjwpJnZGQkIkw5xAshNHCMF/KEeEgFRbBv377BaD8mJqZEmi5nn1p9llwXIXqGwkQcCgTBQ4j14ODgBuM8dN7iMyLYpqWlJeFz165dT+JdiJg0uquI79TW1ubs4uJyGZFyRV5FRUUkXl26dDk7f/785QhAKIRJDgjDjBkzVpeXl0chpLsW+9Sw5LoI0TMUJuJQHD58uG9NTU34xIkT1/fq1etLBAGE52R8Hoa7oqOjt+IzosGGhYXVYWgOIrN79+5Q6bnCS0G0WIQyF+nwnPz8/JrwGZ6T8KTkgLjBm8FQI8K7Y3hQ7lypfeZgznURolcoTMShuHLlyi29e/f+DJ4JRAleyd69e++RnoNw6pWVlREQMBzPnj07JzU1NXnSpEmFyJs1a9YqqQBhGA0RYrOzs+fFx8fn1tXVhVli28yZM1/DcNrQoUM/xDHmwEydZ2yfVsy9LkL0CoWJOBTwRDCc5erq2jp16tR8hBSX5mP+KS8vbxo6aHd394tI27Nnz5Dt27eP7NSp048os2jRomXG9SJsOYbrsIBApGForKmpyS8gIOAIFh6oDZUVFBRMxis2NrZIpMEbky5mMGWfFiy9LkL0CIWJOBSY54F3gI4Y7/379z8o8tLT0xdjeKu2tnY4huVEOjwszCVBMAoLCyf16dPnU5E3d+7cFUlJSWnOzs5t8Jiw6k3kRUREVGKVXmZmZgLmtiIjIyuUbDNeTWcsSnL2qWHJdRGiZyhMxKGAh4R5HKyS69ev3ycYzhN5ycnJqXj39fU9JdIwRLdmzZpnMOQ3b968bHTm8DxEflBQUOOAAQMOtLS0uIWEhHyADl7aFpaLoz4sF4dAiTzp6jnx2dSycSly9rm5ubUo1WfJdRGiZyhMxKHo3Lnz+W3btj1qKk9OGOAFNTQ0BJvKw5wQXqbyvLy8vscybHPaUjpHqYwleUrXRYieoTARQgjRFRQmQgghuoLCRAghRFdQmAghhOgKChMhhBBdQWEihBCiKyhMhBBCdAWFiRBCiK6gMBFCCNEVFCZCCCG6gsJECCFEV1CYCCGE6AoKEyGEEF1BYSJ2jzQkBMAO4wgnLneO3G7cGzdufCouLm5ta2urK46Li4vHpqSkLEEI9MDAwEOIvRQaGrobeagfIS/q6+vvQ8iLkpKSGE9Pz3PIKy0tHfOiAQQPxA7fCHeO8krllNpSsl2urc8///w3aOfjjz8eKM41lUaIHqEwEbtH2lkvXbr0eVMhy8U5xiIm2Ldv3+Dc3Nz4mJiYEpFWVVU1qrq6eoSPj883ZWVloxHnqbm5uRvyMjIyEnv27HkMgoLYTzjGC3kQmy1btozz9/f/CnWiXGNjY5BSOaW2lGw31dbatWvjECTxH//4x+/EeYhma5xGiF6hMBGHAoEBN2/e/IQ5ZU6fPn3HjBkzVpeXl0chsJ5IR/RXvLe1tTm7uLhc9vb2PiPyKioqIvHq0qXLWYRcR+RcIUwQCnEewrynpaUlqZVTaksJU20NGTJkD17SwICm0gjRKxQm4jDs2rVrGKK9BgcHN2gtAyGAl5GTkzO7e/fuX2MoTZovvBSELEf9Ih3ejJ+fXxM+wwMS3o0xGFqLjo7eqqWcXFtaMW6LEHuFwkQcBgxVGcg3p8zMmTNfQ4TaoUOHfohj42FADKMhTHl2dva8+Pj43Lq6ujBz7KmsrIyoqakJ13L+tWyLED1DYSIOwfnz5ztjnmblypVzzClXUFAwGa/Y2NgikQbPRTpv5eHhcQHDbllZWQtFWrdu3Zqbmpr8AgICjmDhAY6l9cIODJvB83F3d7+otZypttSQa4sQe4XCRBwCrKgbMWJENeZuzClnvMpNKkpz585dkZSUlObs7NwGLwar3sR5ERERlVg5l5mZmbB8+fL5kZGRFSIvPT198YYNGybU1tYOx7CctH65ckptKaHUFiH2CoWJOAQYylq2bNkiuXzpijbxWW7ZuCAoKKhxwIABB1paWtxCQkI+KCwsnCTyEhMTM7D02tfX9xSWfUNoRF5ycnIq3pEn0jBEh/kvuXJKbSnZbqqt9evXT4TI4TPmsyCA+AxPTJo2ZsyYUqXrJ6SjoDARh6ChoSFYKV9NhEydh7knvEyd5+Xl9f3OnTsfNLctuXJKbSnVJ5c3YcKEDcZpFCJiL1CYCCGE6AoKEyGEEF1BYSKEEKIrKEyEEEJ0BYWJEEKIrqAwEUII0RUUJkIIIbqCwkQIIURXUJgIIYToCgoTIYQQXUFhIoQQoisoTMQhQQiMhQsXZh09evQuA0cRRmLUqFFVyENY85SUlCUIChgYGHgIu32HhobuFmWxU3lcXNza1tZWV5Em3UjVeH+6s2fPdsHGrPX19fdhY1aEO/f09DyHvNLS0jEvGkCIC+wYjmB+aNOSMmq2K9lIiD1BYSIOCTZExS7b4eHhNdg0FccIoY48iFZ1dfUIHx+fb8rKykYjgq2IJLtv377Bubm58TExMSXS+kRHL+38BQiNjmi0EI2EhIRMHIsw6xAchD/39/f/CvWircbGxiBLyqjZrmQjIfYEhYk4JF27dj2Jdycnp6t4lwbkKyoqisU7wqq7uLhc9vb2PoNjCNeMGTNWl5eXR02fPv11rW1VVFRE4oVYUAgtERUVVS5EBgIjzpsyZcq6tLS0JEvLKNlOiCNBYSIOCYLnhYWF1WHIDJ3/7t27Q6X5wqtAcD1EfkVHD+8jJydndvfu3b/GUJnWtuCxIMYRPsMLEh6MMRiSi46O3mppGTnbtdpJiL1AYSIOyezZs3NSU1OTJ02aVIgggrNmzVol7cQx7IXgfYgWGx8fn3v33Xd/geG+oUOHfoj8EydO9LClPbChsrIyoqamJtzaMsa219XVhdnSVkI6GgoTcUj27NkzZPv27SM7der049SpU/MXLVq0zPgcDw+PCxhGw8KI999///6CgoLJsbGxRSJfGmZdCQwTNjU1+QUEBBzBggXpsCFYuXLlnLy8vGkQRnd394uWlpGz3Zz7Qog9QGEiDknv3r0/w3wMhAZhyvv06fOpyJs7d+4KhB53dnZug9eBlW/GQ2JaRQlERERUYnUcwqQjZHlkZGSFyEtPT1+MYcXa2trhGHqzpoyc7RbcHkJ0DYWJOCRr1qx5BgsY5s2blw2Rgvch8oKCghoHDBhwoKWlxS0kJOQDCJdafdKVbuKzEK7ExMQMLP329fU9haXfEBtxbnJycirekSfSMAxnSRk3N7cWJduVbCTEnqAwEYcEnkRDQ0OwqTzMJeGlVN64Q1fq4L28vL7HknQt9QggMuaWAUq2U4SIo0BhIoQQoisoTIQQQnQFhYkQQoiuoDARQgjRFRQmQgghuoLCRIiVvPnmm0/i90W33nrrJexzN2TIkD0dbRMh9gyFiRArWbBgwcvYZQKbwOI3SDt27Hi4o20ixJ6hMBFiJYjbBG8JP3zFVkgdbQ8h9g6FiRArWbt2bRx2YXB1dW29