Considere a laje de concreto armado com espessura de 10 cm d...
Próximas questões
Com base no mesmo assunto
Ano: 2022
Banca:
FCC
Órgão:
TRT - 5ª Região (BA)
Prova:
FCC - 2022 - TRT - 5ª Região (BA) - Analista Judiciário - Engenharia Civil |
Q2114051
Engenharia Civil
Considere a laje de concreto armado com espessura de 10 cm da figura a seguir, armada nas duas direções e apoiada em
quatro vigas.
![Imagem associada para resolução da questão](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfgAAADmCAYAAAA5g5cgAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsQAAA7EAZUrDhsAAFI0SURBVHhe7d0FuG1F+fjxMWikQ0KkpBuUbkQQBEElFJSUkJYSARUEUREkpFsBSQkpaenu7m5ElBD19//fz7Dnutisc0/cfe7Ze5/3+zzrOWfNXnvtFTPzxrzzzif+3whSEARBEARdxScbf4MgCIIg6CJCwAdBEARBFxICPgiCIAi6kBDwQRAEQdCFhIAPgiAIgi4kBHwQBEEQdCEh4IMgCIKgC4l58EEwCv75z3+mJ554In3iE59Is846axp//PFz+WuvvZaeeeaZNOmkk6aZZ545f44XXnghvfTSS2maaaZJ0003XS4LgiAYCkLAB0EPEO4HH3xwGnfccdO7776bPvWpT6Xdd989C/DDDjssTT/99OnZZ59NyyyzTFpjjTXSPffck0488cQ0yyyzpCeffDKts846afHFF2+cLQiCYMwSLvog6IFLL700vf3222mnnXZKO+ywQxb0b775Zjr33HPTRBNNlLbbbru0yiqrpD//+c/p73//ezrvvPPSXHPNlbbddts055xz5uP+85//NM4WBEEwZgkBHwQ98PDDD6cZZpgh/fGPf0ynnHJKWm+99dJUU02VHn/88bTgggvmY+aff/706U9/Ot17773p9ddfT4suumguX2SRRbIywJUfBEEwFISAD4Ia/v3vf2cX/ZVXXpn/f+ONN9Kvf/3r7J7HhBNOmP8S7mONNVa24P/73/+mccYZJ5f7a/9f//pX3g+CIBjThIAPgho++clPpvfeey8ttdRSaaONNkp77713ev/999Ptt9+eBXpxvf/f//1f3sYee+wcaFdCWpTZN24fBEEwFISAD4IaCGZR8AQ9/LWJop9kkknSc889l8vfeuut9M477+TAOp+9+OKLudxfY/aODYIgGAo+9dMRNP4PgqDCBBNMkC688MLsZr/mmmuym/573/tedr8rZ6H7SxH42te+lgPyBNyVcuPxZUw+CIJgTBPT5FoEi41AmHjiiRslQTdwxx13pKuvvjoLdUJ8xhlnzOXG5m+55ZY8Ve7rX/96jqo3Vk/AP/TQQ2nuuedOq666anbdB92BgEnK2xRTTNEoCYL2JgR8izjiiCPSPPPMk+dEB8MPzUjnH3QvZ511Vg6qXGuttRolQdDexBh8izAO+8EHHzT2UkRPDzNCuHcfAiV5ZQqCLAVeBkGnEAK+RdDsBWGZ+3zQQQflTGfVziEIgs5CW953333TySefnIW7Nh6zIoJOIlz0LeKQQw5JTz/9dLrvvvvyJgHKt771rdwpsASCIOgcCHIzJE477bT0/PPP55TD0047bVpuueXSN77xjcZRQdDehIBvEb/97W+zlv/qq6+mCy64II/Hb7755nnOdAj4IOgsKOYyE4qtIei/+c1vZo/cfPPNlxX3IOgEQsC3CIuSfPGLX8yJUURY/+1vf8udQhAEnYnx9nPOOSevK7DwwgvnIDvK+rrrrts4IgjamxiDbxG0+xKAs+KKK4ZwD4IOZ7zxxksbbLBBFu6woqD0w0HQKQyagNcQCD3bqJwEo/qsGokuNWhd0FpdWX/pKeK9Wu5+qlHyzXz2s5/Nc6GDoYFl1VPnq7y5no2q3lXf86jq3WA5v/pT74Ixx+STT563QrWPq6MvM2mq79Z56upwK96/4cNCtd421/VY/bC7GBQXvWAzkacqj+lDossFqXzlK18ZmfrzlVdeSZdddlm2dKX4bOaBBx7Ia2pLLnLTTTflZCMq/xJLLJEtZCj/y1/+kgWrcTFJR/oDjfz8889PjzzySJp00klzwpLPf/7zufz000/P9yFYbu21186NVRITLvhpppmmcYb/4XOBOcbugjHPP/7xj3TmmWfm+sGlWpA73upv1mZX9yQk+utf/5qT0NQlJZLY5uWXX06rrbZauvXWW9MVV1yRlQf1t9S766+/PtdHFp76W5Lf9BWeHu5e6W6dW51TfyXTOeOMM3KinFlnnXVk2Z/+9Ke0wAIL5HS4wdBRhKHkRQJp1bcSX+M9qR9LLrlkFtTemfdoUSLz5meeeeZ8XBXZEfUX+hRLE9922215f+WVVx7pNdDnqIcC/Kxm2N/Ux/pZyxhbJEm/pb5SUiTtcf0+9/t+06wB/WlPbSPoPAbFghd1KsvX7LPPnhZbbLEseI8++ug8No0XXngh/fjHP84RqnUQ5BqISq1zNuVMAxG4dtJJJ6V77rknPfXUU+mYY47Jy3Y6/ne/+91HtNS+QAnRUS+//PJ5HrtIeFge1FKhyy67bLr88svztejMNVwKQR0aeAj3oeMzn/lMrisXX3xxo+RDdG5SzBLuzzzzTNpzzz2zcK2zVChpvq8DfOKJJ/J0R0J13nnnTSeccELu1CmdJ554Yl733TkPP/zwXHcKfdGXn3322dxxTz311GmmmWbKmdEIDcGZN9xwQ47U1n7UQ7+h7jk+GFq8o5KZUP9w1113pS996Ut5I8h/85vfZKNAf8F4kfTK+xOAK41xFXXyqquuykLXu/7973+fFlpoodznHXrooTmGhyKp/lJa1V31rkpvdc3n+s7HHnssrbLKKrlOq8eUkmOPPTYHD1JcTz311HwNk002WQ4spNQG3cGgCHgVyzra3/nOd9Lqq6+evv/97+ec3KwjlUuFoonK4V004Co0WVYOq4U1bVoK7ZUmzNqx9raOUOe4xhprpM022yxrpKz+gk6XAqFSQ25w5y24Rlrq1ltvnQX5hhtumM+h4TrOCmIrrbRS/k2aNmjnGktZaCRoL7761a+mBx98MC/dCkogi53niHLGOubtIVjr0GET8pRSHfKaa66ZA6r8ZaU793XXXZeta3Vy2223zb9F4SxQMv2OeoJLLrkkf6cKBVjdd13ah+vWDhznt1ZYYYW0/vrrZ++D67FPcFTrdzC0eF/qgfdl22mnnfIwnT5OyuotttgiGw7f/e53s2VcFiEqEN48lxRI79hxvEbWOrBIEa8i44NXgHA2I4eCybtUMGPnD3/4QxbKrodF/uijjzY+/dBT9IUvfCFtt912uU7zRKpH6rm/+jjWur65GF+UkhtvvPEjvxN0LoMi4LnlraV9//33Z9cQ7dD/BDKNVmXdZJNNssVbN+akY6PJcnmbllLmneo0abLyfGswjoGGQoNW4QsaGS2Zpsr9dfbZZ2cNteAav/3tb2clAjTuKaecMv+vwZV801NNNVVWFmi7lAvX7F6C9oNbU53RyYJr03vUEat322yzTa533n2dYqneecfgGSJkodNU75yHS7PUO1MgKQzVzpC1TejzLlEMWeHNblXn0lkfeeSRaYcddsgWH4VCPVPfoC7qoA096PApJdpR0B6oZ94ZZY1HhqdPX8ewIahZ9WAN65sodAV1j5AtQy6EKmUPho+8d/VW/1WGA0sdqtY1nibDADyR5557bhbSpQ+DfpHC4Jrgc3VY/8bjyOsF1+a34JrUwyLwg85mUAQ8NxYrl4vzJz/5SXafL7LIInk8Hca7CXZWtM62isrPhd9sZekUf/nLX+bxIq6sklkKzqHBNbtdadEay4EHHpi11Z7GMLlGacs8DTro6nX5ayvndu0addB+6NAI+Ztvvjnv33333dlygfpRYj3q6h3U2eb4ilLvuM2dm0ep1Dvncd5mZWHjjTfOf3fffffsGeLir0JpZfH53LGGDHilKAzOh3J95dyU0/ActQ8EJMXvZz/7Wc52x8UuhsdU2QLDgoudQVOEKdQhArU5ZujOO+/MSh/F8nOf+1z2OlX7IUpq1SBSD3mReJCOO+64bKnrn+own59HSz9YPSdKfQbDyDn0wUHnMygCXjAKS0gHtt9+++U54jvuuOPIDraKTrKKCqxiVyudhqQR0YoJbbBqytgn4Uvg05SrUDRovhpUT25Zbi0d7C677JLmmGOO/B0V3zWAtqvTJfjh/1ZEtQaDA4HOkuIC5UUyrFJFfStbM955GWOFMX31zjkNA0Eddt6CetdcrwlqnSQLj9u2GW2Dxcb6X3rppbPwZpmpYyWORB3TBpwL/i91Mhh6vCf9hf5tn332yePmrOUCwX7KKadkoVsC5gr6OFt5t+AW108aiuQ2975tpa/x7il7zX0cj49647ji/amibzQOz2O011575XpZ6lKpT+pztd5TXorwDzqbQRHwKq8KwvXDZVSdWlJQWesEpUpvbJxrElzxOllWEJd66Vw1LmOioAAQ4oYAqnCbGVc39iTIr5yzwK0lWp6GLfLaubnGNALuWpThApotKBURYdq+eI/qnOA3/zcrdupdT4KSwDUUA14a3if1TixJqXezzTZbdovyDKl33PHGOatwzXPb8ghx1Rf3Z0HHrxzqsHP7HdfKdQvDDAR/cc2q31Hv2geCk7JPqPL6VIdhRKJzm1MKDfXod6qWNwHKQCl1TWzFr371q+zaN97ueOfmcSzDTbxRvsOyr8JzQOjzMPGUNnuTCHezjRhYlE0GC5e961GPoc6VOuy+BPhRAoLOZ1AEvAqsc2qubFVojAQ/t1MzOtHijuRuFRCiMu666665ogpGouX6/s4775yFt2ke1elKAlsuuuiiLNwd45o0vAINXEes45StSrDdAQcckBsARcJ399hjjxx0R6sGi0yHbnZA0J6oV9ykhGrd0r2jqnci49U1lHrn/fPuGCtnZbG8CVrR+CwuAXBVAa+OiHgXN+I7XLMCPKu4LopjGb768pe/nGeI6OC5adU7nbIpTRRl3gaKrtiToD3gtalzh1MeRccT0mbc/OAHP0i/+MUvPjJ2TlAT3mZkgLdJfRU4zOL/0Y9+lOuefoc3iidUDJFpk1VvkQBicRkUCXWNMaPeFPSB1157be7r1DPXIqKfUmI4gXKgTyXsBXtCHJM+sMQQBJ3NoMyDJzRppyySMqbYjEpHU3RMc2fLetJ56lg1Bo1DJSwKA4taJ+13dIi0Zx1kFZa2Ck9bdX6/xVIqGjBN1TgTS8z/zu23eAF4EYxXGX+tWoEaoGlUpvjVDTcE7YG6paMyxtlct0q9Y+U3Wyk6VRYPhZDbU0CdulFc+qXeqVvGPVlOxtOrlHrHDU84E/h+Tz2suj1dH+td3arO21cnBZMKhipjtIYKjM0S/H4/GHq8V++6OWZDfaGM6ZtKv8K4UB/0LwUzdXgQCXOeTJHwpY9TZxkrJVBYUC9vqDpRhQB3DaVPU6fU09JfOa8+zHU4t8/0W6Ycq4uMJnVVoDHvFSin6vZuu+0WVnwX0La56Lm4VDrT1NoBDYSnQCPjLQi6E8FK6p3EOO2CucsEu+lYQXdAkMu7QbiaTtcOUErEEvBSGVoIOp+2FfBc4axomeSqls9QwdLnruUpqAbHBN0F1yqPUfO4+lCi3lEsw6LqLnhrWOCGJNsBXlexI/q4uiGsoPOI1eQGiPEvrtO6IQgKCfcYq78dlJO+4lqNIRqD879N9dDYjSW711FVF8ezTMr3OxH36Nq5NdsB10KwV4eogjGDuk6Z9/zr6r33QRiWvAhB0G6EgB8gpsccf/zxPY7FE5Rc+ebsl/GvdsdYoWhdwUFF0BV0cn0R2gSjDk+AmPOFUAo6DfXcJvjNph43oz3z6pkHL9dBELQjIeAHgEe2995756lOZfpcFZ+z4OWmLhH4nYKIbzMKWC5Vgd7XaiKITX5r0w+rc2uDoNOQqEuSo57auDHr/fffP2266aaN0iBoL2KgZYCwcIv7rnmrlncahLJ7a96q99fb5vjQG4NOp7SFujqujdtirDpoZ8KCHwAeGdeciOueXPRc1VtttVWe88yaty8S2lxmc/wFEOo8uLBN2TJVSpnPdBrKzVc1N1uQlfmwjufuN2VGYI4EGaa5OF65KX6mzJTpL+X8pVw6VIE0jncP5uJyp0umIdiHpSI3gClZvtsXl3wzxt8lbTHH1jlk0HLvfs80IUGTXJvKnb+Ui9oVWGnqmHLXbRqaIQ73LubBscrNQ3ce05GUl/v3fI2JeobmGJf7l7xIuelnApvK8aYTlecrsK6Ue1amElnwQ3k5j6lLpruZtmT6Uik3BcpnEoaYPlWer0A979Cwhymayh3vWsQ0eB+eu/v1mfwKyk1T4glRTpi4Rm5i5/csldvK8E95xiB0PBvfVw987lq8W+/F77l+31eu/orkNuXKc1DuGj1778Qz9iyVO5dnWa3D5Z6Uu07Tskw3LM9G3Xa8Z+lcpVwd9ny8b9O7yrMvz1J5tQ4r815cu2tV7voFH6rDpssKkCzPXvtwTZ49S7vcr2s0S0K5eqjcdzybMkSlvXru5p7LkVGd3lbFeSXh2riRmrgveJaekev3u96X33NtNvfpGQRBK/jUT0fQ+D/oBxJI6FQ00Dp0HDoxHbvOUKPWUcnAp7Mzp948a1GrGroOSUctwQqBplwnoNM3Z5YQVu5c5mgTzpJa6JAIIeeXeMNvKic8lMspUMotZKGDdB6CTudLyFkQQ1Y21+Nv6dBt/UUnTQCb0qUDtWiFe3EdlAv3T5DLMqjDV26fEPD7koQod5+EkXnmrsdYqGtWTonQURPukh65T79Rnq97cHz1+Sr3viSYKc+xPF/JQnxWnjshS5B77oRqOb98C+ame3feleNdv3LCx7UTquX5yhwm4ZN1DlxTOV4HTuCWcvfrM+f2br0P96yckNPpu1aJmrxn5e7NM2h+xhQP90TRoKw5Xrl6qI4Rjs5fnj2h6Nnbd7y/5dkTepQiCX6