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 <question type="category"><category><text>/</text></category></question>
 
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 <question type="multianswerwiris">
    <name>
      <text>4.Uhly</text>
    </name>
    <questiontext format="html">
      <text>
        <![CDATA[<h1> <font size="4">Pomocou uhlomera odmeraj veľkosť uhla na obrázku. </font></h1><br />Veľkosť uhla <span class="nolink">«math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;»«mi mathvariant=&quot;bold-italic&quot;»§#945;«/mi»«mo»=«/mo»«/math»</span>{#1}º<br /> <applet width="800" height="600" codebase="http://www.geogebra.org/webstart/4.0/unpacked/" archive="geogebra.jar" code="geogebra.GeoGebraApplet" name="ggbApplet"> <param value="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name="showToolBar" /> <param value="false" name="showToolBarHelp" /> <param value="false" name="showAlgebraInput" /> <param value="true" name="useBrowserForJS" /> <param value="false" name="allowRescaling" /> </applet>
<script type="text/javascript"> document.ggbApplet.evalCommand('a=#a'); </script>]]>
</text>
    </questiontext>
    <image></image>
    <generalfeedback>
      <text></text>
    </generalfeedback>
    <defaultgrade>1</defaultgrade>
    <penalty>0.1</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <wirisquestiontext>
      <text>
        <![CDATA[<h1> <font size="4">Pomocou uhlomera odmeraj veľkosť uhla na obrázku. </font></h1><br />Veľkosť uhla <span class="nolink">«math xmlns=&quot;http://www.w3.org/1998/Math/MathML&quot;»«mi mathvariant=&quot;bold-italic&quot;»§#945;«/mi»«mo»=«/mo»«/math»</span>{1:SHORTANSWER:~=#a }º<br /> <applet width="800" height="600" codebase="http://www.geogebra.org/webstart/4.0/unpacked/" archive="geogebra.jar" code="geogebra.GeoGebraApplet" name="ggbApplet"> <param 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ktVmiroD3h42o6lR3SurBg3C0998/xnL93Jy03fNKRx/pkdJt2FWbm68L8JvM1KJ/IpBOTw4wTm4wcZSkha3q1+Kr8FdYR8hwFsJxGLCKqP9brxM0d74ZFFLbqOeEwVRW2Aw15FsDhuypL3mu8TZ4BSG1ByIxleytuRP8dVf2Y8SD1UchjBENPMnoGma/dtdBTuuYINz1AFHwv8Nu180s38orFC3cIPnCn3YIUibsy6uzvkSK5BCc5YwnrpQhTPXKG2KT5gxQ/OW7SYSsBYKfQaIjd1WExv1vLwg0sNxb83r8lyc5Ve10hTSp1mczDsE8hFXwO3TtcbcdLSgHPPbP2kF1HBFdRVb301dG8zdb7G48PXLIordEr/xLJavmKOE+ZFtO5ptKEQnEZUK0qSMqYBWIWzoci2Irucu6jv68MfIYq9TF+7rvRYxTky1