dOnSrR1tDyH2DoWJECtBWAq8vv766+6cXyLEeihMhFjJuHHjtmDPOmy+OnLkyO0dbQ8h9g6FiRAr+eijj+5FMEJsxrpp06bxHW0PIfYOhYkQK0E8pY62gRBHgsJECCFEV1CYCCGE6AoKEyGEEF1BYSKEEKIrKEyEEEJ0BYWJEEKIrqAwEUII0RUUJkIIIbqCwkQIIURXUJgIIYToCpsL0yeffNJvypQp6/AeHh5eg73DPDw8LiCvuLh4bEpKypLjx4/fGRgYeOjll19eEBoauht5OTk5s3F84sSJHlevXnX65ZdfbkR6aWnpmBcNYNuXwYMH71u1atUslEXe2bNnu4wdO7a4vr7+PuxTVlJSEuPp6XkOeTfeeOMvwiZRF6iqqhq1cOHCrKNHj95l4GhWVtbCUaNGVSmVUbNDLk+pPrU6CSHkesXmwhQXF7d24sSJ6yFOBqag43/ppZdeQB5Eobq6eoSPj883ZWVlo8ePH7+pubm5Gz6vXLlyztatW6MHDRq038nJ6aqoD2KDcNX+/v5f5ebmxqNMY2NjEPIyMjISe/bseQyCl5CQkIljvJAnhEAqDmDy5MkF69evnwjR3Llz54M4RuRRpTJqdsjlKdWnVichhFyv2FyYDh482H/q1Kn5CJqGd3gCQpiKiopi8d7W1ubs4uJy2dvb+wyOly9fPn/ZsmWLgoODG4zrQ8ctPkPs0tLSksRxRUVFJF7Y2Xn+/PnLo6KiyoUwydG1a9eTeBfi161bt2Yt16Vkh1KepXUSQsj1is2FqU+fPp8WFBRMhieCGDUYmpPmC+/h9ttv/27Xrl3D8Pnw4cN9a2pqwuFp9erV60t4WvCcjOvGUBcCsoljeFt+fn5N+AzPCcdq9m3YsGFCWFhYHYYBIWi7d+8ONfcaje3QmmdpnYQQcj1hc2Fas2bNM3j6X7Ro0TKI0y233HJFmo/hrQsXLnhkZ2fPi4+Pz62rqwu7cuXKLb179/4MQ2oQpenTp7++d+/ee6Tl8vPzp1ZWVkZAwKyxb/bs2TmpqanJkyZNKkSds2bNWiUEUgtKdlhqo62ujRBCHAGbCxM8nQMHDgzAZ8wdffzxxwONz8FiCAy9Yf4Jx927d/8aYiaG/xITEzOk52P+KS8vbxoExN3d/aJIxzBcU1OTX0BAwBEsINAyLLdnz54h27dvH9mpU6cf0RYEVOu1ydmhlmdpnYQQcj3SLsvFsapu//79g9DpC/EBc+fOXZGUlJTm7OzcBo8J809Ix9wQvAYIBd779+9/UJRBuGoMv9XW1g7H8J+0nYiIiEqs5MvMzEzAPFVkZGSFmm3wzDDXZaAIQ40YetRyTUp2KOVZWichhFyv2FyYMIeEhQXwghYsWPCyVCyCgoIaBwwYcKClpcUtJCTkAwgD0uEhYUUaVtb169fvEwzniTLJycmpePf19T0l0jAU6Obm1oJyWC6OPCwXh0BJ7TD+jGFEDDViqHDevHnZECl4K2pl1OyQyxPL5E3Vp1anxttNCCEOh82FydTvdQSYc8LLOL1z587nt23b9qi59Xl5eX2PJd/mlIOX1tDQEGxuW5bkKZXRkk8IIdcj3PmBEEKIrqAwEUII0RUUJkIIIbqCwkQIIURXUJgIsQFYdcnFLITYBgoT+T9s3LjxKWzE29ra6ip3jtxO8IQQYgsoTOR/2bdv32Dsch4TE1Mid47STvCEEGILKEzk32CfwhkzZqwuLy+Pwg+Q5