U+w1CyLN0n8pdt98odbiUNz97z71ah8t8bHW1PGPnUXc8e+2AoqPc8Z4jQe59V+uw+lvqcFGElTvWe/Fs3IPy8uz9tnJBsu7Lb1AUPOPy7JU5n8+V1yHORqKj/kwp0y7dM6WGIuT3KArlubhPdSkIWkFY8APAI+vNgieEZLCSFa9YUQSmzoIgshV0grbBKvebfrtcR6G5nNUih7asWBSXgQh4lqMsWCx4wqr6m+X+7Ssv9KXc/fR2nv4+l1aXV+8Vzc+30J9y+85dV97bs+mp3HkKrSrv7dkMVrlrcU3VZ4P+lNt37lJe9sXQGIevG4PHQCz4cv3aGoVK9kznkH2RF6bcZxC0gqhJg0gJMtOpaND+QgO2X7bSoAerXIeFch09laMnd2R/8PvN924r9+93S1lfy/tynv4+l1aXV6/R1vx8B1Lu/57K4bP+lpeyVpYP9JmNbrnrQPVe+1vu/2p5+a3BCBIt10/IWybYksYy2kF5+e0gaAVhwQ8Aj0wUvfzOxu1K51DwuU2+crnwyxhbu8MbIVUli6Jqwbt2lnnVYusJngsuSylfna9qbQVBJ6DeE/Q8dBYtIujr2rh2bSnq/ljwBUNCcsNzzRuqEPcSa1wErSYE/AAw9maJSOOKclETfASiR8nNRhM3DiiYR6PtFCHnHgROGUOFTs09uR/jtMYHexPy5XgBb2GNBJ2Ieq/NCmKFutzcxikAYgxMgy1LCfcHsQ/G488888w8jKd9NS8FGwSjSwj4AUBzZ70vssgieT1vjV8gD01fQBTBZh64QKdNNtkkdxadIOSNmV9wwQVpp512yvvuQ2cm6IyFscQSS/Qo4FWjYuW41xLVHQSdBuEteFGeC3V+ySWXzHVaZD+lvSxiJCGUIMiBCHhYYEbud+2tutxsELSKEPADgIA/4ogj0mKLLZY3WBxHtPoaa6yR988666yspRPwncRll12WXYfQifFW6NSOPfbYWEIyGDZQUA0zEfCLLrpoLrPYlCh8a7bDktJc7AMV8L7LUNh+++3zjJYgaDXhQx0NqlY5QWgr+KwTdadmT0PVKg+C4QJPlfbb3MarnqloE0G7EwK+RWjs3dDgm4OJgiD4EEI/hHrQSYSAbxGSmsicFQRBdyJ5joC7IOgUQsC3iK985Ss5GCcIgu5k9dVXjziUoKMIAd8ipLeUajIIgs6nbqjKTBmpa4OgUwgB3yLkPpdTOwiCzqcuQFZqWXPXg6BTCAHfIkwpswVB0PnUWfDVNLZB0AlEbW0RImx7SgITBEFnUWfBRxsPOo0Q8C3CEo8i6YMg6E4sY2tp2iDoFELAt4iVV145Z70KgqDzqXPRi6K3rGsQdAoh4FvE3XffnR555JHGXhAEnUydi/6OO+5Ijz/+eGMvCNqfEPAtwspyZfWpIAg6mzoL/uabb04PP/xwYy8I2p8Q8C3CEqmibDsdQUQl57at5NiPFJ3BcKLOgu+WNh4MH0LAt4huibC1NOx0002Xg4lsAgel6JxgggkaRwTB8ITCG1H0QScRAr5FzDLLLDmSvtOxNKalbs8555z899xzz02nnHJKmmuuuRpHBEH3U+ein2222fJa8EHQKYSAbxErrrjiyLXhO5lxxhknW/A6MhulhQU/1lhjNY4Igu6nzkW/6qqrpoUWWqixFwTtTwj4FnHdddflKNsgCDqfOgv+yiuvTPfdd19jLwjanxDwLeKhhx7KC84U6jqIIAg6F7Nknn766cZeELQ/IeAHCAHOnV0Yd9xx03jjjdfY+zDiNtzaQdCZjD322LkNN7fx6r5jgqCd+cT/qxtsCkbJBx98kA4++OA0+eSTp0UWWSRH11500UVpwgknTMstt1zuGC655JKsBKyzzjo58rY/j9mxNuczHh4EQf8wrfP5559P7733Xr8XiHH8v/71r3Tqqafm4NkFFlggl5999tl5ZslSSy2V2/gVV1yRJppoorT55pvnz/vLSy+9lH73u9+l7bffPk055ZSN0iBoHSHgB4DGv8suu6QLLrggjT/++LmszBMvnYn9YtUP5BG/++67OS3mMcccE3Nvg6CfvPbaa2nLLbdMTzzxRG6HA+Gdd97JynsZbtOm/V/2fa4f2GabbfJ+fwkBHww24aIfIIS2BDCseVuZB1/d/+c//5leeeWV9Oqrr/Z7K98LgqD/aJvVdjSQjfXf3MYJfP9T8n0W9lHQzoSAHyC0eNZ62YpmX933lytvIJvxe3+DIOg/2l9zm+rvVtpytU2Xdh1rwwedQNTQAdIXzd0xtH6uvf5sxRvg/yAIBkZzu+rvFtZ50OmEgB8gfdXeB6LlF0shxt6DYGAUS3ug+H5f6OtxQTAURJDdAGBd77333unkk08eGWTXjDE6ma+WWWaZfHx/H7OxPpnkrDMfBEH/eP/999Nll12W3njjjexu7w+EtvZ64YUXpttuu63H6XACYX/605+mzTbbrFHSPyLILhhsQsAPAI9sn332Sccee2yPAl6A3f7775822mijRkkQBJ3EXnvtlU444YQeF1oi4Pfdd9+08cYbN0r6Rwj4YLAJF/0A6YtexIoPgqAzESUfLvigkwkBHwRBEARdSAj4IAiCIOhCQsAHQRAEQRcSAj4IgiAIupAQ8EEQBEHQhYSAD4IgCIIuJAR8EARBEHQhIeBHA3PhR7UFQdDZ1LVrW+SqDzqBEPADQMOWflYiDMlsbGWBmLIv1WwQBJ1LXRvXrst+LBcbtDuRqnYAaNgHHHBAeu2119IXvvCF3PDvu+++NO6446bZZpstLxIjh/VSSy2VNt9888a3giDoFAhyaWjfeuutNMsss2RBftddd6WJJpoo71vI5p577kmLLrrogNt4pKoNBptP/dRqCUG/KAL961//elpzzTXTYostlnPPzz///GmDDTZIX/rSl3IHYMGLBRdcsPGtIAg6BUq8Nr7WWmuNbOMWrvF3/fXXz4J9vPHGS3//+9/TQgst1PhW/9BnMAScs6d890EwOoSLfoDQ6N97773G3od556v7hHs4R4KgMykryjW3aVuh+n8QtCMh4FsElx7LPgiCzqdOOde+BdcFQacQAr5FfO5zn0vTTDNNYy8Igk6mbhW5z3/+82nqqadu7AVB+xMCvkWsuuqqOaguCILOp86CNxYvviYIOoUQ8C3i5ptvzlG1QRB0J9ddd1168MEHG3tB0P6EgG8R9957b3rssccae8Fwpz/jtaxFx0dQZvtQ56I3Te6JJ55o7AVB+xMCvkWY+25qXDA8EEH95ptvNvY+ioDL448/Pnt1+sKLL76Yjj766DwNK2gP6pQtbbxO8AdBuxISqUWwwCKKfvhw++23ZyFeZ6Uru+GGG9KTTz7ZKPkoH3zwQZ4/XYTI+OOPn+acc840zjjj5H28/fbbEbE9hNQJcopbvJOgkwgBXwNBXZ3/2hfmmmuunOEqGB7ceeed6ZVXXunRayOr4VhjjdXY+x9XXXVV2m+//XImRJnSXnjhhVzfnnnmmSzwX3755fTrX/867b///ukXv/hFLg/GPHUW/HzzzZdmmmmmxl4QtD8h4BvQzrlUda477bRT2nHHHdPOO++cjj322PTII480juoZEfQDzWgVdBasuPvvvz8L8f7ABf/Xv/41Lb744mnrrbfOrvkLL7wwW+vXXntt+tvf/pZd9Sz8rbbaKk066aTpiCOOyEmUgqFn+eWXT/POO29jLwjanxDwI3j22WfTwQcfnM4///yca3rllVdO3/rWt7LQ1vkec8wx6YQTTshu1Z64+uqr06233trYC7oZgphlzbXeHyaZZJL0zW9+M1uHt9xyS/YSqV+8AFKVvv766zlKm3uYh6BY9s8//3zjDMGYos5Ff9lll+VAuyDoFELAj4CAlw+aS3SLLbZIq622WlpxxRVzrvkf/vCHac8990xTTDFFdqf2hAj6cKcODx5//PH0mc98Jlvwda7cwqc//enGfx9SgukI7wknnDAvMCJwq5yDF4lgcW7j8dNOO236xje+kRWDoLVQ0l599dUeh+Lq3itP3nPPPdfYC4L2Z9gLeA2Zpb700kunhx9+OGvpf/7zn7NF/vTTT+djuErXWGONPM7eEzpznXXQ/ejoZ5111h7fNyFNcHDjmz5544035rplIyB4h774xS9mAUPQOJ5wn2qqqXK2NHVyueWWS2OPPXZ66qmnYiGSFuF5n3322WmXXXbJivuuu+6adthhh6zY86hYYKZQZ8FHGw86jWEv4DVkS0L+7Gc/y+Pvl156aR4P/dOf/pQstHfcccf1KXJW5xBR9N2Pd8zjM/PMM9cKARACVhuzHOiJJ56YTj/99CxYRMp/9atfzUM+6pVjjOk6pzrGaidw1Mcf/ehH6frrr09f/vKX+z3WH3wcStZhhx2Whzt46HjlBDlus802eclnSv0hhxySAyd7Itp40GnEevAj0Plym9LqJ5988lzmsTz66KO5U/je976XLa6CICjBT9JWLrHEErnMtCkd8TzzzJP3zzjjjLwc5Kabbpr3g+7AMAyBPcccc2QPj7W8exL0hHZVOSwue/Pnjd8XwU2QE/gsSesZqHuOEQ9SF4kf9A/vwLKs8sjPOOOMjdKPIpCRFS9K3roS2vjhhx+eAyJtuOmmm9Jkk02WZp999rwvQJJCsNlmm+X9/hLrwQeDTYzBj0Cg0wwzzDBSuEOnPdtss6WJJ554lMF1Beu+s9CC7kashSEbdaU3z47gOUK9bAVCogh34/KnnHJKWnjhhUcuZKLuOX8I99bgPfCWeKY8dDwoRx55ZH7uFHNWOe/JMsssk4V7T1DyWftB0CmEgB/Bsssum8dKf/zjH+fGf9JJJ+VgKBa9zrZqvffEFVdc0efMZUHnYkyclS0Qrid3LetPLEdfArJYbiz3H/zgB6PMhHjHHXd8JIKb0klA/eY3v4nI7j7gvRn2uPjii7PVLfZBsCRPnK1ZWatzbPouhSAIOoUQ8COQoGbvvffOblcNX7S8v+a9Evqs+N7gumWNBd3LO++8k+ey95bQiLv3zDPPzGP1vcFKZ1n2JNwpEZRHAWFFuAjII5QILQoCV7KAvqBn/vKXv2SP3KGHHpr22muvtMcee6R99tknHXjggemhhx7Kw3FV6oZdPG+JiIKgUwgBPwJjqSyiDTfcME+TY50ZH9PoX3vttcZRo0ZgVUTYdjc6d0KegK9GXDdDOHD5GrMlfHmDzHGvIpDuoosuyorAOeeck2M2Lr/88o8ltbnmmmvyWO900003MpUtYa5ubrnllum73/1uHhrieg56xhCJZ9tsqXufyprbbp0F7xzRxoNOIgT8CLjWRc2Di/6BBx7IwXMa/29/+9seFxWpopPobUw26Gwogixu4+es6J4gCHiATKfjzle/CPIqhA0XMevR9DkJbpy/2e1vaibvkhiPolSY7uUaKKIwbhyW5agxG0EE/bbbbptnx/z85z/PlrxnKzC2L2mmvZto40EnEQJ+BNyjOktR7zpPaWrXXXfd3Pi5541/9oZI2wUWWKCxF3Qj//jHP/r0jgkCAnjttdfOiWrWWmutPIRTFd6S13zta19L6623Xp4Xv/766+cMisVKL1AQuPCN6xdKQpzi1qdQNCsGwUcRRGsNAO9CpLx8AwIbd9999zxVrnmIpM5FLwivzJIJgk4gBPwIuN1YWVdeeWW2rMqynYQ9V2pfEo2YOqPTCLoXVuAqq6yS/x/V7FJWnmlwxcImPNSx6ne47AXJmSZ11FFHZVf+WWedlZeh7Q3ndq4i1N99991+p80dbgis45FbaaWV8rRXUxB5TMyKqHvmde+XN4WiEASdQgj4EZhCY067ufAC7IxxcrEKwGE99SWKXoTtdddd19gLuhGKnuxyfYGiWFzqLO7mMXtZ6yw4I7JbZjVBXxtttFEab7zxGkd8FOcowwKS7LDo77vvvizk77777hwgGvSMzJTnnntu/p9SJe7Bs9NuzURoHnKps+DPO++8HFcRBJ1CCPgRTD/99Hlszpgcq0qwHVepIKbddtutT/ORWQjF8g+GN6x14+LFgjfMI698VWioU4Q8F7zN59Y76Cma3hx5yiZYkVzNp556anYxc/dLpRz0DCudQBdMSzGSxc402IMOOigH0jZH0ddZ8AJv+xKPEwTtQgj4CsYyLQLC3WljKfU12YiOuafOORheGH+nHM4999x5nwdogw02GK0IbOP5hggKq6++eh47NsZveeO+TOUc7jzxxBPZLc89XzCcQpjXCfRmvL9o40EnEbW1RYSADwrqAYu7uNvLynGjg+x3zUJc3IdVEGMxmt6Zb775sgVvloykVlztxuTluZCZsKSfLdS56KONB51G1NYGNHhR9M3TYLjdBdr1hmx4onKDIGg/FlpooZzkZuedd86LSq2wwgq5zVsS2kyG5nZfZ9FbQjpmygSdRAj4BjR2kfTmx5akJJdcckleZa4vc4yNoRpTDYKgfRFAK40wrwfPijF5eekF1Vaps+DFVYiT6CuUBMsG25qD+IJgTBACvgIt3/gpIU+wX3DBBWnNNdf8mPuujvPPPz9H6gZB0L4Y0iBs5biwyR4oD0FZ6GdUSFZk5b/eMMPB8rMS6giCtFmeVgBvc0bDIBhMQsBXMM659NJL56xihPtnP/vZnNyiTptvhnvfmF4QBO2LWAhCXvIqU+QE0pblYKvUueglOupLGz/++OOzgJcdT/IiuRMM34neN/XW6pVBMCYIAV/h2muvzXNkd9hhh5FzZs1R7ouLnhIQAThB0N4Q6ieccEL20EksZHqrhXwI7yo9Bdn1puyXPBr6DesErLbaamnVVVfNXgKrBsqHEAsDBWOKkEgVzEf+yU9+kr761a/mrHQibDXQvmQXiwjbIGh/rOd+wAEH5KBYKWv333//PP2weZGfOgte++5tqqOcBPIfWL3OvHnWOuXBGD/lwv88g0EwJgiJVMFykjqAgnnxGv+MM87YKOkZSgH3fhAE7YnU0xLaWFiKq9yUuVtvvTW70JuD5+osdfE43PujQvDeZpttlpcKZiBIpmNj0RP61hwwLBAEY4IQ8C1C5ru+JsUJAhACIrrFfMgnHwwektwIerO2fhkDN/R27LHH5hUj+7JKnADcvrTxWWedNbvjBfFtsskmOfe9ZER+Z/nll28cFQSDTwj4FiGoxhh+EPQViVcsdiI6+5e//GVOm2rtd8vIhsBvLaxni8UcfPDBOf+/+fAEsH3vwNK+Vepc9Cz/vuSiF6WvPzjxxBPT2WefneN5fv/736fTTjstUt0GY5QQ8A