gvbLaDmWW/wEHqX2OKkMCH3P8ScVfu7+r5Y1hLQxYw+lqLvlO8TZIARm9JK0OJGQjLWMZ6luk/mhY6mBAw7aOxJVuKHyqTwOw/k9Vu8VsiKN+86KCFzl55fGtto5E2ndpWS0aHJcMS0rEez586CGkq9uPMrQFGelsEEEqNoMib53luNgNekAkL0bgnuFJcmFQyRzd0Oul3YpEQvLIWptsy0WN9ktvsQIYxY+0XPxfdHKKNDWbYqYpPKXec3J+yT/EDzSqDaxNCysxZsfKWqaPgZ2Tk7rolfbnUIj/rQYFP/S8OKcs1/nBoj2e1Z64MQOxdVdtvlRbCJu60U7Qf0cvrvVw/DBkNQUlTQ9u7eXgOZfX1NhX/eDa6udHWGlK0ibo3AFT5497l68X5TMc9f3t1GHD9IiaZEhNvthkGNmI/oJbH0Ys8tAUmb5ZInwUm/6C1BPSMpT1ucirGCXdz/zE603JnYPfxM3NAEnkc/zbfGuUo4I+BUW1t7UrB/sY1syUc0D0G0HtCJP5UElD8nihlEIhobOROsSAe2+tjToR0m962aHqlO1vM9318MG28qkV5qzdqTYivdPCSRnxQHl7gpPYf0KBnv0w8nYGuhynZJJe+6cLpXHRDt+2piNSZbmMAM+SdObj22a/nbBP9Wl3+mWx/UrtraclFfT9XMTitT8sF9a7Cv04GjPKz0ogUvoxuqLg2MRc+o+9UdXAuH52o7qP846dzHjuwArG466rIcgq5Geq9kynqaXx3CQExRMLr5Urm64RR/pXi4XYgl22CBcZW6N9ri01wIknZAqyuBw9Try3nzjx1baNqRcK1nPmrt4nF0N5eBWS9LvcBWoBFP6pvn2tESqeztXSRuwCGCE9OgGiAkfk/36KunPcqDR5c87Lu2Z/qUgM3ofdzTxkyWVcplT14eujQUjg5cIybXDiw9lu2KPaBPCHaFdmzP7Gk4LGZZGFTgEd63xN422oXfkX1uW6dWsEnK2y02AjoXcZqpJ2StCe+XDBaGYEF201fFqUuDyH5jaVKuk2eDjnTlHe421XU2y2INqat/psPYkWWnqFZ7vfex15pzo6LIzT9eFT5rF+U8F++ucd5smtxKETUVdybNrneCIObolHRhShWa6RsVf5l4OFlLE40EXGqiLKmKoQ76PmLhFabafU59Pfa2OBp7REbzZaz59h0zB3myvixse/VSw3eVzC7Lw68sCe2Xz1UdU/pg5CmJB2Qj5AwI6Zcinj6WTRBH+NeWLye64v6oDpaWC8zLI7fSPI+MYFjj2tOogy/2LtqFlza3+5890r5Fdd5ID3kOJa8ity1NWGOqWNHPQIsAmQGpty4fIC2y+uVGbtmkrKDaGV+xdx2Fc9izubFzNpkd4OSy5WphTD3SXWLmUjHr0Y6Y9iE5GLVegpJ21DUqzsblJ95T7MfF0JePF5lEVwRMN+rm05CwXHpyBnbdWNaby8hv3J1Nde5aBlvp0t7WylknQpaqeP5cZ1VlOQefkCoTKblmB9kBUCTb6EhvlMOcRVLmzCuoEf5BT1D4yTKdq5cJXAs2Rmb+hURl7bzF7OBMNWmhhs2+aXTCDISQ07Z66kpsNMBfdX6DeoAF3ypBSVXP/XbGEMRgqefsuEqLJv4g9W0qp7EpL5xR/bERbvE6T92ybNDuWpwgG1rvNqFKRpA/7Gio3fHXLftzhC1+TkZiSirhizUMTq/9Cn+NZqtFN7p2P3mXgPdf17TZwu6vYr15wezo7Oxuc44XlW8Tnr6fQYvNzU8ir8mil72dbVHh4SiJoCLUPwZT7+KDovzQhgHOGoFTCqn8wyTaj22CwlLVHDokk/e++b4cBd8EbPId8QJ2fIIp8Ks2LN617O8mzy4hJwQ8PZ2ur1XyCqI4pV5esRjXr+CH+EIowgdZfptAIWdALko8lfs2ONpNKeosbE4e10tddnM9tAdqNQ61Mabf4irQnqjfqQTaPeufiEG1Ftq4bFOKeECJ/HZLiVeqLf9EWPnRgIGNucpikh8t5kGht5RzLiTJUgkz3NCfqvo+Ue8Su7sF3C0SlY/01waucL+3auNs+MO19Aa969uZcLVXJMCZS2cxYufp4VNevC8HGAHYpaADpTUmH6BnJcp7iambNdxOI2ht9XC+qXo1+g1ovY+5RqdcOt2bsbeQBAl++niWblUpxxqNdEnXm7Uvi+JUquyKh4D5FvZwkv1yME35LOhWlKEzuzh+eRsZPnTa01RLcpqa87qpelNKr4X8hlnX5nGLP7LDdnCm3Ntd/CWlG0hmwaA7tFvK3T/ySXE9PgS4Fich/mXkMR0OJRe5Yyc3j1gNGvsVeDWig6WvjBGsGyqr8V8VyXfs