c5T2gneHMTQ13fffXf7sGHDdj3++ONvLVmyJOXbb7/9FXYAwRZN2Jh37dq1cffcc89ebNCL38C9//7791++fNlFKaQI8uTqkbZtbIvxsTR9zpw5K+EpiuOTJ092ffrpp9/ADid4F+e88cYbT+PeYEcP7GSP3U9Qrm/fvoexmzxskbYjtVnOHiW7lM6Xu2eIh4adT/B7PvyuDzuh9OjR44TWe2N8r9Xs1WqXKIOHHdyn1atXz3jooYf+pmSTuW0T+4DCRP4dhgQ7b6ADxY4d6LjkztW6E7wWsMP7gw8+uPOxxx57G6KEtOeee+4V7LKOWFVoZ9q0aXnYe/HZZ5999Xe/+90/EOYEeyqKOuQ6KLl6LLET4oN6pGmof8iQIXsg5Aj4iLSBAwd+jNAl2GrqT3/601+Rhk2MIWIIx4I0nI/0n3/++SZ0wHiXi9dlLXL3DOl/+MMf/gsbB8NWXMtbb731uNZ6re3w5ewSdWN4GKKFByX8vVnTFrFPKEzkhpkzZ76GJ9ihQ4d+iGPjUCVStOwED9Si94KHH354x5kzZ7yx27tI27Fjx8OIeozd36X1wPNBe8YdmRxy9ZgLOklcIzpweGAiHWIHLwzbTuHeIU/saoKtsiDa+IzNinEOtttCxGRRHh4ddi6Raxf23nTTTT+jHnipIsqyNF/Ndrl7hk4fwTJhFzw6Yas5dZtrrxa7sIsL7teRI0cC8LCE+rTYZE7bxD4QwsR5guuYgoICvKbExsauF2mGf/arBkH5f+caPCoENcwxdCo5hs4YnTCS/9/fj1FZk39fDzzwwGCDN4Id1n82eBP/c+LVqxjqwf6B4rSbJOXPqlzK/7ajUo8pm0we5+bm/uLs7IzttNbhekU66jd4POdMlTGk/zv/P5g856OPPrrB399f2u7/aR/3z/C62dBZBxjE9R2D1/V/ykvvr+G7MmW/QO6embRLqe7/fP7334bxeWr2arHL8HeF+33DQw89hAegG2677babb9BwvRa0TXQOvninjjaCdCzGAqQ0Ph8VFbU0Pz+/WbIT/FOG5N9b0mxGRsaNX3zxxd0YVoqJiRmIsCWPPPLIGwbv4oYVK1bM/fHHHzvhiR4rBYcPH77VcP7nLxpAyBJT9cF0cSBXj6lzFY5/SUlJ+f699957wPD5H9LzwsLCyjIzMw/BO/rPUN66wsLCKWPGjCldtmzZ88OGDeuNhSKGJ/hUeEsGng8NDQ3ELcQQ5tKlS7c9+eSTmw3Hr8i1bxA4J8N3gbbxwNBVapeK/f9G7p7df//9FQa7/gG7srKynjdcSx9D8uMydf3vMf5OZP421OzVZFdra+sZgxhFG0Rp/5///Oe/GJKe03C9ZrVN7AMO5RFVpJ2R0k7wlnD33Xd/geCNeIkVf5iDQIwtT0/Pc1hogfOQjnktbPiL4US1eQ65eqTXpHQsmDBhwgbMh5iqH4sesGgAdiENsccQ2gU76GPxA64HtmL3eLH4AeeJECcGr+lenC/aN57gx/AUhv9ee+21mWr30ZRgyN2zV1999VksfoBoY0EIFj+YW7epc7TaK2cXhuEg7JiXw/yS2jVb0jaxDyhM5P9h3AlJj5V2gre0jRdeeOEl8Rnh7tGpG58Pb+o/nosmm+XqMXWu1jqlxxAkaeRjdPavvPLKc3hJyxg8o+fxUqtby5ycSDdllylhlbtnd95553HEAFNqQ65uU7aZu7u+nF0QKyHy4D9ek+L3YOnO/kTfUJgIIYToCgoTITbAWk/C2if89vQQ6H2Qaw2FiRBCiK6gMBFCCNEVFCZCCCG6gsJECCFEV1CYCCGE6AoKEyGEEF1BYSKEEKIrKEyEEEJ0BYWJEEKIrqAwEdJBIOaQgbaOtoMQvUFhIuQa8uabbz6JjV4/++yz3j/99NPNLS0tbh1tEyF6g8LUDiDeztixY4vr6+vvM1CPsNwIvYA8uZ2aEdMH8WmOHTvWc/DgwftWrVo1KzAw8BDyiouLx6akpCxByHOkvfzyywtCQ0N3S9tErKG4uLi1ra2triLNeMdpaXsIo456EK0WUVqlIcqlZbCbOK4Hn6uqqkYtXLgw6+jRo3chxEBWVtZChGJH2HJ0tAih8MYbbzzdtWvXk6bqMrbhegP3BnGhEPkWYdlF+Iv2QBqqQnw2lSb9jO8Z0Yn/+c9//hbfu6jr3Llznr/97W//ic+ff/75b4zzEFoE3z+uxzh0h7QNhBDBOQi3Ic5BuHm0K0JviDLYZdzUuYicjOjBpmw0ZYe51ylXx3fffXe7WhnsaG/t90b+BwpTO5CRkZHYs2fPYxAUxC3CMV7IkxMAiBfi9fj7+3+Vm5sbj5hHjY2NQciDIFRXV4/w8fH5BjF+kNfc3NxNlN23b99glImJiSkxtsWUEIi4R1u3bo0eNGjQficnp6umzke4BmmYdYQOR0ju8PDwGoTBxjEECkEDn3rqqY0IX7F48eL0wsLCSUrtX6+89NJLL+De33vvvR91tC2mQMeKeEiIsSXiRAEci78tU3koo6VTxt9ocHBww8MPP7zjkUceeRfhU959991H9u/fP8icc/E/ZY0dStcpV4clZYjlUJjagYqKiki88Mc6f/785VFRUeVCmOQQQeTAlClT1qWlpSWJY/E0iTkJFxeXy97e3mdEHp4gEVStvLw8avr06a9rsQ8B2RA4D//4Sufhn27z5s1PiGPhCQkhQ1ydgwcP9p80aVIh7JozZ87KsLCwOi02QFghbO+///79ly9fdhEC9u233/4KQodYRxB3eBfwxJS8L7k8U3VdunTpVtyvw4cP9xXXgfuKgIWIUdSrV68v1WyUC5wn9UxwfMcdd5xGYMXnnnvuFQTEO3XqlC9iDP3973//Pe49vlc/P78maXnYBFtXr14946GHHvqbpTZo+Q5MAa9k1KhRVXiHLfCmEXwPD0c4lsvTUre7u/vFTZs2jY+MjKx4++23H8Pfa2VlZYSbm1uLOecq2WiL67RlGWIZFKZ2AJ2J6HDQyUi9Gy1gGC86OnqrNE10dhhiEAHq0KHCe8KwHIbUMNRnXJeXl9f3KDts2LBdmNuAmKBTxnAIhkvQEUOA4DlJy6ENdAJS8ULgPQgPhkIgurt37w4dN27clnfeeeePERERlZgvQedrym6B6DQRXRaRYSHgrq6urSIfnTiuHR4kbMQw4YEDBwZIyxrXK9dZy9X161//+l94EHjiiSc2i+vC0KhUlJRsVEPYgKd8fD+w4+eff74JogiRhaeanp6+GOl4oJCWQ2cHERLiaakNlvKb3/zmcwxZwXZ0wuh0cSyG8pTytIC/s3nz5mXDa8TD2sCBAz8291w1G21xnbYqQyyDwqQz8vPzp+LJEB2pNB2d1oULFzyys7PnxcfH59bV1YXNnDnzNTxNDx069EOcIx12E2XwfubMGW94SAinjSE4PL3jHwreFkQJT6N79+69x9gOeBvSNIQ/T01NTYaHhPxZs2atwpALOnzMH0CEO3Xq9KMpG4yB8KFt4852x44dD+NJGW3gWC7kuRbk6lqyZEkK7iFEFU++mMfAsKtWG0VdCOcNMYMHio7KOP/mm2/+CfN4OEa4cLxjGMrDw+MC5powbCvOx/cC7/rIkSMBeOBA3dbaYCkQA/y9oD489MBmLXlawfXBdvwdWnquLeywpA5btEvUoTC1A/BKmpqa/DApisUMONZSDvM+eXl509AZYSjDOB8dGjovLDrAcUFBwWS8IDjiHFNDORj6w+IJYQe8KwwXorOD+GC4SXr++fPnO+NpEPZI0/fs2TNk+/btIyE+KIfOFZ4GOlPkY2L4ySeffFPrfTIFPAZ4mL6+vqesqUepLtiM+TosOLn11lsv4Xvq06fPp+bUjXuMFwQFwnfy5Mmuxvn4Hp9//vmlGOKEgEgnzYF0bg/fB0Qew3fohG+77bYfrLXBUuBd4+8MQ2h4eMGcopY8LeABCMNfDQ0NwZg7Qnks9jH3XGvtsLQOW7RL1KEwtQMY1sKTcmZmZgKeZDFOrlYGQzsYUsI8h/FqLUy2JiUlpeE3L/CYxD+nsQDJzS9AaGCLGArBnJfwiPDev3//g9LzscJvxIgR1cYTuvCyMC8CIcQCB3Tm8Nr++te//gnDeHiyhwen5R4NHz68FsMzWIko9bLQAeEpFF7Mjz/+2AniB3u01GmMUl1oF8NkuEbYb46NAgiLnEeH7wH3BGIt0rBCE38PsAkPF9L5OKymhBhBlDAPZQsbrAHzKHjIePXVV581J0+JixcvusOzxsNU3759D+NvD4tmIDzGD2JazrXUDmuvxRbtEmUoTO0APBAsF8eTOjojiILIk3Yi4jM6seTk5FR8lj7dY+gO8zxBQUGNAwYMOICOLiQk5APpqjclRP14Ukc5sYgC9mHuAx1kv379PoGgSMuhE8BwhXF9a9aseQbDfhjOgEjBu8M8DTpUiCmG9DBEZsoGgRBOeGOY44Jt6Iyl6RAMeDFYYm/KDq0o1QWvCaKETg73Vq68KRvFdcELwqpEPNUbXzMEo0ePHieknRfm+ODZQCgx1yS+DwDBwuouDPlhfslaG6wF3yvsNOUBK+Upgb8NrO6D2OL4wQcf3Dl69OgypGO1p7nnWmqHtddii3aJMhSmdgALDjC8YipPbs5FaSUVvBAtnohxHXJ1opPDBK5cPXgqNZUOT804T+oRqNkjBcOK77333gPG6RALeI5qdZmq2zhNri6ATh5zYvhdlrk2qn2HcvmYU8KCEVN5EB+8xLHwmmxhg1KaXF0QSFPLuJXylL4jOXuNV6uK84yFytS5Wuyw9DqVyindG2IbKEzkukN4GvAMxY+YHRUxj4X5to62hRCt/DcXjJl2qGLG+QAAAABJRU5ErkJggg==)
Әдебиет: [1], [12].
6 Тақырып. Статикалық анықталатын арқалықтарды беріктікке есептеу. Қиманы таңдау.
Жоспар:
1 Статикалық анықталатын арқалықтарды беріктікке есептеу.
2 Қиманы таңдау.
Тапсырма. Беріктік және қаттылық шарты бойынша арқалықтың көлденең қима өлшемің анықтаңыз
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