1o+Mcdd1zOR68DMFXu9NNP73N+eeP01SU9g+7GojPGY/syw6InjAFLN6u+sfJEWptG9cc//jG7kFmX11xzTRZAZmkEA8f7qi4AVDA2Tpg3j63XvVfz2ZvH6uvw3uTQmHPOOfPqdSLpufat/f+rX/0qouiDMcYnRlTu3pMwdzkPP/xwXlHKIh7Gx4y9s6A0SJjHagpdgSA/4ogj8gp0SyyxRC6jHEh5KTc4zjjjjNwpb7rppnk/GByMq4pc5jqtBjlyuZY84z3hs94EdN0xhmNuv/32dM8996TvfOc7+Xd7a0Y9/ZYywsXmGNafusd9TLCrm5KxSMoiFkSMiLSrsS55/1BHuMgp4tppedai6JdccsmPtVOC3IwaU+jKNLrDDjssvwPr+IO3xfeNuReef/75HLjHJc9VX0W/oS/RR/hNQXh+Y/vttx/tVMZBUEcI+BEQzh7D5ptv3ij5Hyx6wXO08EKdgOeCE0FbGn8I+DEDQSuBiEVECEaC0GwIiUssKsJy825ZblzirajuFEDj54SGhWQI6VY1I+eyURpcOyVFPbLiGQsSLH1CpU5hCHrG87Okc3GTUwolsbLUrndaRRu3Rn9VwLPMza4pfUGdgDdPfr/99stZ76TBtWiV96T+3XDDDemiiy7K0/LMkQ8BHww2IeBHYJ3n2267LW211VY5mlaDJAy47Y8++ui08cYbfyTPfJ2Al6+eFVaWCA0BP2ZghZl6RNiKkH7ggQdyBy6amZCXQphXRofLciud7egIe4vIiLeQ2tgyw957X4K0BkIR9gSQ/92v6xbwFfQdlrvxcGvnGxoxJEIZVBcIbsJYXSnUCXj1ivemLO5TJ+BhPN85DbdUPUv+Wua3KAgh4IPBJgT8CGjdpsxomBpkce1y05lCI0lFlToBr7HqhEtDDQE/dOjMn3zyyTzEQvAb8/Q+rcZWLDadeV8ionvilltuydagYK2g/SGMBb6Z6kaZNwQi2Q0Le8cdd0y77bbbR1zqdS567nfHl+G6ngR8Qd0j5Cll+gKpsIsBgBDwwWAz7IPsdPw08u222y5nntIBfPvb384avmk15rez9npDTusbb7yxsRcMJaxbEdPGOr3XH/zgB3k9dXkOeGUsLnLyySfnjnegFA9A6MedwVNPPZWHz7RnyawoecbKxXCw5JvhLWmGe928+VHBI/DMM8+MnAlhmIjHx3dN0fNZXwL1gqAVDHsBryGz4A855JCcwlIj5MpddNFFs1tXYA63b2+w6kdHYASDh/c599xzZ2/M1ltvneMqCPzmyOmge5E97qqrrkrPPfdc3mc1TzfddGmfffYZ6X2rUqe4aeME+KggvHn31C9j8foP0x8N6Zx00kk53qd55bogGCximtwITEXS8HX+opRp9pKPgFuubk5ycwdQoraD9ofHhpu1zkoLuhP54A3RmMtePHLiJ3h1xHD0ZbimLx4b3gD9iDF9v7fhhhtmQW84T7kpkeGOD8YUIeBHYKzMtBVjZMbMpZM0be7OO+/MDbYEyVRpFg6sRO64IAjai6J4S2xjvLx4bgzl7LHHHtlzx5oXu1GU+Trlr69tXKQ9zwCPkSQ3rHdKxVRTTZXH8MNzFIwpQsCPgNUuZajAKVhgZrnllsvZxQRqNbvv6mAhRC76IGg/KOgCIsVemE7ZPAZO6AqY404XNNcTfclFX0WfsMUWW+Q+xO+a9hgEY5IQ8COQH9q676Jri7bPtbbeeuvlsbu+TEkSrBNpKIOgPaF8i6kRXCkJjTgMVrZZEOalE8Kmr7G+e0LkfX/Hz52Pl0CSHHPfg2BMMuwFPIEuyGbdddfNaUOr7nhzVgXFiMiWslaykZ4QwFM8AEEQtBemp4miF0FvAZh55503C9wVVlghC3ibIbrS/uvG2nn57rjjjsZe3zG+77cid0Ewphn2Al6DNnVKjmgLUrz44ot5zqqsV+ZP++zUU0/N7j0pQwvNHYAxuwjaCoL2hjte0qp11lknpxk2bU7im75QF4sTBO1M1NgRSGRhvIyL3tx3LjVrOcsbLdiOW87c+GoijGZhHlH0QdA91Cnr2ndvUfRB0E6EgB+BqFZaPaEu0lYU/eqrr55deabMcd1LdzoqTH0RZRsEQedTJ8hFwUcbDzqJEPBNTD/99NmiNza3yCKL5AVk+oLIe4F6QRC0HyLnzXc3zGYTEHvUUUfl2BnT45q9b3UWvJic/kTRB8FQEwK+RVjoRBrKIAjaDxkqN9pooxw9//Of/zwPxZ1++uk5uv2AAw74SHwN6ix4ya8kvgqCTiEEfA+YEiNyvieaOwBLQd51112NvWC4EGOynYFUxYbRtGseOutOiKRfdtlls2Uu+K43JKy59957G3tB0P6EgB+BTvr8889Pe+65Z3bZWV9crmqbFajqaHbhGcePDFXDD5HV3Lv33XdfXtMgaE9mnHHGnCNesOw999yT142YZppp0oILLpjmn3/+vAxslToXvYRX0caDTiIE/Aiuv/76PMdVUooTTzwxXXnllVnYb7755jnD1cMPP9w4smekouzLqnNB92EdA2uNh4BvbyhjcsRb/llOetntelogqs4zE2086DRCwI9AFiuuOgJdOkoZrYr7ToIKc+F7Q3CerHfB8MPa85NPPnmOsg7aE/Exzz77bP5/nnnmyTNmdtlll+y6r6POgpcJL95x0EmEgB8BIW5Fufvvvz8LeJtlIS+99NL02GOPfWT+e09ImBG56IcXRQiw4Ll7g/bFwlFWcrO+xM0335wXjVlxxRV7VMrrLPiIog86jRDwI9DQ5aNnqUsraQU5AXa33nprFvazzz5748j/0dwBONY4bDB8MB4r66HALQsWBe2LRFZy0Aumk4/eUrEyVPYnKl4gbV+G64KgXQgBP4LHH388W+k6gQJXnEx2Et7U0ezCE7jzyCOPNPaCbsf7N6ZrfQLzq2MhkfZGHnjJrAh2aakls7JA1L777pvXa2+On6hz0fMC8OgFQacQAn4ELDBLRVpwwtxY68PrvPuzvKPjbcHwoHhwuOdZhRYzCToD70pUvTXgCXYxFB988EHj0w+pc9Fr33WCPwjalZBII1hqqaXSgQcemIPrjMNbccpYneh6Lti+IBo3ImyHDzp60+MkOJptttkapUG7QmBzx5933nlpt912y7NkWONbbrllOuSQQz6WgrZOkGvjsd5E0EmEgG/AJS9QjruOgJ922mnzWJ3OoC/jdMbpR7WWdNB9CMRkwcf4e/tjGuyOO+6YLrnkkjTHHHPkNi6SnnIv5qaZOgt+zjnnTDPMMENjLwjanxDwTei0janaMMEEE9Qmt2juAOShl7s+GB5IemIoh1VnimTQ3kw99dRphx12SIceemjaeOONB6SMr7TSSjkpThB0CiHgG7z++uvptNNOy/mqrShnvE3UrTzVdVOgml143PmCcILhgdkW3PMER18XJAqGDhnrllxyyY9lrOuJOhe9BFgxUyboJELAj0AEPO3+rLPOylr64YcfnsfmuOTqAuc0fvNoq53FSy+9lJWEAsu/zvUXdAcCMEVmzzTTTBFc2aX01sbHG2+80WrjPIOUw6g/wWARNWsEb731VlpooYXySlOSWfSWrYp7/u23385LUBZE47777ruNvQ/3+xqgF3Qe