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Question
যদি a+ib=0 হয় তবে a ও b এর মান কত?
a=1, b=i
a=0, b=0
a=1, b=1
a=-1, b=-1
ANSWER : 2
Descrption
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6oxoq17T4Ut9A8D6bHo9zq9lBfOPMljluEVifpxXXRQQwIEhiWNQMAKMV8i6rNqE+pztqssz3ocrMZyS4YcEHNMdz6efx54SQ4bxFp4P/Xdaz3+K/geNsHXUz7QSn/2WvDdI8Carqqie2tJri37si12GlfBie7ObyOS3X/aepuFjvm+LvgZf+Y3n6Ws3/wATVG6+Nng+3/1T3tz/ANcrfH/oRFV7X4I+H4ods8ssr/3q1NO+E/hiwTDWizP/AHmUH/0LNNaiMn/hfPhX/nx1f/vzH/8AHKiuPjxoYOLXSr+Y+j7E/qa6xPh94ZibdFpkCH1ESf4Vbbwd4bfHmaJZSEd3hU/zoYHnx+P2neVkaFc+Z/d85cfyrVufjb4XjsPPt1up5z0t/L2nP16Vzvj/AMDCTxjaRaL4ekW2ltCJJLeIiLzCW6446Yrix8ONYa6Nt5E4kz90Qk0XDU1tX+NPijUT5dkYNNjPeGPe/wCbVyl1qGq+J7tJdUv5bqUsEXzHrsYfgzrDhC6kfU1l+J/h5qXhuCS+SGb7LEyhnaiw7HJJLPpWpia3lMc9rMGjkXqGU5BFfS+m/ELwxNp9q11r1ily8SGRTKBhyBkfnXzhaWh1TxBFa/MzXM4T3JJr2O3+B+mDHnysfo5oEeg2vinw9fXCW9prunXEz/djiukZj9ADWrXIeHPhj4a8NzJcw2pubqNtyTTncVPt2rr6YBXjnxo8X6vpuq22iafcyWsLW4mlaI4Z8kjGfTivY65zxN4F0PxXLHcajDILmJdqTRSFWUelAHywSXYlskmlEbn7qGvoFfgxo6tj7XO6ejVo23wq0C2+6Zj+NDHZHB/D/wCKtt4a0L+zNbS8nEbZtzGgbbH6ckVsX/x6sVbbpuizzH+9cTLEP6107fCnwtK++a0aQ+7VsW/gzw5bRRRx6PbYhGE3IDQgPKpvjZ4p6podlEp6GSKY/wBRXK614n8W+ObhLe5MhVSSltBGUT/P1r6TSytYwoSBAF6ACuV134d2upak+q6bfzaXfMu0vCqlW+opbCPAF8LamHImtZIUDYLOtZcsXkXDRlTw2PmFfQUfw30XTUOo+KdZN+kfLNdbYYR9R/8AXrzbx9rOga5dR2HhjSoI7e0GWuo49pf2HtQr9Ru3Q5nX9PtrbUraCwyyy28Tf8DIr6Y8OE6Z4L0v+0HEBtrCITNIQoTagzn06V498LfAD63qK6zqcbfY7Z/lUniVxXr3jaK8n8Gatb2Fu9xcz2zxJGnVtwwcfgTQhHA+KPjdFZXc1noNml2E4F07/KT7CvN9X+IXivX2xd6tLFEf4IG8pP8Ax3rTYPAevlIzNp11bGRimJoGFJqHgfXdNtRctbSOjf3UNF0h2Zk6hpctlbwXDvvWfdg/SvoT4QahLqHgC2M0hd4JXiyfQHI/nXiGv3BuvC+h/wDTt5sRHuSDUvhzT/F97psi6HPqKWjN+8S2kcKT7haLg1Z2Pp+SRIl3SOqL6k4rKbxf4ZQ4fxHpSn0N7GP/AGavFR8HfFmoKJJZlB9J35q3b/ArWMAzXluPpRcR62/jXwqn3vEmlfheRn+tc/4i+MHhjRoWFlcDVLnHyx25+T8X6Vwmu/BO50vTJNQi1W3KW8RklEoIzivMPlSJXA+Y0Adr4o+LHiDxLayWIENjZycPHB1cehY1xsNncSrmO3Z69F8H/Ci/1KWC51GAx2bDO8sAT+FeraH8PtC0OLYkLXLf3pzuoHbufL0iNG211Kn0NfQHwR1qK98INphbM1hIcj/ZY5H9axvjN4PsLTSYtbsLVYnWUJPt7g9K4j4Vav8A2T49sdzbY7rNu+enzdP1xTCx9M0VS1jVrTQtJuNTvnK29sm5yoyfTgVwmifG3w/qVylvfW1xpzO21ZHIeP8AMf4UCPSKKSigArxHXvjfq0eqzJo9rZ/YY5CscsqOxlA/EYr2LWbxtP0S/vUIDW1tJKuemVUn+lfKeqQNBHYWucnyFk/F/mqb62A9o8P/ABw0i9aODWrV9PlbgzId8Ofr1Fel29xDdwJcW0qTQyKGSSNgysPUEda+ZfFXw+1nwrZw3l1Gr28gAMiH7p966T4R+O5tI1KPw/fyFrG6fELO2BA/p9DTuB73XlHxg0+TVfEfh+xkLGCeO4WML18zA/8ArV6vXDfEuwmzouuwOA2mXexh6pMVQ/0pPYa3PA9Al1cX3kaTe3NrLNwfImaMt+Vdivhj4kqptUvtYEH9zzpgtQ/CxUh+K9vE4/57hfqEY19FUbiPntPCHxKlj8trrVFj6FWuZKq658J9c0PRZtUuJUkSIbpFXqK+jqQgEYNMNT53c6VZfBgKmDf313+OFNUfBXw/vPFdpcXqoxghJQeW6qWb8aNS0Z7LwlqlvLIGfSdTa2/3ua9N+BEgbwPdJ3TUHH/kOOpj1G9Cx4X+FOmadaBtTRprgk7kJBQfpVK7+DlsLyS4spIiPODxxzcAL6EhTXp9FWK4yKNIYkjRQiIoAUdABXnHxPu3sfGXgi4TkrdyjHrkxD+telV5D8YdRWHxh4XhYfLbSee30Mij/wBlpMDjtWtF0b42J5zBYl1iK4J9A0gevo+vnn40w+X43ivU+7d2cci/hkf0r33TrsX+m2t4v3biFJR/wJQf60IC1RUU88VrBJPPIsUUalndjgKBySTXifjX4u32pu+neGBJBAH2G7H35fp6CmB6R4o+IOg+F7WZpryG5vIztFnDKDIW9GA+7+NeH6t4o8R+PdajAuGjJINvaQuQqe/1rd8P/DC81S5ilntnij+WR3kly5zXrvh/wbo3h0+ZaWkf2gjDT7AGNTq0O1jyW803VNI8Catp+qx/PdKtzvPqDXZ/A8xf8IPIFH7wXkgf8hirPxZYQ+H7aYj5XmMLfRkb/CuP+BOsGDUtQ0KTpKvnx/VeD+hqIRa0Y27o9tooorUkKKKKACiiigAoorgfFHxe0Pw7ezWEMM2oXcBKyLH8qIw7Fj/QUAd9RXjo+Py9/Dn/AJOj/wCJq1F8fNJNuTNo12s46Ijqyn8eP5UAer5rl/FHxC0HwxaTNJeQXV3G2wWkMymTf6Nj7v415J4u+IvijVdTSzM76NaSBXSOBiH2N0LNVvwZ8MrjUri01VoJorA84nwsh9xSuFjB8QeLfE/i+9tbieP9wswe2tY1+QH+v4165o/gSSfxcPFesyF7kRqYof8Anm/rW5o3g3StHIfy/tUynKyzqCy/St6lZbgLRRRVAJXH/EzVpdI8NxPFEH+0XUcLZ7A5/wAK7CuQ+KsQl+HepHOGjMTqfQiVKmUbqw1ueK/DfTre8+JOn2N5EJYS8pKt0JWNmH6ivpmvlzS7l/DHj+zupwf3FyjSY7qev86+pKaEFFFUtR1jTNIjWTUtQtrNH4Uzyqm76ZPNMDP8aa63hvwlqGqxgGWCMCMHoWYhR+pr52nvtRXw/p3h+3ZytyfM8pP4y54FdT8U/HFj4tvLHTtHle4s4GLyHBQSP2HPt/Osjw7rmm2nxDsLzVG8qwsWYBuXwQp2n88VLV2NNo968IaAvhnwvZaUCC8KZlYd3PLH8zW1WXpPibRNdA/szVLW6bGTHHKC4+q9a1KYjF8ReVdQtpcqFjdW0pHp8pQf+z18+eGfF2ofD7XLxLe3SVHbZNDJ7e9fQviG5aySwu1iMix3savj+FXBjJ/DfXzj8RIFt/Hmqxp90SKfzRTSW9iraH0j4b8QWXifRIdVsdwilyNrjDKwOCDWpXg2gapq/wANblbkW091olxGklwn9wnoVNe06Jr2meItPW+0u6WeFuDjgqfQjsaaYmrGhXlnx2vZE0bS9Oj/AOXq4Zz/AMAA/wDiq9Trx34xlrnxdo9sAGW2tjcMv/A8f0oYjynW4xDfyInRNq/kBX1F4UsZNN8JaTZSjbJBZxK49G2jP6185Wejz+J/GsGnoMLfTht391OrGvqOklZALRRRVAQXVnb3key4iWRR0DDpXzV46srjSPEouoLOWwYbXX1VhX03XinxBZdT8ReKNKdS00MFvNbflHupPuNbWPV/DGptrPhfTNSkIMlzaxvJj+8QN365rhvGthdHx7FFbxfutZ077Nu9ZVLkfpirPwQuDN4CaM/8sL2SMfkrf+zVtePbyHSrPTdXlQsbO8yCvUBopFP8xSYJnmvwVD6b4+1XS5OotnX8VkX/ABNe6186eDL5rL4x280zZM91JGfq4K/zr6LpiCiqmqalbaPplxqN4+yC2jLufYV4F4r8ZeK/E1u1xPOdJ0eUnyogxTzUP6v/ACobA9P8a/FHTfCF2lklv/aF2f8AWRpKF8r6nB5rb8I+LdP8X6UL2yOyROJoG+9E3oa+b20nS00l7pb55pRwEVcUukXWt+HGTV9HuHhLgoXRQfwINFwPqyuF+LcV0/hi1mtBukgv4n2+vWofAXxSsPEyw6dqBFtqhUDBGEmP+z/hXSeNFJ8H6o4UsYbdpQB1yvzf0oY1ueKfFrdfX9hqxj8ppLcQyR/3WUmva/BMgk8DaEw6DT4F/JAP6V4v4umi1HwPPqMf3ZNaJi9dhQ16b8H7r7V8O7IZ/wBQ8kX5Nn+tCHLcd8UtBvtd8OQLp1r9quLa6SUReo71z3gfwHqb+IINZ17TY7OG0XdbwebuJk/vEe1er0UWJEqlq2s6foVg99qd1HbQJ/E5xk+g9TXM+Kvih4f8N237m5i1K6JwLe2lViP94jOK8Y1zXLvxXKup+IdQA6+RaRjCotDaHYm17x9qWta1cap9mS3e5tDZ26jqkZbP516x8LfAn/CKaW17eqf7SvFHmA/8sk7JWF8N/htCBF4m1pP3jt59tbH7sfoze9erRzRy58uRX2nB2nOKEDH1V1O4itNOnuJhlI0LGrVZXiqdbbwlq8zdEspj/wCOGnewLc8B+JgOm/EKW4t/kcBJl+tfRGlXn9oaRZXv/Pzbxy/99KD/AFr5s+IWorqutRXsTF45LdCHr2j4R6s2q+A7VZCC9mxtz9Fxj9DSTurg009Tt6KKKYjk78SXHjy4s3bFtJoZLfXzSK85+B9xHaeL9W0/P+shOz32Pj+tei6+t1D430eaLmG5t5raT8i1eWfDFVtfi/PB6G5Qfh/+qp6jZ9AUVV1LUINK0241C6bbDbRmRz7AZrwzxF8SvFviaExaZbNpljIOPKbLv/207fhincR3HjX4rWOjobDQJIr/AFN228cxxfU9z7V5DFpOo+KPFPkWrvc3d9Kwe5ZcIT1dqZYaRIluV+xyPcMDlAuWP0rodC+JPiHw7aLpVnoNoWj6B4JN/wChqL3kXpY9t8LeHLTwtoMGl2gzsG6WTvI56sa2K8aj+Ol7bxBNR8Njzu5S4MY/UGursfjD4Sun8u6nudPk7rdQEfquau5B3VFVLDVdN1WMyadqFreIvBa3mWQD8jVumBxXxaRJvh5qcZOCgjf8nFP+FF8198O9NLtuaHfCT/uscfpiqnjK5guvFS6Hcv8Au7jSZmCerE4H8q5P4Fa8kVzfaDKcNMftEOfYcj+VTcfQ9poooqhHI+PJ49Ngt9SMHmGPcrEPtOMV4z8NpAfippberyfrE1em/Fucr/ZVruZRcLcfd9QE/wAa8k+Hvy/EXRtv/PyM/lSewz6iooopiCiivO/F/wAXrHwzrL6Xb6e1/NDxMfOEYQ+nQ0AeiUV46Pj+n8Xhw/hej/4mvRvDHjDRvFts82l3BZo/9ZE67XT6igDcooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAgvLuGxsp7ydtsVvG0rn0VRk/oK+YdY8SXHizWLq/wBUAfzVKQelum4sEFfT17aQahYz2Vym+G4jaORfVSMEfrXDr8GfCSw+WFvfv7932jnP5UDRy3wX060ttcllYN9sFq5U9ihMdez1kaB4asfDkDxWe87zyznmtegH5C0UUUCCiiigAooooAKKKKAKtxplhdtuubOCZvV4wT+tU5PC+hyrtfTYCP8AdrVooC7MvTvDmm6XvEEO4P2kwwH0rQjtbeEYjgjQf7KAVJRQAVh+KPF+keErIXGpz4Z/9XCnLv8AQVx3jv4u22jGTTdAMd1e45uAQ0UX+JrxDUr+/wBSuze6lcPdTydXkOTSYHY+NvGl18QJ4bWx0vyLaEkpnmR6g0LwLf6jciKC3MrL94mr/wAKLG113XZ7G9GYVh3qPWvfLOzt7GEQ20YRB2FJIfQ8uufghbz2Y8m9+zTd1AyK8w8QeBde8OTyC5sZjAvSdR8pr6nqOe3huoHgnjWSNxhkYZBp2sI+OkfYa+ifhVN4au9AjXT8NfRr+/jmIMinP8qwfG3wZt3t5b/w2GSZR/x6Do30rxyzvbzSr1LuzmktrmFsrIhwymgD7ACKMYUcdKdXn/w0+Iv/AAlls9jqRjj1OD+7wJh6gV6BTA5P4n2Ut/8ADrV4YV3OsSy49kdXP6Ka8HvrAXng2LW0YsySpbSD0wtfURUOCrAEEYIr5ot9Si0/4a6xod2xS9kvUCwN1XaQTUu/QaZ23wGgYyavc5+Xy4U/Q15d5Ot+JpTdSzXF/KCFLSyF2/WvV/gM2bPVB7x/yNem2uh6XZXU11bWEMU07b5HVeWPrVCPlHUdJvtIm8q8t5IvQspANUvvv9a+uta0Ox13S5tPvbdHjlUgEryp7EV8nX1rPp17NZ3KbJ7aVonHoynBFIDrNM+GOsanZpcQRSnf0+Wugsvh18Q7eVILXVrm3g9VvHQD8q9W8CXD3XgfSJ5BhntlJFb9NMDzjwp8PfEvh/xGmpXHiY3Vu/8Ax8RMXJl/Oun17wVo3iC4+13NuFvAu1bhR8wFdDRSsO5U07TbTSrRbWziEUS9h3q3RRTEFFFVr/ULTS7OS8vrhLe3iGXkc4AoAs0V5BP8frbcwtdAkfHQyXKr/Q1DF8f/AN5++8P/ACf7F0M/qKAPZaK4/Rfin4T1ooi6gLSVukd0Nhz9eldhQAlc/wCPwW8Ba2AMn7HJ/KuhrK8U28l54T1i1hG6SaxnjQepMZAoBHy3pt80HiS0vk+Rkukk/Jq+uK+Pr61msZkSaMo+0GvqfwdqH9q+D9JvT96W1Td/vAYP6g0AbdFFFABRRRQAUUUUAJS1U1W/TStIvdRkUulpbvOyjqQqliP0r541rxH4r8R2c+srq1xFayXLRrZQzMBGOoAA60mB9D3+q6dpUQl1G/trNGOA1xKsYJ+pNcF4q+Muj6Rm30ZV1W6I4dG/dL9T3/CvBZ0vpZA1wJ3b1kyf51ApaFwRw6GgDtNUu9e8f6pHe6mjYx5cEMKEKld74O+GMQxLqdpJbqFBMZP3zWn8INd0zU/DYtEMSajCxaaP+I+jj2r0SgCK1tYLK1jtbaNY4YlCoi9ABU1FZuveINN8Naa2oapcCGEMFHGSxPYCmBpUleYn48+HAcDT9RI9dif/ABVaOmfGfwjqNyIZJLuxz0kuogEP4qxoA8a8aJ5es6tDH8sMWr3IVfTmvaPg2I/+Fd2vl/8APWTd9d1eR+OFsb7Vtc1DTryO4tjdrKGj6EuP/wBdei/AjUDP4Zv7EjH2a5Dj6OP/ALGpQ27nqVFFFUI89+NeoSWXgJoIxxe3KQsfbl//AGWvE/CWhp4i8WWWjNLiK4cgv7BS39K+iPiH4fm8S+DbzT7aMPc/LJCpOMspz/LNfNeh6vceHtbttUtlBmtZA4V+jeoNAH1vHGsSLGgARRgCnVzug+PPD2v6cl3DqVvbuwy8E8yrJH9RmpZvHPhOAZfxHph/3LpG/kaAMn4ujd8MtW9vJP8A5GSvAfB9qb7xfpNsOr3cf6Gu3+KPxKi8QAaNo0hNgpzNN084+g9qv/CLwJcjU4vEV8hWCIE2wz1NLdAmem+OdFn8Q+DNS0u2x588YMee7KwYD/x2vliRvMiVtgGwBSRX2NXi3xM+FsVlb3GvaCBHCBuubQdPqn+FMDpPg34oXWfDI0qZwbrTAI8esf8ACf6V6LXyd4S8ST+FfEVtqsGWVDtljB+/Geq19SaRq1lrmlwalYTCW3nXcrdx7H0IoA5D4u6ikXhRNGU/6Tq88cEXth1JP8vzrxi208+IPiDFpsTZje8ESn+7Grf4V0XxY8ZQ6z4mtItMlSe200ZSWM5DyNgn8sVo/ArRXn1i+1uaMlYUEcbnuzdf0qba3A9Z8VaTb634Y1DT7nASWBvmP8JAyD+BFfK0giOmQv8A8td5B+ley/E/4maXLo1xoOjTi7muV2SzxN8iL3Ge5rA+Hfw4m1i7gvdUtyunwHdg/wDLVqYHu8bF41ZhgkAkelc78RLD+0vAGs24OCLYy5/65kP/AOy10lQ3dtHeWk1rMMxzRtG49QRg0wPmHw3qz+H/ABjpWqFsBWjMhP8AcYbH/TNfUlfJF/aMmkaffE8zh1/75OK+q9H1BNV0ay1CM5W6gSUfiAaBsu0UUUCPDPH2lw2Hi3WbO4Eiw6pCLu1x0M3RqX4EawLfWb/RJMD7TGJk/wB5OD+h/Su5+KfhZ9f0BL62cJd6VunTPRlxlh+Q/SvCdO1MeHPFttqlsxlW3uFk+VvvqD8y1KVmM+r6KhtbmK9tIbqBt8U8ayI3qpGRUtUIWuF+KXg+z8Q6BNqcsjx3Ol2s0sZXowC7iD+VdzVfULNNQ065spDhLiF4mPswI/rSY0fP3xQuRqFh4V1EdJtLC/ipr3Dwdz4I0H/sG2//AKLWvBfEkEknw08NXMh+aCW4t/8Ax817Z8NpfP8Ah5or+lvt/wC+SR/SlHYGrHBfHHxPcJNb+G4DshZBPcEHHmcnC/pn8q5z4R+HI9f1ebzziK0KTEeprd+N/h+8m16y1iOHNs0KWxcdnzI38q534a+NbPwXrV+NRikNvdAKWjGShUnt+NMR9ExQxQJsiQIvoKfWfouvaZ4hsVvdLu47mE8HaeVPoR2NaNMDk/ic6xfD3VJTGHMaIVB7Heo/rXgFlqf9geLbLWbYt5azLP8AVSfmH86+kPGaq3gjXQwyP7OnP5Rsa+X7iMyaTazCNsRlld/xpDvofWtpdQ31nDd27h4Z41kjYd1IyD+VTVxnwo1ptZ8CWgdNjWP+hn32KuD+RFdnTEFFFFABRRRQBV1JrtdMumsFVrsQuYA3Qvg7c/jXz5p3w88VQaeuqR6dBeJcD7obfKtfRlHak1cOh4novg3WTYsv9juhL5xcR1zWv+FXOvvaCwNtKsZkkCg4r6RqOaCKdNssauvowpco09LHy/p+uf2R4p029v7QzDTmUOh6sor6dsL621KwgvbOQSW86B43HcGvCvif4Cm0Sd7+yEtzbXUpcj/njUXwu8fz+HNQh0O+2nTbmXg94Hb+lCBn0DXmXjn4uwaJcPpmhJFeXa/6ydjmKL8upra+Jfi6fwzo8NvYD/iYaixigftFgct+Ga+d5rJZ9TSw0zfdszBEKrzIx9BTuI0tX8SeJfFpWPU9Rku1i5CKoVB+CgCpUt/Efhh3k0q8vIAwBkeAsgNe3eDfhtpnh7TIvtcS3F6wzK56ZrqH0XTZBhrOIjGOlBWh4Po/xU8XeH7mManI2o27DlLjgn6PXZeKPH2g+LvhpqcUN0lpeui/6JM2JAVkU/j0ra1z4b208MB0xI2eEn5LnkEGvJ/F/g+bRNUW2ktFUv8AdkijIjNRzWdrCt2Oe8Qv572l0fvzwKX+o4r6utbmK8tIbqFt0cyLIh9QRkV8v6vp2fCtjqClf3bvEwFe5fCjWY9W8BWMe8NNZL9nlHpg/L+mKpbCOvlljt4nlldUjQFmYnAAHUmvmjxLrknifxJJqesW88cVxEDZwCThY+gr6P1i2N5ot9ar96e2kjH4qR/WvlOzWe6kTzt5WNNsZPYDtQ2OxLFJDZ6OMxjz5Zvv9worc0/wnf6pC14lhvjk/wBWxiPz1naJpB8SeItP0WPciyzEMf7q9WNfUltbQ2ltHbwIEiiUKijoAKVhWsz5hbwlqdpeMYSba4g+cZbaQR6Gu08MfGTVNNu47HxTD5sOcNcKuJE+o717BqOi6fqqkXlsshIxu6MPxrzfxz8NWuSZbGB5YgoCiMZdKeqYHU+NvEsFt8P7zWtKube6CNEYnRg6MfNUV4J49fzvFdxc/wDPxHFJ+aCkW3vLG+m8OzPKtvJKjSR/SrfjezRVtNQB+abdER7IABRfUroe7WGnWHjD4fafBex5gurSEuF45UA/zFec6/4I1rwLfnVfCUl0iDggEOD9RXefCM5+GWkf9tv/AEc9dhLGk0bRyKHRhgqehoafQR5r4U+M2l6gsdpr4Gn3fIaUjEJ/HPFb3jH4f2fjC6tL8X01ncwLs82HnfGecfrXMeMPhRatFc3umxO+QSsCDlPpXD6B458Y+CtP+yi18yzX7qXUTYj/ABGMUJiPftP0PTdLkMllaJCxULlfQVoV5xonxs8OagI49RSfTpm6l13Rj/gQ5/Su+stRstSgE9jdwXUR6PDIHH5incCzRSVmXvifQNNkaK91rT7eResctyisPwJzTA06+efF3iWD/hYOu6jZSLNbS2624kXkMQqA/qDW34p+MF3q87aT4ZX7NFIdn2yThj9B2rJ8BfDiTxBqBfUYbiHTIPvbgUM5qG7OxSR6L8G9JudL8DLJcqFN7O1ygH9xlUD+VbXxBsRqPgPWYPS2aT/vj5//AGWt+GKOCJIolCRooVVHQAVX1a0a/wBIvbJSA1xbvECexZSP603ewup89apHBpXxO0m8YssAu7ed2PoJATX0hXzp43tGl8E+FtYRcKLdrV/99GYf0NfQGj341XRbHUVXaLu3jnC+m5Q39aUL8uoNWZwnxsJfwtYWxOI5tQUO3oAj15t8Q5/7R8bQWY+W3tbeKCJOgQLXrnxV0W61nwa7WbATWEovB9EVs/zryO28Ea7qrHUtQ+1kTBCk0cZO7dTdxHPJYyX+oQ6VYnzJrmcRIB7nFe66Z8KdL023hUXMszxqMiT7rN64qL4b/DiHwuX1O9Be/kysef8Alkh7fWvQKEh3PD/HPw3vNPeXWtPUq6nzAIf4SKuaF8UE1jwVrGka/MsWox6fMsU2cfaP3Z4/369eu7WK9tJLaYZjkXawryTWvhxpl94qltrCWO0FnbxvNmjYRwyy3M/wzuftRdlW+QxE/wC7Xp/wGOfA94PTUn/9Fx15Kb6dvD1xpYuB5ZuHkKN/s16b8A5D/ZGrwn/lncJj8Qf8KEF7ne+MfEH/AAjHhm71RUWSWMARI3RnPQV4beXXjLxy88Op6kUSEbjbfcU/8AWvoDV9JtNb0yfTr1N8E67WHce4rH0v4e+G9KtvJisjLnq80hZj+NN36C16Hh48F3qw24TTJyOssxWo4PDck91JDp0d2zg4Je3PyGvo+10qwskCW1pFGo7BasKiJnaoXPoKSj3GfONz8PtTlYzXL3kz9yYTVCPwNfOZVa3uYlQ8SMvymvp+mPFG64eNWHuKoOtz5iTwjqlldb7W7KyJyJI8qas6rrnjiLTH0y91K5uLSVCGy2/cvoWPNfSDWVq/3raJvqgrOvfCmjXybJbRQMY4oaTKuuh833s1s3guxg8v/S0nfLf7FeifAO/wdW01hydk4/l/hWX4o8BRHxRDo2ihpLqQgOoBIgiJ++a9G8D/AA5s/Bk8l3Hdy3FzNEI5CeF4OeB+FJA23udnRRRTJOV8ZXAsdU8OXp/6CH2f/v5Gw/pXkngf/kuw4/5fLz/0CSvS/iB8/iDw1FjP7yeT8VCf415r4LI/4Xzx0+23n/oElLqPoe5a/pKa7oV3pjvsFwm3d6HOR+orktL+FGkR6fFHqcaPOne3dlX+dd/RRYLnHN8ONMSSI2s0kCIfnUDO8VuQeHdMt7uG5itwrwqVStSiiyC7MgeHbZdTlvVP+sYOU2rgEDtxVHU/APh/W55LjVLCKeZ/+Wigof0rpqKTimI8zb4M2drcteaLrV7pdwDmMxNkJ+PWqd5J8VfDd7FDFdRa5C/C7oUUn+R/WvV6b5a+Z5mPmxjNJp9Bo8Jm1TxRrfjG11fUNBNq9pGYZmiSQArz/jXOeDtStfDvxJsry6/c2sEsikn+EMjJ/Wvou90+FtOuEbe25STg814f8TNDlZbG6tdLkMuxvtM8SkhqaTQW6n0BRWN4Pe+fwlprakjpdmBfNEn3s+9bVNO4jgviXKguNJgeISCcTpg/9s68T0a+XTvHNjfquFhvIzXsfxlh83RdMMbqlwt8vlZ9cV5vq/w28SWM9q9tp8twSw/1SE4pbMfQ+jqKKKoRkeJ9Q1HS9Cmu9Ksvtl0jIFiz1BYA/oa8c1fwfc6CdR1u4kt5vMbKfaVr3msSfwzFfa2uo6hcNcpDn7PbFAEjz6/3vxqWmxqxxHgGWbxD4Pm/tXRbJ0DbIH+zcGuJ8W+D9S8Eap/bGiPLFDE2Q6HmKvoiszXdJs9V06aO7XKhDz6UJWE9TL8A+MovGWh/aigiu4DsuIx0DeorqK8P+BN2yeItXsl/1MsAlH1V8D/0I17hTAKKKKYBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABWTe+KfD+m3rWd9rNla3CAM0c0yoQD061rV8vfEK0v4vHerfb4ZUMtxJJEX6NFkhCPagD6YsdQstTt/tFheQXcOceZBIHXP1FWa+cfhf43XwhqNyt+J20+4QFwgztcdGr6E07UbXVbCG/sphLbzruRx3FAFqiiigAooooAKKKKACiiqGsa3pmgWX2zVLyO1hztDP3PoB3oAv0VhaD418O+Jrh7fR9SW5lRN7J5ToQPX5gK3aACiiigAooooAq6lqVlpFi97qFwlvbR43yOeBk4H86xPG2oyJ4A1O90tluC9qTG8TbgVbgsCOvBJp3j7QrjxH4Mv8AS7QKbiUK0QY4G5WDf0rzP4NeN/sNwPDOouRDO5NpI3RH7p+NJ6gcBZeEtQvtKS/hwVdsAVUm0HVYd2+1fAr6wh0+ytoxHBaQRKOipGAKU2NoetrCf+2Yp9B6HyAWmglPLRuPwNdZ4a+J3iPw3Iqi6a9thwbe5YsB9D2r2jxF8LfDviAyS+S1ncydZof8K8G8VeD9U8I6l9jv49yv/qZ0+5KKQj6W8N+I7DxTo8Wp6e5Mb8MjfeRu4Na1eKfAi+mS+v7DrE8YlJ9DXtdCAK8E+ONlpFt4htZbMBb+dGa8Re/TYx9+teu+MfFEHhLw/NqcipLKuBFA0m0yMT0r5oia71PUzd3sstzNMcyu5LMfc0AdF8LtMvH8Y2V1EsieWzYYL6xvX0nXO+DvC9p4Z0vy4ATJNhnY10VA2JXz3rPhuC98S+NprkNvsZGukx6MWNfQlfOniX7Ta+I/G23IVpfm+jPkUMaOn+AM/wAur23/AFzk/mK9lrwv4CEjW9QHYwD+de6UyQr5O8Z8eN9e/wCwlcf+jDX1jXzP8XBn4mawfTyf/RMdAHtHwplM3w30onqFkH/kRq7CuA+C03m/D6FT1juJF/Wu/oAK8M+IXxQ1238UXGnaLfLb21mwTdGoYyN359K9Q8TeONF8M2NxLcXcMl1Cvy2iyDzHPpivlqaaS4meaVt0kjFmPqTQB9H/AA08ezeM7S4ivrdYby12ljH9x1PQj0ruK81+CumJB4dl1AfeuGC/lXpVA2FeBfE7U73xbeahdWjMNI0SQWxBf5ZJcsC4/SvddRnW1025uHbasMLuT6AAmvmeK/hh+FtxZiQ/aLjV1JHqixf41PUEO8FeCrrxXJIYYwUj6kniuq1T4I6rHaeZYSQSy/8APMviuv8AgtpMmn+FpbiUYa5lyPwr0WmhHyFqmk3ui3j2eoWzwTIejgivTPhp8U00e0OkeIZpGt4wPs82MlB/cNek+P8AwdF4w0FrdAi3sXzW8rfwn0+hr520/QJrvQ77WWKpbWRVTu/jY9hQM9J1347zmVotB06MR9BNc5/kK86u/GXiW7uZZ5Nc1BDMSSq3LhPoBmtTwT4Ku/Et4CsTLbE/er2J/hR4dm0sWssbiXZtMyHBpAeB61fDULTTpC++RISkh7k5r2P4G69HdeH7jRJH/f2chkQHvG3/ANf+deY+P/BcngrVY7cTNcW1wm+GU8Gs7wj4in8L+I7TU4mcIjgTov8Ay0iJ+ZaYj6woqCyu4b+ygvLZ98NxGskbeqkZH86npgFFFFABRRRQAx0WVCjgMjDBB5BFZWn+E9B0uF4bLTIIkeTzGUDOW9ea2KKAMmfwvolzu8/ToZN3XcK4LxR8FLLUZGudGuTbSn/lm/Kn8a9TooA+Sbq11fwjrxjcy2d/avlHXg/UV9AfDn4gw+MrJre4QQ6lbIDKnaQf3l/wqP4peCD4r0UXNigOp2YJi9ZU7pXz9pGrXvh7V4dQsnaK4t34z+qmkB9O+MfFdp4Q0OTUbkb3J2QxA8yP6V83654g1nxlqvn6hMZZORFGOEjHoorT+InjIeNdRsruKKSCGG2CNCxyBJlixH6flXU/B/wfbauj6neoJI4HwoPc0MDm9A+GOsazGJ/JdYW/iAq3qnwe8Q2MBmhj88DqAea+iFRUUKoCqBgAU6lZgfIEnnWSXFpKjIzlQQwx0rtvg74kTQ/Fv2W5kEdtqKCIlugccp/h+Nd/8aPDlvd+FX1qONEuLJ1Z2C8urEJjP4ivn9wA3HSmgPsuiuE+Fvjc+K9FNreyFtTsgBMT/wAtV7P/AI13dMArhPGfwr0zxVc/bYZfsN2fvuiAiT613dJQB4BffBPXbaYJBIlwv/PRatWvwK1WRs3F5FGvtzXu1FAHF6B8LPDmiRKJLcX0g/jmX+ldkqhQABgCnUUAJSMoYEEZBp1FAHz38Tfh5PoWsG90u3eTTrrJwo4gb0rirTUtYtLSWwtb66gtpz+9hjkZVb6gV9bOiyIUdQynqDWXb+FPD9pMZoNItI5D1YRCgDyPwh8HZdShefV5DDbyxgwmP71Z3jfxtBaacPB/hlXttNtC8M8p6zkHnmvoPpXzF4k+HeueHdQ8meEy2