0MZzF3+9csOoaxbrjg3n0NmxDCnHOSt+d/78+yAm2geXUNyHvfDcVP64qVmAznfSVUgEDi3jmKhTiMNKsCJUWymw1Wsm/atVzl/ps0nYxp1sWvfm+RGggFpF0QmMdwbLcav9G3H2WNwnsVo2EkhdO6u8fQpIKuin0IR06e3ImDGdZfowsbA2yIVOverudRWaIOjM7ewPM+mSc1YH3CHo2HHb7P44u49jVlsnGGqRpj1LeTvsDiPnihKJNdL09eDC9d08OQRvNV9ZnDTXMciEX9u+EiMhwaoMKeNUx5PDRu9e6j1v4XMfOrmlSbGLx6Md8iAfsv97TdPaUz/DWr03+VmkaHlcNrfzfNeCJg3CnurM0THL08S2nc+6QImQQtyhZgPFuM/uUTTY+TdotdTasmZjY70hKZRt9YQXdHpLNen+C02A18fCeKvj6FvUmUuRwSDHlx7HZ10oEVGBACPlPUPXQGPDcp7iuQhX9pPQR3thd78/ttbeJvXZ6s5vW06jUrQV4Yz9ZTz3hW/6EKPCTrIC0XPrvCWeD5KStOd87eFglhF62iY7inr3BeOg2ObOx+LjDu9ms/rBWnkuhtZ84fjGWnR5s8ZpAUW7KWPt6ur3BE3b09xjpXJ1trqYB7zMXEx9iRUX7JhUPbJ8dMk79WtMOXb7+3Ur9zUrYpfn2Qg4OMQ05WUs2xW5HshWvQxAGjZ6VaO6YqVZvEayYg1T2lz9MwUAG4NdNSsTFVT1Euh+RsrvnkU1dcXMb2Cw1W2xI4LPtvuycjNzPIF/ThmRnPR6tL5XxcV26YsQi0TV2WjeuGAugUgJJapDE5wROtqStpMpPFccrMjxgtT2JefeFH/4SZStS42lQyx69VGpPldGA8zjgmFlzuWqJ49KxhxRojstoiqkCu2Rg8ELSsFBwtZThMAAeGJUHHh9nlVin5x/6LI6tJvaconZrv7mWA/QJucUu94g6F1QxNloQLrenL+CUdzawrYtVnTkqMhiVhRS5WFGeQOZfjXASpT2OvKt3Cj4FZ3elXAzqj0hV/Un2KFrD7TIc+SMX9pxdbhbdl3+pj7jpeuwevkPG3y0is0rJTPJVCizxGuQSQeP3sBjW4gxoJV85twk+9yKkBSJKwna/5+X2NnHuld4FT9C1t0MLxfvYaTKMt+plnponyzaVqUufPKcTGfl/kZ//a+m4pO0SJRrnEIp29TBgc2zIXQpLzwqPW0p6qOeYixy9Omuam/PgD+5j5mam++XbVd+5zktUIfZ4SGjWnOWtZ3q183bugHYMd3kLzt2yZdJ8g/5UztLFKQM5nfx8LmjQEdpbL6qjOZ7LmYAUiCoPhC/+totQNHILSBQNneruu9t8OFeFagNaWFXaS71K+/I0rf6Nhdll2KqG5EoY2Ch3/uBMuAIprG1bbHrpiVmfoncnmwMzFLslqcIeePQUWW0x4KdnYcQ6SZ/fl09+cZwU0/K2b8yhlESF55KMdO3goovA5jSJlBoOSljHnMLRAkTbJVtxYoyJV06o1vlHVpJ9xZUNv0D6g+MTqq1/0ph7QpOS/U0V1xBQwWyj13ozLU07yWmHvmTtvswPnmG17LYpyU7nDgQYsUl+pPb4kk2yYaTssNqMy3+UnGvxjKdOeM7dcp/aHdLP3D7eo2Mg2nKtI4ukaGZtQzS2MTMtXM0hOfcGaNZVuafhFN2n+aJPJMbO7UiOQu97S68lR73YGx4e8nSxN4p7+SQXosv0ZrCuSZG6xRzakPT2uSVJZR2aOpLKaPRrD71fTzyM8BjB/ka5FMBe0coyPjnEgrQc+iQa8G4Q5chfdKm7kdnsrZGWE+wWQVfQkfN5z6Cfgaoq2zCznNrR1o3kQuYunaU6NJeVnBqzDzvVb4VJqXxG2HwjFGQswrUvqgHMC765qE8uWpZ+in223wQQ10MLsL8RWDQBuFejGVai2Q6cv4YkHW4QLK8lbt41ct6oPQ5HddXRsfxu5ipWdqIsuzZUdKbi/4SYDCMz6RwV6nKyB25asYn7DoiuSefof7P75q2mZ09qWvG7u7zm2v9d+jbnVbJzmG7J4VU3oG8GFXonq2VDQpdDaTsD9r+zLKr1uO4qCwZJRjsB4DeY1gI2F5OiZvrWLAlUwJUjBUpSVSL5UADGmwbJTvg5to0MdZLoVUbsk4TWnfJem3qw010+4YLTIq2hW2UbSLOV1fKt1a+AYPc/2RYpCYNlXaz/4p2uck6dJtGi5y70jSZYXZ3iNK2Gho2aSf5vbYy9kbDUBOodY3UtKc26P2d6S0q0X5ZPTu3Ys/0Pkev/Kl8ibLEibGCI5cNKz4pD3QhDSspdHZVQjqGc9olXpsCd0myvM4AIlYMy/