3r3YDEIg6E6a27j2/N577zX2Uv5/dNq4oFx9TwTuBYNFCPgRCLThjifkB6pRa6R1gTlBd6LjF4hpulXQfdS15WjjQacRAn4EA1khqrmhc+X1Z9580NkIxpx55pnTFFNM0SgJuh1tXOxFEHQKIeAHSHMQjox3FqcJhgcWKdlmm21yrEUwPFh77bVzoF4QdAoh4FvE+++//5HxuqC7mWyyySI97TDDmHtzxrsgaGdCwLeIyy+/PN10002NvSAIOpm6aXIXX3xxuu222xp7QdD+hIBvEaz30O6DoDuoC6aLNh50GiHgW0RE1wZBd6ONRzsPOokQ8C3CfOgIuAqC7qDORa+NR/KqoJMIAd8iLFSz9NJLN/aCIOhk6ix1SbAWW2yxxl4QtD8h4FuEjFRlgZogCDqbOgv+zTffjOyUQUcRAn6ANGv4FqK45ZZbGntBEHQydRb8pZdemm6//fbGXhC0PyHgB0izhi+NZeSUDoLuJdp40GmEgG8R0fiDoHuoc9Fr3xFFH3QSIeBbxKSTThoriwVBl1AnyKONB51GCPgWIYp+mWWWaewFQdBtiKJffPHFG3tB0P6EgB8gzRr+yy+/nF5//fXGXhAE3caLL76Y3njjjcZeELQ/IeAHSPMYnSj6m2++ubEXBEG3IYr+jjvuaOwFQfsTAr5FfPKTn8xbEASdT12QnfZdVx4E7UpIpBYRUfRB0D3UBdlFGw86jRDwLWLKKafMUbZBEHQ+dZa6Nj7JJJM09oKg/QkB3yLWXHPNtMIKKzT2giDoZOos+HXWWSfWmwg6ihDwLeLBBx9MTzzxRGMvCIJu4957701PP/10Yy8I2p8Q8C3ipptuSvfcc09jLwiCTqbORX/dddel+++/v7EXBO1PCPgWoUOICNsg6A7qXPQxSyboNKLGDpDmDuA///lP3oIg6E6074iiDzqJEPADpNla/9znPpemmWaaxl4QBJ1MnTfu85//fJp66qkbe0HQ/oSAbxFy0S+11FKNvSAIOpk6F72ZMosuumhjLwjanxDwLUIKy4ceeqixFwRBJ1Nnwd9yyy3p0UcfbewFQfsTAr5FEPAPPPBAYy8Igk6mzoK/9dZb08MPP9zYC4L2JwR8i/jUpz6VtyAIupNo40GnEQK+RYiw/e9//9vYC4Kg24g2HnQaIeBbxGyzzZajbIMg6E7mmGOOPFsmCDqFEPAtQo7qhRdeuLHXuTz77LPpuOOOS0cddVQ65phj0pFHHplOPvnk9OqrrzaOCILupy7IzloT888/f2MvCNqfEPAt4vbbb++KNJbuYZ999kn7779/3n7+85+nAw44IPLsB8OKuiC7m2++OYLsgo4iBHyLkIe+G6bQsFzGGmusj211Fk0QDCfuvPPO9Pjjjzf2gqD9CQHfIgjBT3/60429zoUgr27yb3eCcBcA9cYbb3wsCOqDDz5Ib775Zv5fmlFDEC+//HLer+Nf//pXev311xt7Kb344ovp+eef/5hFp6x6XH/55z//mb9v+/vf/z4yBep7772XnnrqqfwX7uu1116L4K4xTF2d18Yjij7oJELAtwgdsS0YGgjmQw89NK/4VeXiiy9Of/zjH7PwP/DAA9Phhx+ehxxOP/30WjfsX/7yl3T11VdngXrCCSek3/zmN+nggw9Ohx12WP4NiFE46KCD0r777puuuOKKXNYf/va3v+Whj7333jv95Cc/yb/j3BSRX/7yl/k+fE4ZoTT++c9/zklWgjFHXd3497//HYpW0FGEgG8RImxnmmmmxl4wpplgggnSxBNP/BGBS+EirKebbrr8lzW+7bbbpvXXXz8LzeaYCda0cdYvfvGL6a677krXXntt2mSTTdI222yTh2AsCezz2267LW2xxRZp1VVXTWeccUZ66aWXGmdIWQD84x//aOx9KBRY61WsKS5ocfPNN0/bbbddToE6zjjjZEWEQN9zzz3TZz7zmXTaaafl4xdYYIF02WWXpXfffTfvB0PD3HPPHTNlOozf/va36etf/3r+f7nllksnnXRS/r/K3XffnSaZZJLGXncRAn6ANGv4yyyzTFpkkUUae8FQsMoqq2Srl/sc9913Xxauiy22WI5+JqhNc/I/Qfr222/n4woylY077rhpxhlnTFNMMUXafvvtc6dOcZtsssmyAkDwK5t99tnz7zlPVVGgVBx99NHp8ssvz/uHHHLIx7wKFA0uYEMFlIOZZ545DyVIdbziiiumySefPJ+bq56ysOCCC2bhLpAzGDq8m4ii7wzqPDAU6G9+85uNvfpjuo0Q8AOkeYzummuuyZZdMHTMOeecebWv66+/Pu/feOONadZZZ81lX/jCF/L/+N3vfpcFdnNnTXjPMsss+X9CfqGFFsr/n3322Vm4L7744tmN7rvQQUw44YR5DL3AErcgyVlnnZX222+/PH7ue1UI9nfeeScrI4776U9/mgU95YDljvHHHz9b/2UsnhfC9QVDB6WNtRcMDtrBl7/85bxw12c/+9k033zzpfPPPz+3Qxb2D3/4w8aRKf3+97/Pn1OEedyKkk1R3mCDDXI7ZnBdcskluRzrrbdebssw9DbDDDPkc//iF7/IZdAGee2WXHLJbPEvv/zyWcnW1nfYYYdc9q1vfSsvLFY3o8JxO+20Uz6vqdO8B8WQIDN23XXXbCDoNwzFff/7389eoemnnz499thj+bhWEgK+RTzyyCPZ4gqGDg1IwyQI33rrrTyrYdlll218+mHjNZaunHWukVUhvFnPVXQIF1xwQdp6662zkOWCr64JrkE3B15p2BqtTmijjTb6mPtv7bXXztfBzb/XXnvlekNwUA7KuZ3X/RRFkuCnZARjhmYFHg8++GB65plnGnvBYKAd/OxnP8vKL+WYB8ywG0EtfgbewVZbbZWF/6WXXpqH3Ax3Qd4O74nwveGGG3KbasZvaHcMADMjDIEVKHHWFDE8x2ijMJx77rn5fPKCXHnllVkp137r4jHE9ojjMZTHc6c9VxUI/ZL+SdnOO++cVlpppXw/hH5RPlpJCPgWwVVrC4YW2rxGeeaZZ2YruAybCGITZMd9/6tf/Spb6M2YMVBttMbAdS4C4ZwXXPevvPJK/t+xtHNlVbjTKQu08rrcCPfee+9IrZ43YLzxxst1h8JRIv79HXvssfM9oE6RCAYPz7uZiKIffFZbbbXc1tR9Q2NiVLQRmUK1awKSsGchl5gnFjeBygtGuH7729/O3yfcJSdqhhBXXrISiqUp+F9A63PPPZf+9Kc/5d+kbDiWkr3lllvm9mvYjFBuhjFAgff7cG0UhMIee+yRPzPEN9dcc6V11lknl7u/0q+0khDwLUJnX6fRBWMWVjZ3vEj3JZZYYmRD+8Mf/pDOO++8/BntXONtblC+WwLmaO+sB50I7wyt3dg5DwFt/qqrrkqnnHJKHrOfd95583dAMBxxxBFp0kknzd/X4JvH4FkIouXFCAj60RFx/RkyuPDCC7OF4frsCx4Ege/6gqFD+656b4LBpbRdVBUrbVTb5TK3ce07VjIuwatTTjll48h6RnUMA0BbZF0T7oYKvHfKtxgdyvw3vvGNPDzA+m/GtfEclGvTb9QlCaveGwZLcQwB3yK4eUTSB0OPYCjjZAQ8dMq0b1q7BqihlgC8Kl/60pdGNkYuWsdr5KwDQveFF17IQpeFwFLQGYjKr7rgudF1BjR3Gr5jmxUJbnvXJgWw6Xs77rhjvr6vfe1rOY6Aa1+8gLFEGAOkXBjbD4YOViMFMRhaKNXahwj5svHQGRefaqqpsmt/VIzqGGPk+vJzzjknrbvuuh8ZsjPsxrVuiE/foN0249rEBZTrOvXUU/PQ4FARAr5FEA5VSy4YOri/dtlll5GNk+udK0zqXWNvZQ56CagraNhc5YL0jN1rzI6XulfAXHHTUyDMpXeO5g6fZcCNN+200+Z9Lr9q5C643Ql5QwU/+tGPRg4X6Bw222yzPJQg+KbECBgrdL555pkn7wdDAwFCAQuGFuPWrOSiOIthIYzllxD/YhycYi5ItS5PhWN44LjhUQ3EM3RWrHuWO6UeFAKKd4mN0e6112YECfIUFm+u6bh1isCYIgR8i1BJSvR20JkQvCJ4WdVjAopHHdUAL9q/KH3RuD0dH7SeuiA7QV28P8HQQtGmrBOmckgIsqNEGxYTPEthpuQbTquLpTBtlmLNIyZGpxonw61u2GzllVfOyjnPAK+fc+vfTYfmHTTk5xqaETPA0PMbPHKi9SnzQ8UnRjyA7p8M2GJoh8ZZWe3FDSzCUjBIsdYEeXGtbrrppnm/U6CocDuDQClTt8ztVmmHA+7ZmFhdJz+mMbygiUZw15hFGxe1bYpjmeZoWpOYDB03WGemPPK6DASCw5RNQqm3ceMgGAhhEgwQnX/VRSMS2lYQcdscSNEJNE8rKfpfnTuqW+GmbwfhDkpWCPcxj7arDY+qjY9u+y51rF3qWtB9hAU/AGj38pMLruLiMdYj57kxU4kRCAiWsGQmpn0UK6zd0XlxQ7FcdDo2Y0lc17vttlsOMir52EeF59GX44KgHaFUaeNc8uIexGZovwKvJE3i+qV0GcfVB5Q52P3FmLGZFhKjTDTRRI3SIGgdIeAHAKEnwEqEZAmEKkEVOgeCUQchmEPUdYmiLI/a5/4vf6tlVXo7rrfPC70d53+wSCSJkPe83Af8Zdnr1JrP3YznIEr1K1/5SraAHN/8nfLbzdfQ/H9Pnxd6O663zwu9Hdfb54Xejuvt80Jvx/X2eaG343r7vNDbcb19XujtuN4+L/R2XG+fF3o6Duq/2RN33HHHSK+Wuu1znzneLAxBmANx0ctaJnWq9MOGAGRZq8vNEASjQwj4AeCRybZk3L0kIikdg89srFhznQWAVPFZObYnhvIY87YFihDO1fK+eiHef//9HLxC+am6MzGU91VHHBPHjApeOjMdSi6C8h3ft0kjbHbFxhtvnMv7g+mYvicnAi+gnAq8A0HQSmIMfjSgyZdN47f5vwRo1WW260vHMpTHEOx1lPvqy+a+/W2m3e+9jjhm1HTrMVCHR9XG/R0opmgKyOUBNMUrhHvrMQ+9uqDUk08+maPfGSGjC++OXBjtTljwA8AjY8HLllYs+GZY8MatV1999eyu597TmGVGkm5RQhQdhHMp18BlKzMupxNRLnpduTmYpkqVcuN+JWWqSH3lLGzzvk3nKOXl/Mp9R9SuuIDSUTmHsT8JW4yZs1QuuuiibJUMNNBM4zFWb84o16Z5pGX4gvIgG5tnI3ELXJ+hAeW+Kyq5lPu+dK/uxTNQBp4B88I1XuXl/uuer3LPUbkyn5Xj3bvnK7OV51uO9ww9s/Lcq8/RZ54j92xzuXtl1ZXnJjLaNblX96bc8dNMM00O3nK8ugGfucbyzDwjECTKvQ/vqbiJbZ6N8zl/ecaOK89YPSjlzut3/Z7rh+8q9yxdd5lXrNz1Oc+onrHphKW81FX1V3l5luUZ97UOm4liG1Udlgq4nMdwUKnDpeP2mXL12bNUt5XBtTc/e7/hGXjWyj0zz/H4449PJ5544sc8UQXXse+++/bLgtfGPR/XICOi37DOgSQq3pln4j6D0cO78f4t8yzhlKHHDTfcMM8GGt2EUeqplLNS2B577LEjPTztSAj4AeCR9SbgHWMcWqeq4dokR5DZTJIG+ZAJNuUqoEQskjL89a9/zYLQuL10iLR7uYyNBep0HG+6GsXBWuTmcDpeJyYBhHF/6RG5/pSrjLIuKZc5jWtQebk+U/2OOuqo3KHqyB5//PF8DXUWeF9wHawTAl4HylWvzO/puHSGOjmfVzt1gUrWSTe9ULlOVmdsQRb3LmjROZRbBep73/teHr+02ER5LvI5l+crjoDwKs9XuTSwNO9yvPgIz9fzkqnOc3HNEpqUhBUWhijvyXOUAEeOep2z412P1JY+09g1eud3X6ZTmRNLSBBMBInjDdvIbW2+refuWdvksCZUTzjhhCxAHU8QuEZCzPmLouB4z8b1epbKPR+djWfs++7L5+VZfuc738nKjOsvz54SYiqn926xi3KNjpdsR15ulopyz0C2Rs9S+l0Lb7iO8ozND1Z3BJ9V67b79SyttuiZqdvGndVh49CyCipXTzxLiYTUg1KHnUeZ96I+Gb9W7n4FsXJx67gJZ89eufnRktIQoO7ZdbovY92esXdSFBHf0flPPPHE+XhKjfOrEzaf1zEQAa9eSoOsbvpt783/3oXrc58CdYcjnoU6rV17h+qHYU51VR3/9a9/nRUx7837EwCpvpjzrv5ablkfIxW191jmurPavUNTHJ1Xalt9hHcs3Sxl0HvUp7PytQfz11H3u5QwfbDrFX8hq5458d6n/v7qq6/O0x8FUFJM1Wv10/x9fbD/tX/93e67757WWmut/FuDQQj4AeCR9SbgvVSWsM7Q/xqwSqYx6+CK9eBcKlrpEG0Fxyt3bAnUg+Nt1XLncWwpdx4NA8qdy3U4vrlcRXV97kUnLw+z85Tj+oNzURo0DAqDTrCgAbh/1+q4gnKCTAfnGgt15b6rs1be/Byrz9fx5frLcxzV8y3Pa3Seo3LXWnAtrtW9Ki/HV8s994Jy9+w8pdx3lPvreNdXyj0D1JXbd55SPtBnX33GcN3O01xefcbKXYff8hxLefXZKy/P2LkK1fK+PPvqsxzoM4Z79d3ybHyXi1cn3ZOFNhABX30+NtdSrTPlPocjskOWtRs8W8qYd+CZUBQpgoT0QQcdlJXXm266KQt4xzKCCFfew2222SYbDJ6vLHeCFwnTqoAngM18ouTznlAG9X3WnXBO9aOs8lb3u87hnJR0mz5Tud/iNaDwU1AJckqBbJiUEIoCZZeCy/PGUHDsYBFj8KNB6Tx7QsXUgAk6nYTOBRowYWpT7jjo2Eq5rZT7Wy13XHO581TL7ZfPSofh9+vKdW724Vp7u6/ecM/l3OW3bKUT9XlzOXSqvZW7/lLe/Byrz7d6n315vuV4fwf6HJWXMpvrhuutHl8tbz7e86mWex+el3L/V8uV9VRe6l0pd85SXspKOXp69tVnbKurw7bqM64+y56effUZ91Tel2ffimdsqz5jm98v99pKqs/H7zTXmXKfwxHDg7w93pEhH/u8nrx3Pa0eB0Mchqt8zwptpXxUjO6qdc3wJrhW75d3lqevrFbHc0ZZIOB5mwzd8tYauhpM4Y4Q8AOEFVG08WKdlK2UcfXRBP01/tjuG0vCtZZ7s1X/720r980K4oY3Tl33O7HF1s6bsX+xKupvcx0vm7puq1rfwejhubPCmyFQDWXVrR7XDIWp6pnpC85VKIoh+vO7VXyH8C74TokfMaxqKM70SgqA4YPBJFz0A8S4tUUNaOHNsAR0Asaijff1t8INFawHwUpcUiwaqB4qPYtHWW/Vxb2yUGi0zhfVK+hEtGEuWDEVOujmeuxzyruFRErq2mD0ECdkSHOrrbZqlHyIRZ8k4GLRN8OdLtd7yffuLzc5Yewd9eSiL+51OAcBbr0HlruAWcGiRx55ZI+/2+yit4mtgMWsxJtIlASKIDnBZV9dcdSS0OJrKDaD4S1CWwt4QrK47MYUHoeK0QzB5bOi4Yk6LhHpdTi+quE7rjzq8n9dWZXejuvt80Jvx1U/L/sF5QS7Clgt7wnHF6u/nLP8TqH6e+Wzuv97+rzQ23G9fV7o7bjePi/0dlxvnxd6O663zwu9Hdfb54Xejuvt80Jvx/X2eaG343r7vNDbcRRU/U9Rdqs4TjlXctXq6y/ayph2y5d7bkZf5Z7qPhsTGKcW/CZwlveEkSDY0jUJejU+zjImtAWnMbIEqPUk4BkaAj4F2g1EwAvm7Ol3xV85Nzd+s4An3H1P5L4xd8GxlBQuekF2rplFT+CLV+I1Gqw6MCgCnhUoOpZmAsJhiSWWyA8StCKRhqIRLZ4virEZD1dEo0hvkawieVVAYxvOBRHOFnzwQkSh151nVBBCtLN77703RxN78KKHlXOluAZjJjR0At3YiuCIWBgiCIY3+iYWGEGkCzV+bhaLMduCPkPQGMtUR9+M8Vzf1aeYfaBfpFBY0VBwF4zVKhcIxtrzO/2BwHINBJrZJ9zDZmQoFzAm0Ms4sGsk1ESgE06E45iGwWScWzS8PlgUvURDFA6LexGshDQX+A9/+MM8a2NUFrxFfKQX3nPPPfMa7f0V8IRwT79LWEtZbOxfDICg4iLgYWGiww47LMsk9aBE0Tuf3/U+eYcEBJrBMVgMioBXIU0bIHQFLhD4tB05l2m8piBI8kAz8iC9gBLUA5dkeoQH7wF5ISqdY2hMJXczV4hl/YyJiKQ0N7E/rg5amOUfXafGprGK5PSyCH0VX+PQ4Ah55azyTlshLgiC1kI4ssZKX/Doo4/m6ZwsNUNzMB1RX+c41mgV/Z4IfUFlDCH/6xPlC9AX+R5BJwKboGPZEiYEQkE/OSpr2+dm+zj/GmuskY0ZQ4YEn6lfYmVM4zR9lJBaeOGF83UQZo7vRMgBFn9VngxnBiXITsUSQGA8RUVReSzYQEs1nkXLUmlFMtKkBGRVIXS5LWg8gr5oX7QcmhML29xFSoSADI3CXERKBJdIgTaoEXKrgNuHxV9wja7FdAqat/M/99xzedrCjTfemDbYYIO8HrBrLBmLaLl+w28FQTB8MQRHkPP62URGm0evb4K/+rGZZ565NgbHVDDGiDncBDAjw9z9ktdeP8RjqM9hXFAkKBCsyILETTyN+k/9GY8Cy7JA2BULk+eThcqocm0UErkklJkqVvo4x+mn5Q7oRHg4Qrj/j0ER8LRKbgluLJoqa1iFUtlUaJY5VxAt0vhIs/tKRVZmbItiQFEAYU24ClSQ1ML5wCsgw1bJggYuJgJb0hDDAbTpakCca/zud7+blQhwrxTXu+AZigRcB2WBwsH145qMnQRBMHxhJeoXCFnCkMD2P4FuXN1cZ8YBQ6c50p7AN1e6WPoS25RAPXOpeQm5iSVWYXFDwhR9VrWP48UkrEVis8JZ6JSMgj6QwlB+h1HEOtc3Uy7KsVz3fguO5cnUZwadz6AIeJax8QXubm5z7iYuKppuwVgTC5wFX9UWaaKEePN0CcKa+0sGIYEJ3EslAE/FF6SgYVWhuRLMvsdCr0YwVpHwgAYrixIlwDUU11f5a0wIGp57C4Jg+MJKZA3/+Mc/zlOeDPcR0sbgjbESzMsss0zup5oFPMtan1cMlAKhb6lm1nxJXUuRgH7I/9U+jpDmbpf5zTjxtttu22N8kIWxXK8xbucp54N+VJ8HxpI+zrztoPMZFAGvYtIKua1kejKus+uuu2aNUsXmUhIoZwydhU+zLKjANNgivKFiOg/hTmhD5aZpQgPSkFjxVTRCWioXWF2QC7i4RGpqqLIZlSkxpSG5FlZ7sf5dl7IgCIYvvHy8kSXFqcxohCeDRdyO4UBR4byXptOWtRegv7JV44X0gVavMzRo+FI/w2gpfU35TnMfJ7rbeVjldX2cvljAl5TWrocnoPRhzgf9o36vUL2uoLMZFAFPONIQVbjmxRO4wgl8QpQlrKEIxCuofIQyyxtc8RqRDEPGiygHXFwyFglCUUm5zFVw7rEq8j5TIIzdm6pgPL+K9IYaH1c9V5oIStdrE+gC42g07RJVSqmo3k8QBMMPgpMAFgRsOK8IXn0HY8HsINHxrGF9VbXPIEAZH/omEL4HHnhgjgWSb18fx7qWGc2UK32lv8aXGU5VBP76DTnsKRlFaBd4BLj9rSvApW9YwTmck8cAlBH9K/Tdrqsq8IPO5VM/FaLeYgSC0GS5qJoDHghK4+8EqGAOlZ/rvjoP0DgTF5EAEwtaCDbRKIxz+V+Fdm7jT/ZVfsEhGkdBJRWBym1mDJ9iQWtlpYPFb0GCssqV6XYUBTEBGqy8xM5LwRAUyPVFQRCsJ4agjI0FQTD8EA9k3JpgraKfYhAYyyY0BeXqg6pDjvo6U3D1JyLXy0I8jCJDhfo5w4kl+E0EvanCAoqLIIYYJ9PASqCwPoyxVFKkUhQIeOfVnxqj9x3HUiB4GgQUM5gYOSWOSZ9r5lCzMhF0HoMyTY6WqHKVQLlmCFTC2XiPMasyFlQwBm+RAW59jYGQVQltLlcFJnD9jvEn2rHGUIWlTdEQVOL8GqMyY1ugqar0xsOK+4sbvuQTNvWOkkIBKY1TY9BITOurBuwFQTC84O3TnzSPo1fRV+nLWPXN/YV+S9S7xCm8j/oqfZA+Tn9lhTICV+CezJL6UkMCVfRp3OuCfyEVqt8srnreUf2Yvs65fcbAoiQQ+gwaQ6YLLrjgSA+D/o1lX/reoLNp20x2IkNZ/7TWOly2Sjqm0EgkK6BZN2vtQRAE/UH/ZWzcPPTBXnCkrzCYJGcxPbjZYAo6k0EZg28FXO400J70j1YI9/7oNrR1Y1hlWl0QBMFA0X/JktlOAbu8EtzyzZ6CoHNpWws+CIIgCIKB07YWfBAEQRAEAycEfBAEQRB0ISHggyAIgqALCQEfBEEQBF1ICPggCIIg6EJCwAdBEARB15HS/wdrvCht+rVIWgAAAABJRU5ErkJggg==)
Se o peso específico do concreto é de 25 kN/m³ e a sobrecarga na laje é de 2,0 kN/m², então, o carregamento uniformemente distribuído na viga V2, incluindo o seu peso próprio é de
Se o peso específico do concreto é de 25 kN/m³ e a sobrecarga na laje é de 2,0 kN/m², então, o carregamento uniformemente distribuído na viga V2, incluindo o seu peso próprio é de