zPiO6QEo319KTsBf+FfhCLxRqs7XJxBa4Zx3Jr6LihSCNY4kCIvQCvlXTk1vSbprnR72WGUDl4HKkg10EHxP8fWpKtqBlK9Vltoz/Si4H0dRXgln8Z/F1iFF9Z2d2D3MZU/mpx+ldNpvx40qZymp6VcWno0MgmH9KLgeQ34kTRUjkBGy8kUD0wBXv8A8IpPM+Gelf7PnD/yK9eGeI7yPUtPF+g2fatSup9h6gOVIr2f4KHPw9i9rmX+YoQ2egUUUUxCV8x+OPDkfh7VdRsymxxeGS3UHI8hslK+nK8s+NeiW5sbXxDsdpoT9mkCnjyyGP8AM/rQNGn8HfE39t+FBp8x/wBI0sLD06x4+Q/kMfhXoNfNnwo8Rf8ACPeNIYZR+41DFs/PQsw2t+dfSdAgooooA+Y/EhmttM1PRxMXg0/W5gn6rXsvwfuBP8N9PXH+peWM/wDfxj/WvGfE8E8uq+K3jVjGmsSFv++5K7n4C65lNQ0B16ZvEb/vlG/pSRTPYJYo54milQOjDBVhkGvPdT+D2kXRvpYJ3R7qQyAP91D7V6NSUWEnY+cPEPgDXvCFyk9lLchSDmeJiMfitX9J+Jfj3R7Ha0Mepwg8S3MbSN+asK9+dEkQpIoZT1BGQaxdT8IaPqiIrwG3KNuDWzeWc/hSd1sGjPP7f40aZfaZPYeJNKngeaNo5PI+ZHBGO/IrgdPcTfDvVIY4iRDOrb69O8V/Ct7+KWbTrlWdVLxxzDJL/WvPdKmvbPT9X8MTaVNBdXwAEboVKkUncaOv+AepBrTVNLP8DrOv0PB/pXsFeM/Bfw5q+keJtRnvrGe3h+yeWHkQgM29T/Q17NVkhRRRQAUUUUAFFFFABRRRQBXv7KHUbGazuF3RTIVYexrwj4p+CZdJukvLK2/0XYAZBXv1YHjjTG1bwZqlpGpaU27tGB1LAEik11Gj51k1a91LShJqN/JPJboIbUTEsVXuBXX/AAS8PtfeJp9YkP7rT0wPeRx/QZrgYdOubu2AtbeWaSNsMiIScn2FfS3gTwwnhTwvb2GP9IceZcN/ekPX/CklYR0dFFFUAVBd2dvexeVcRLIvbcM4qeigD548e+HpfC93fWKl2sroiWCs34ZeLf8AhFfFEZuJStjdfu7gdh6N+dez/Evwu3iTw07WsJlv7X5rcDvkjcPyFfO2o6Y9rLH827zFBpWGfXVeIaZ8IPENvezxXEtt9kE2QxkOZB9K6z4Oaxq2p6BdQaoZpPss2yKaXqwx0/CvQ6YJ2OP8E+AIfCl1d30sy3F3c4UMqYEajsK7GiiklYQUUUUwPO/E/gW+k8RHWNG+zH7QuJ1uOin1FeP+MDcxSx6bLJHKbXJPldOa+n7iBLmB4ZM7HXBwcV5r4L+FMVmst34ij86aQkLbMwZVFRbW4y98E/8Aknsf/X1L/MV6DVLSNIsdC06PT9OhENtGWKoO2SSf1NXasQlZWs+HrPV7OeF0CPKPvgd61qKTSYHheufBvWI7W1e3kguZRxMIVIqjd/B++jdEtvtTuRzuhr6CpKEgPm68+FWt20mFguZB6rbGtbRPgtql9am5vGNsT0ikG1q97ooA4Hw98JNF0gRyXJa5mXueBXeqoUAAYFLS0WQ27hRRRTEeEeL49/w8n0y23GHRdaniyfTfJ/jXqfw8vRf+ANFmH8NosX/fHyf+y15b4kkLeC/F1smRIviiaR/dP8iu2+Cuoi88AxW38VjPJCfxO/8A9mpIbPQKKKKYgooooAKp3el2N9IJLm2jkkAwGI5HBH/sx/OrlFAHjWi/Dg3er32t3unnTrW2ll2WsnJkUd/pVn4Xr/wj/wAQdf8ADzA4uI0nRv8Ad5/9qfpXq1zbx3drLbTDMcyMjD1BGDXk3inyfCPxe8P6vK4MEsKwyMeo+Uxlz+BH5UrAev0UUUwCiiigAooooAKKKKAI/KjEhlCr5hAUtjkj0qSiigAooooAy9U0i2vLy11GaMyS2McojUDJO8DP/oIrzLRfh5rTfEdPEX2YWVil0Z9sj5kPtivYKKB3FooooEFFFNYkKSBkgdKAForzH/hJfiMJrm6ttBEiOQVtbiB1MQH90jGa5+f4uePLe8NpJoOneeoyUEEpP/oykmmNqzPbqWvG/D/x1eS7EOv6fHFETgz2xJ2fUGvXrW6t722S5tZ454ZBlJI2DKw9iKYias7R9HXSYpE+0y3LSuXLynJ+grRooAKKKKAM7VtA0rXfs/8AadmlyLZ/MiD5wretaNFFABRRRQAUUUUAJXCfEfxnY6FZtZfaCbqSNv3adcYq/wCNPiFpXg6DZKftN84/d2yHn6t6CvFtA0bWfiXrw89pPL8wvd3mMhAew9/apbGtDvfgTossGnX+tSrtW6KxRe6r1/XFes1W07T7XSrCGxsohFbwKFRB2FWaaEFFFFMAooooAKKKKACiiigAooooAKKKKACiiigAqnqOlWGr2xt9QtIrmI8FZFyKuUUAcNqfwm8PXm1rLzNOkGAzRYYMvoQa6/TtOtdKsIrGzhWKCFdqqowBVmiiwXFooooAKKKKACiiigAryb4+PN/Y+lxiImEzsWk9DjpXrNZniHQLHxLo82mahHuilHBHVG7MPcUAfOXw8/d+MLGYzyQKlxF8yfxAyoNpr6grz/wl8L00Cbzb7UPthjmDwqsQQAKQVz+VegUkAUUUUwCiiigAr57+L/hCbQ/EDa3b82moSF/lGPLk9P619CVm+INCs/Emi3GlXwJhnHVeqkdCKAPN/AXxgguootM8TSCCcDCXrcJJ/v8AofevTbHWNL1QH+z9StLvHX7POsn8jXglz8LdVsrr7HcIZXC5WSGBzGfo9UZPhlrAXKW92f8At2NTdXsNo9/1vxTofh2PdqupQWxPRC2XP0Uc14h42+IEfjPVrNYbKSKxsyxXIy8hYY/DpWr4d+EUkyxT3SF/VJ1IUV6L4b+H2meHpPNDm5YElBIgwn0p7knLfBrw+YGvteZXRLgCKJGHYda9Qmmjt4XmmkSONAWZmOAoHUk08KEGAABXmPxo8UXFhp8Xh23gB/tOPMkx/hUMOKBnn3jrxS3jvxSI4JGXTrfK2wK9fVq7r4TeEDbm41S7iDQzIogV19DIDXHfDjwjJrWsz27FxaRY89wOvtX0JDDFbwrFCipGgwqqMAUbg0SUUUUwCvDvGElo/jXxvp1w2xriyhljPq0cKvXuNfPXxE0m91X4s6paWcZaWaGMqPUCFM0mNF34Duf+Ekvk/wCncfzr3ivn74XQah4W8cRjUdPuYkulNrkxnAckYr6BpiCvmz4xxPF8R9QY9JkhdfoI1H9K+k6+bvjHHMnxGvmlB2SRxGL6bFH880Ad58Bb4zeH9Rsj0tp1Yf8AAgf8Ks+Pvi1aaKsum6E6XOoZKvL1jh/xNeLaFqus6a8y6RqM1l5qgSmOQrkV2Pg74Wajru+7mnWGD+GU8k0gOO/srWdUuvOmhuJpZjkvJlmeujb4S+JVjD/ZXC177oPh+00HTorSBVdoxgzFAGatSmNWOS+G+i3eh+GRa3Z5MrMo9q62iigRmeKIJrnwnrFvboZJpbGdI0HVmKEAfnXzto/gjV78fZrvS9StiZOC1pJivp2igDI8K6fPpXhiwsbk5mhhCv8AWteiigClrF+NK0S+1IpvFnbST7f721S2P0r5aimvJ/DsOmIpFvJdvMT2JCqK+p9UsI9V0q806VmWO7geF2XqAylTj864Pw38MU/4ROXRvEcMJfJWOS3bkDdu3Z9c0mNbG78ONL/svwXYI+DI8YZiK6qqum2EWl6Za2EGfKtYViTPXCjA/lVqmI8++NOkHUfAzXSLufT5lm/4CflP8x+VfOhr7FvLO31Czls7qMSwTIUdG6MDXzD4x8KT+GvE1zprxssbOZLM9Q8RJ20AepfBHxR9v0ibQLiQtNZfPDkf8sj/AIE/rXqdfNXw4XVdI8a2FxFA4jMyQTk9NkjBa+laQBRRRTAKKKKACiiigAooooAK8U+NfgyK1K+J7FNolkCXaDuxzh/6V7XXNfEXTzqfw/1m2HUW5lH/AGzIf/2WgD5bjQyMsa9Sa+q/BWjDQfCljZFQJBGGkx/eNeEeGvh/quof2ff/AGaXy5rhQF8l/lGfvMdpAWvpMAKAAMAUWAdRRRQBW1Cxg1PTriwuk3wXMbRyL6gjBr5L1jSbvQtUn0y+QJcW7bWAOQa+vK86+Jvw6HiQx6rpqBb6PAmUdZk9PqKTdgPDvDmu3fhnXLfVbLBlgPKt0cHgqa+sra4iu7aO5hbdHKoZT6g14ppnwQmu4/NnvhB9BmvW/DGiL4b8O2ekLMZxbKV8wjBbLE/1pgatFFFABWVB4o8PXVwtvb67ps0zdI47uNmP4A15Z8WfiFPLdzeF9KfbEvF5MhyzeqCvI7qBIpD5fmbOxdcUAfYlFeMfCv4mSmeLw7rs7SK5CWlzIeQf7jE/oa9noAKKKKACiiigAooooAz/AOwtJ8x5P7Mtd8hyx8pearzeFdDmYt/ZsCMerRoFNa9FKyC5wGs/CTTdVn8yPUbi1HZVRSK898U/DrU/Ct0l6Lb+1NPwd7wxEsn++K+gaKLIdzxjwt8NYvFOnJf38UlhaOxMcWzDsPX6V6n4b8PWfhfRo9KsN5hjZmBc5JJOTWrRQlYQUUUUwCs3xDpn9s+HtQ03aha5t3jTf0DFTtP4HFaVFAHx5ci4huiZspOjkHsVYGvrHw/qZ1nw7p+psoVru2SVgOgJUEj86+ZPFVxb3Wq6hc22DHNqdzJGwHVC2RX0R8O4zF8PtEVuptVb8+f60kB0tFFFMDzR/h1q1xrviBJLmKLSdXkMuVY79x5Nbfgz4cad4MvJru2u57maaMRs0uOmc9q7CikkAUUUUwCioppo7aF5ppFjjjUszscBQOpJrJ07xl4b1W8NnY61ZzThiojEoy5/2f734UAbdULvRNOvtTtNSubVZLqzz5Eh6pnrV+igAooooAKKKKACiiigAooooAKKKKACiiigChp2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