OW57HbMaIZraYlCr2mxawxJ9dQrHGrrPNKNNt6xf9D3zxR44DvCprWrHyzaAql3C0ZlVfhHQ/91c17l9VoPkPS2dTaYiFUrr0M//sBlh4eYDKb+dOZa44WLyHroMNp+s+DWCAFcLTWuEnHndxzg0DOOobyKuop4HRowIpVKO/eBnnbsxfosugCxnKv9KFYjj3jUVYuaVURarkujqin3vEZnsirXT4xvM4IydJGEhXlX64F6ipx3/LZKdalU6sK/EnSs3BhtW1bu5iuGu4pOO7DJ9pybidyvqVu3zS/bT8Pr04tRFi3+sZ8XlPbBIlMnHDpDrEU0R4PFcbDENxaqa+KYspdYrCsZEFYAw89ezmm4wYv5cXpStGRKgX1fL3Tdm5nMs6A7uEFtpTK7s7HTSwWFLOqJrV/ZIzp/F/XOjpv+5VgGTU89/atbPDh8hS823ZczJiWQQkvq3RcfpMiprzJtpSu2qiime/tA9e/VNZrVeQ9Sc3NT4A8GL/Clh808s10lKUdI17Ye8uDlaxBbsfxp/tiuDUpvci419hUI+86lz5LgejV/GPtUyVnNqo2a4XqV8akz4FdhmowKw7/hP3TZ74iQnU5lPFbS5Tp1CQRr5LOUE439TEJRYmzVaKBWHExu76WpmXZ/C/kctLEGp5mj3Deqi6qi1Nfg9s2TqUU+Mjqxj03Q42w/dNqNJo33eEnpVtAqYHupsTLID6VHodpIeDPjXXuZirXtrMpX009bSsy/PpBvKYFJftXfC3t9EQvWyC8Lvrx0y1r8Uk7KbAppNCEvbv5lyrNrzo4jWR7EZuPJU0SEvBbaTxmBXyr+sDO0FQ7+7yApO9N83wMRubhu93qJ4IV3R/qex0DzqqUkzuTmSM7ZqI79FW0Rw8iy5FpUQ91XE4drlSm+eruuu/eSDynDkAZQA5A7n0Yt+gulACKTr8mrl6q4hvT1bJW9tA6e4bph6ya93THDrpqpJoJv2w4drzhJMi0qbORbp2gs3LiG7aipZeMNKhFRbj5YGK6teBoqUYaW/cQASDLRxuHsErQIcCzvsql+lK6wVB4jXPi//TZkfS+pnizu2cZqeTLod2SU6CsMJ8JdEohRsPy0MYWXs1kKSKGp7gNH8Gn2LgGDXHVhFX7hdhwm+jQQ8OEfuHE1kr+YbuSg1teIE9SaQjHD9YL8QxD7+qOwGecrzscDxufN/HlIG3nT1TntGpWuVxZBSttsUqpiXJoENWxExbTmJBlF/2wY4RsZN+ONMeKGItlfA3arrj/+o/gXvofMGzndxzErTKnnumWTsnT1/Xb71iqSYr5HB/fqbPz0s6JboL7I2LQlh/A3McjMilHLO+IsR5dl5z73onRpJImdrrmfCQ/ZbKUhhKeBlm+dnS+dTfFmbMztk4aWRptup6kUNulXHf2UoXaBCuXSz+x3k2zzhR7nZKjZXOBEcw7RoHFcZ0ATwS1A6bwBdzNHDaSiVsFLWLsl/MqHWtfXNpWRFpxh7SA8wLTcfrRf0xpIG0zNinnOq4uFSprYV/NULXUFEJbdMsS4q+rC3AAXrwjxPKuJqLzO8/0Oxbe20ZNyxJuzPKtKzHOph/MXYgzOIAsJh5pU+pftgl4/PKJvtoR8fOEWyGPcqpZceVunXlwMsBd4ed4BRmN7xLrkq/CEp4DrkxKWxQXWuTxWpTHx7yce6pdoq5rOE5hoyYN+kBZT3We8dZscMW55bWW/ARbbwPWkwrEs21tz7jV0RrtBUZrV3Tvj8YBRiC8D8cWpRFKkvE01iSLdJZbhw17qTtMzQ+eDifa2L5NBuamIaTjmALRMhw+FevJBVmgazmDCS0b3w7u6hyq7hy2VQUwlsmEg1pOfT3LPcAUWBX7BKJSwh8EqAq1QjyVaei9+YWj1+TZTE1TvnEUNufPH1YpOdSzw0EyMKrgyfOxncme7c+YsUzWTdSd6uolaYO21f3uVXuDIOwcjjAkXwAFgezLSZ4Bz2zn79wLI1JKpZYwg6pH4LdiKiL2jO8+fiJvXEUNg5lppxmQI9DvTiTs1F+2y7ke6teHlrKu3VWtBdUs6sAqjDxcwsQkHJYTsfZZFHuMCsUm4lc03VTol3ne7MKj5j/1+n37P43ZpKjSDwrT4l6++hZ+wYZiv9yNo7mQPZ4b9j1lzoH4NA82N4peW/A1Yt3DH9cvJSnqo6zoMhLWT4Bp0pwUiDpOVsiZNC6444Nto645depNQYKELVtHTgVpr23vmfVk9BtB/3K+21D+0tA6UX4b8dx7PEcX8QiRjVcYKWzT68qHArQtvqcl98OaT4NU0FuhR9kAX+YRerAJcHnr4LQoVTCFkIBFiQ//HdWuzxg7LZ8zFCVIszZWnhvVWgOeJ12EXAcCXBHZtUlD+GrjyV7HyO6ca0e2IspQnl6dYCxByJHVWRFH3drQPiBo5qS0YutnvtjP6wzAi/oGpqc3Fi3KdcnPUWdrZkE03dZUq4p03Mhu05df9763+ciqvWqjO56BuH+EVWIeMcI20vyE7jJEeZPVhUzfy1TGt+wfe3kupIUSjaSa2uf4MFFXKNbAotovlevlKulgb9b6i3Sf+Vy4zbhcTVExTtoz6HxuN6z/YwEnaxeOvOgsYxhz9uQ4UOQKoeTVqKouRvMW0l7rYD5flZEHiUSZcCukaBsOpRUAdjnZ2RskeTkaVFdqrIj4KDuUcA9ibOVK4S+Wzt3jyV/YUxURpePV+tw2deICd+nozE39UfM95TG1Rbeyv4JfLARDmK9eC7wHN8Xl/4o+8AmiIOEoXnO9mrJwWhIQFg/NPrc3H7scwNQFubI2HlSV9HctqoJjvzl5+X4tzPoxayEhfQsvjd7VP9LjI2wraNRyZyIXweSJHhKdgyixwpXOJjyvaG6lPR8/kubcwQP0PW1cOLJ5Yp6RHM4BpXTO8Ja9ZCw1zqXiSnMIxNqlxUG/SpcuWXG5gYFc3UQ943JYh3nZmUM4neY4c8gfXsIfQx54LgxsY+ejgWjbwb6AfkodSIJCZ3CmlO7aXSnfZVCgAwvPfvK/PTSOZPCQJc9DG+BpxKGf8fk2YZ8gVqukm1ORNTnu67Cc0b0NOj416VtJMRVzQD/n1H0EHy1auh3eEsvWKMXbXO8d1E/JkmI4dtEsZNisE1twFQC2NZs4pRkiSBO99FVtb0/rl53AE3QBzFhWFqG9L66cUvrVvj7KA+7M8MskYWl+IRRqHl5ajlcBQhHKmR+qVL447NWOvUPfrOahdVpBETbkjaoDwqIeOqSoFfTif0Utj4aKmY3wOAbszrUMZRYx59+t5yS+oLMCQ7feZhZIH9Qnq26mJle/PvDMgNuh0w/ZO4y9JJ0YEz7vHnireHIoov9nR4u+Q1XDwYlrICFsSEqiM0GrkB7QLw/OVSZ7W7TMzFy1OUFfxRZv0SJjgl55nvfeBpGBuTFXTyPFzaY6g+YxOWYV7rA92BJxz/pQSyXwy5yrP/CSAsEJzSVur+6k2JEYHJSy6x7zuNHRyPBZ4C76gB3JrhfAfJmofbDyfT9ihSVefWUpuqirE+0SD3sIdA9DqmUo4lc1mzUCpPWgUAhXRh0V6mFT0/fZJuKPlm8jVNW+GrjE3q14QJiOzdFSIdhWERI7wuMzMjrgbCUWsj8mimn9QTxgLBhrZi1MPUWNWd4lIXqmaHTqdEYkJPaqbSjiHMQdjQ2/QJglwUVXvE4gtHX/tGntiVLeonghQ1yv7nVRByCVKrJNIij4Cmv5KAD6RjY9Mw9QGecNsgjKmoXLPdsU2p9JqjDvzOnXmsUE7jIaue1kPTnZ+MqzOih+jtC4ui6PzulbLtzyu+k3ZiHIfqt7Vjpzp6sFjJJDAYIh/OPgvigdidLWVWsnUMXnFYBla8cT7JNbY5NWSs98y62fmwvYOW6E1pg/s5Zrc5b+WjjCtBdqyBiG3ljzit3W5EJgUBiiBq9JUenXPxF6i4Eja6Ml2QXPoL602e8rcjaHZ2+KxEbvR6OU3oGd97VPGeT8myZZ1GWFLs+Nv8TGE2SenSYf5shhtBEY0xQTnDuno9ZZzYh+KMVCfyWMvf1RctpMo+vdbU9fv3NN/K5BQtWkDckci2/OYp59OnvjJ1n52KVKtjTVyZk3AlzZbmvy49FlpC7Ws62dvQeY0zYPAJbpHFWo89/HpRnyFHCVs1xMOZFC/zq9kj4rkEX7KE/zfJqahseuV8dGyKE2m2rbOrJf654mD2uDZJFbDSTvqYM6wOn4UCKsOZRc+iQRxX1Mn7seL5soq7RTWq854a/scA9lHvNAczDdtoOTsN2t9Wml8+hCCiZP3g3uPtdQVFD7xZlP/TR5nkxKRMfLeNLcnd/BmYc61WeS1YMRS0HvWAo4ynMqceR0j9bTjw1FOpOQHXsoA2vuHmYW173NViGJ92NejrRzDNtx+QRsGvCZxdxwziMcvHGRkzXrmFqzqivFxfxxzybW26jwaeWmIyQB1ZE8aR5njg5ndGl3kjkfa1X7VIgFKg4gipk7Bdw5LT1USSGs9n/pG+V5ziotaNY/Qha4TcKgZZnKDcN64crLyK0YcuRD5XVMj5goLdAUBOxeK8w60aTg5SBLxILUEFA1Rc5v25mnUpjhzm9oTRsVkqY3xrwJT9/zyIXnQeQ9NQb+FxB0xoHG1vE2MccUu2zRFVw5Q0mOq8bgvPtPI+skm4YNYq7OzTrWm8xn6idlBKwlqpw7qvzmeGiXrbttYzoUDlO3ztmchmX+omBVzHxqRBzQVwT2eIkCwlgvbwngrHLKh3iTZFyOxmUTyab3hKZrmZdPwHfzwSSv1yYCqMaLxyPI6rmknQIMbU9LP+ukFSJzSpNCQ6N44UKOj0+DLA/ytLt1h1FtLNrse5jyTrdTkO+sZRFNfGcdJNEod3pXY9HSdFkIfOw8YU2BF7E/iBGDsnxg0Vv4mOIs2OkIB7q4RKbXaxi4DiFI4YQWBvcuj8bUfDnRDbt70ZraK2OCBoG2XplVWy8a0lqL1jNfbnmjuSFzMdROdhF659+IfP0Q8jIao4NMjjlRGa7DgCSfvsS0DS44NpaUKwDjDRdbhiWB7tSFWjlq3mjAWRUP18lkwU1iN/ZkXC3BHLN0mtUqpa9R49Xh3nOsGSLLuhezYeaBi4xsw2nmNLNOTkUZThRW4ktroPMwfqOC8yMYJYChlugadn3oLCtxV4+e8t5AssOoy8vCIAPFj9XKEMrnbFrCDEWVnWPHZVXeQ4dyhXn9xq4pBpnyON6iLtDpkXzOEhZ3xtMxrCe/L49tx+1CicjezFvHsVGFgN9UN6MjGUHI+Qhl9om6lkr4k7+l2BIjicmAOoeOhEihCp4HG5F+LGnvF2vajdHQYQ2WKNvR11F1OB9KMkqY/JHyP5L2kXE1cpcKvmPbfIg8Ss1ILp9wTvB6BhAiIp8QshvnhSfYHeg06ZMVJidKUiTLmBUIuYDlrKrRbkJgKMUZsA+FGzL11QbfQehu3DtRXEg46Spu8tYlFZecijhY+0EvM8lzpWFcxO3IO94yOFjvGDwfna1evaIOLTc63kdAbZSfGSzFihBZdn1UXQCsfpBsEtJ2SPr+o8TeXZdVl6qITVlsCwda7wr2tBTxZYEEY1OLEIsywn0a18yaILnV9rEAue5LlVft1dwYk37MvEaOfdsZxyJGhHuLbKKFIbU18hClTI1j5oK00fkuOFmbvZNVYYjc9lyyik6ianl3x9tmNJ51fXgxUKjSLveIZYpt+r7usVnSlROfInTZqr9jKf7xSPI8xl3RSSaidmSe/54Gazz4vLsYra+D+yUZ6NMSjZ/bd5+LVM5pMwcWYBl7A0UJ4Rz6MIVhl+M9H2IPdDlg0bUyOkSsuVl4ZUeY0trtm1wlt2JdfWMR9JfWpmVTnZ82MWdyZYNPv+gUU5BDlRx+gfA8qLz+Hn/1tzXBa1qzct1xigiqiBV/p+wTsE0NMXkSGfFZxSfkZPQ54BsWY13qgbb74yxAr/9GQ3oO3caINOgqbZnB92EqdblAbPqUsIsyZ2ct0vamkbQfNJsd52gT0S+z7D2gQzEQBVlMLjqz3Z3J3fVvn78pnjAwu5DYKZpihMnFPO/bHKdhTCHv/y3FpfG2VYGLC1HGuGPEHZ4LlefnGXCYShI/2KOwjw3u/Sc9A5H3UbcxT/CLtwvF80mmPIQ17mB4YXFEnV5RPYr9uQH5lR5lBJctz7SXxbipD2WFgSmecDQ0WHqRoaM8lexDa02GXRT52ktBc1dhCjrxgINNMbNnBKrujwYVFpwZgzGqX9BZ72b4QJOXU2GUV4+AYkgCWr5VTJK6luv+meVAdGxl9JrR1MnnOBKksvH7exGpLDqk7TNLSpKQoCjwXL5nsFgnupQnr1P9iS9paZZt1SmyHkPa32P27Sizl9f6uVGu9h6PA8ZRB3t8foptuPZKpRWExnYImC05xUNHHPpOolbZcKh91zZALgTCT+1h9BMNIYvlLuUSIz1g5IAxuIj8Q5Jb/bZzt8jk2KxHVpycPx7tTcxa+x2de3cn70O7m9u8KsZMTtdQk3fpgzBx2xleSXq4NfVklQzrTmulNSTAUp4EL9/uhuXOII4C1b9WSviZ1JQOkhcBwcfEhVKozf4mUVhwoUqTjrKqp6SUi7mj6eXjXtx6u/jqHyF1fAWHNzT+fPi8HphAdfeXPikuZ3a2Fyvl06NsI5m3iG8lmJdJ2Uu0Yx0yJKgziFMazZ3U1sPy6Vg4D3hUMw5ULvOEQ04ZyhS7L90J8g4f/qmUPDLsS65BUx8pjbTTuO5rEotZ0XrsAVzPZ12uZ0T7K18sKa4TRqVmAeb4rvZLo5Maili1+fPHGRNEW7moCGrjXqnqA067RC+qYWMIz3z7J6aETD7J+JLrVuGLEKzQwsX6DFL6FY1f1DcVlVM5jbZyGyQudEd7uPdZF/eL+f96MzgInqeHo6WuITeWpaL7G+zu5BoBUos6EEYxYYpaCUWNbfPV0AqlWaGYyK9i/jPYx+olO3XAJimGkVXIxVtk6mqYUqbTTMKXIxvLkNtchD2Iu4p9o1A4YiL5JHNgg8BOGXC5y4Bu/I/EY26TegQdmVdWKNpGI9bOD0kY+NQ21CFsU90GI7bBPFIei7pURekUnvKOM6tXuZipSMydj6Rs2AKHQ3zFn1j3Ak34pyfPWOeGHdnRHtA15IwNd3AfckXZGQvYnGJ5XF7SpUmUl4GJpEIT/5QmVWfKiGhenlqT8RigTCDvdb8eG8eB3pTBS2se72nttdIBC32V7ZtObPPg1I7Ni31VbxHXc+7w1ML5cK/i4+yclRnxrWw/7sFl5VSRZ840b1w5Pbhs+Xdq3mdRk6rhwEk2F0cjNKxmSMuAR7RIm8bbAG0uTJnyRY1C1KpZREVGYnodfOpq1SNGAM9z+4Joc6ZN7p5GH49HPPCpUDJg/T6bHYB7E5nRtUPnyOWBER40kKzTKQyyJg8ce00u1rOIR1uiLXEwBurKXk+9PZICoDi6x/ve+ywke6rHnIo4HruMVicMa/ufUvO/9493Ik2onE2hwjwHS7HJQphQJfSJNQDYGpRZzfT+oPIojnzY8q1Cl2YRL3EXJeu5rsTQvYEeX3fw5nGKNrE48jGFIoZRZ9+Hp479Doic+OlfDrmBD7jKDpUjKznOKSHGEKK6LMGJPH8eTDl24QuLyOdT13JSyuLlE7o/W8vk4sswy0mmfY8xZ+uHp8z9TNgc+LmIAe0vRTIuUlFLNGMsp3eQWVeZfMhyFCn1SP/KcIHJcNSmCbhmx0unajKtMgY/y+6mFFMFhzvxEnsavyRqv3mufJicaEo+mWIGuzR2tw5AFuY0Utp03/cnhpzH8KHKdQXgEVpzzNZ6edWdBfg2mtNeSxeHjtey3d3gC5HhHup2p/TdojZavGTbfPgcTbKj3CW6mFeM6dn1Ch69HkN8N3BhjWGLz4JDgFJtXY2jEYM+B3WsWyTEdPZd7/Q/tMO9WMmdq2rxaCrjBwC3FULrYeHdtGdgin1UY+5u7CPSdoc+aU44SrkDCQUY06y+c2Fjjhu8LIIiN2vK6cYGP6UkJqrD7gl/6Ie7tKrtpjzJX2b0YKHyYWsTbagcemHmznCifwCcVcKYwFDNQ9LDtIWo3jvBDCvwkO9FTNSFLjq8aTA2SklFdvM4CX9242H/ANbZCdtvDrRLhQuN4xlAhJLV+/U4G1Tlz4N0CUWbo2wyQGY3rPG7iaJctl+E/nU6H8rFfvIJGVdRbw3E7mIs+sRy9wf9uU2NQhpaADWIhSes8whYlyndXOEN/Dt3FZ9RI996C0o5t2eEhaX/c0C6nwE+cOnZbsKoGgtDTWdc6VEvhkmlWPqRJm65e53xgKy9c2JCirqEB59D4dCPJ5sVgaepLfjQphbnJH9OiWCCz79/uNfgOGmZC1e6LGR8bTVWfdOLZQJ32jmKU0rTm8e919H+9iHx6GVxyLp4QRHWScjVKKMdj4QJ6a3dGwUNiWfRRYjCfgYYs0MomVqtMGhcTA4kQY1NTv9qC75kaaa+XEJb4z7PvmaX0vQisPc4vbA9317QfRl/4E25NBWByKqUvpHmzHVktxEPANKqaAq+bXMKXatjnqtN2lFIGlw3ThiUUvPaumMi8FqDENuD42tRR/ISAPfGMelz3JHkAjyMMydsyjwbqKXKcOxcM8lpWzCve0EuR2WAbdlF/yX7jdWsq80sSjHFEvLFZtiRT0elU5E93rz9Dky4l+AYUagSHb2D84bzrqe+I6VsWxbNotV3Sv4Ro5TW2se9n14qLObaqwY2dxj1hmdQZaxokZV0J7K3DjqCvSfUdGSFLPzVbTDgwqOGwh3+7f7BW4APU5ahhJ/Wk+F1LnShqLlDpB0tfVkhQc29PcIL6RuIEyeyI2pn53G+TFgbU0pVN8855sWg4JTnt4tDWxfAI2NlHSc+lB6lt1bBDd233kbHO6wJf7q7X6jmzctF28BKDcR6idhNF7aHlM6PmmV7exWAQ1V2F0uBuEUQkzX7R4PhDzIrP87hOL7X2HfjjG5fkKdN4VQEBBl0FJMWdzuUk9Vxn6XoG7R/5zIOQlZd376bkgs14X7DaY7ZPe94pbIxIulR34unhI7H1FQX7p7wc4u77xVk7aU1PEWaI6cirkN7RC/7mXVBduEorHeH6do64F2x1QCAEqC1ZwQjOhmkPE2NZ6i61jzBL1XgYNeJ5nH/Yk22v+AwSR2j60w1+EX7aWqQfBwKT34Jy+feHbKqbYbPeedKHlwu+5b1ACEedFZuknPJRfn3Wial4BajLVIj9Y0EJs7i1DFLvkEvhuRCjwf779jUAvvbN2LnhtUW0TWw577oP8WhSo3gLDc8XbUxO6WfRO/8TKm8kI6ClvG2+SB76K3hxXME9W64kXh6XOvhckRseL3pJ/x8pJQlYIgFAYOPLOYOfJE3K6Qmo9Ja60W6QCjCIzRTRz/6L87D513sCUi9H440OGZCF7vgOAo7f5ws65lM5OivDHvsSXHsoVugFx4E7r9j+iVfICRsRHVwINDjMaKC7Kow0qO8zYAPWROAOaXWqgXckW+cctqFGJ2m7s7m5hvgQpcwpMyt9mXBS4jLogAXBBdlH/feVfbzjl/nuhiLNKR20ks3Rwi5Sp5uwGcvXy6zjoiNtIvTXcSgWVa6sCNatRS2+uap+ZymMwhW4eWiULlclt6EYP16f+ui5wSeFf7raq63riGkSgIDcH3u+yKSv1jLOmzv7ewIbMi6WANiXCo86Lx88pXHtsiMpLpu5yMIpylth+/TgM/AD9kvnBYcjhXfhRoBJ2+7+iwtcK/XT+0CJ7ImXLkPI0NYf+OT/kiwKm6Jzkok0+bRXB9V/+LgQDGrlFfukBOrc7f775T+DXkUwKkLolL9Y9rEFvjIF4Ifw9VD3okaP6gKp8bB8uy4bsMx1OTQGxgkyWzPR2gG0fouytdD5O1nCQ0EttyPOsdFWCW7P3v9SCRbeil/yCGSrw2/RXEE5DxnLpSYjcUPPdqV3YJnOW1skJAy0sAK7El6YD6zS7c/Eww44eS3ew2J5yEuvAreU9wHgvqUxVRH5uUN94C6Dv9HgeJemhw6YUvESsVmxef+l4jHx2sloaQfO1dyEYf/0Td3SLxSBjaVc8QEsZWhpSsoQwjVp2A5cEFlHjFD+7LzeFZ8Jx+pohToOTQF8WuCY5wvOJjJ7FTLPkwkivW4qPrQ59AJWRaJQS7wQd6Q7qwjn/SO5u7LXlwkHCMM3DzkLBbW7n989mOuVWnKO4ZF4O8utre5HPzmciBBry2UwYbsq3GzmneUjY/MjxjeQD9QLlCEsM4764NcyXHkhi+KxBIVAa/IrlAkHuymiy3lE1VjKKENMh1yFgtrDzy1BCIXwqSJNWo0J8jnH2S/2y9ll2HVkm8bVUD/+EVsVQDIdoLsZ4G3LOuRuuMDc8vxeRzh4qniqDUp99e4+MSJ/C9rlaQkpfSc7/RNquaT2P1Xj7gH6NFa/LLfzhjnS0N0eMC7jFICbi7Rn6q+Q8t6V3yjJ8jNfibQFCLziLbGzs2JXMRlhLh6FIcXPoy9gYb0EDWocjPSHCUK2OJXmQUmb+xYRLZSOkeusVr8NuCPw4BnIjrEbZi86oEn08CmtwbOJpydo8p/JfDPG67Kzs+wS7nbs+VKjA68M6F/2Ke419QCrZ7Qs5z0b1l0ifBkC5eofBwYfWhyvuxwpVlo3RS5j5CKuNHjdeRGcItMVvwbqRwT5zKLjrZAHwcTh2fPtuWBydS/WPBTkmx+NmYsLKDvmw/IsploX3/17sKzeBrafSnx534LGkPQPgxGWfDlyrKz8CtGfBdQ//IVkYkRjbaWPVinyf9xBcYGz0PD/sbtZ82Gjw7wZxSSwE9dWOVNvglp/PhM28oZglSAl4uSBGe7sPI44iKq/SniX8fOhS1FWvlJEyPrnUs/zA1RyXLRYCgXBbyuLbOP0ItlGqHwiCaWC+oMjPFeD5l5nsdaLm425QNEWbpJsH/sb5yDK/40wJeBEqQZUh2FstZ/lQaHnIfGK0VvXcxFaFIcQ8wh9szULI6gByTcr+C97ovIU/sF4FlAVRgn+b4eFfNxZK0lEVm6x3uGkKA+E4LC3ZAo4+CexUIQ1j91FvkdEXOlWBfJBSrzhZ+K814bx+MpeJZLx/SoPU487j8S82SggGPrnh6vHYW2CLGjtqmhdWrcOQhKxqd2lvgduXOF4Bk8QB0rf0fGPCGE+9b2D3+iLgwIYd64X1QbWPL5MTXjPww09zjhyYnTwkVgFeZiMW+p+Oayya2UgeWAsXOlQObNnYPnXxuiM5Tp0qLtpCkbHToVg2F5zYZ/YP8FRbK+DsT3Yw1dXIu0ez8TW4X45+8NwCiIyQdi4w6ieF+q48Pn6F8ZLuEyuFq7CxrxbevetsOGGem/YHwY4EAPwHOBAVzqlY28Qwx0YUmsGA9eQ9VWwXajXuiZH7CBzh59Dqh7rx/AnQ4hvSTvCn2Ufn9jdBrXLoAT14DHsmqww5ZbqPRsuNVp5TjyNynE5MuVMzecceVHd8wOXHqc7qB7ruOeWadEkBvt2AfHZPRSfuB3UBRgihemspwQ82GkQCWv4pSAWTVWI1DpWXSJbkVuOeF7FrIaG7vMCnqCzGSH167jjzQa+9rLsRGKdneMzfN7eC7Ne/WDjzlwLaYV26SDEPC2LESGvnZAkbGvRvyTciFx8MuSuifpkokwTMjQOm8LcMLSqiXO/3cRrMzBagQQr27RHFljv36e4I1G28dNYqXRicxhj9cacMestnRn16Vnu1TvG2Swd6IU/7GfkbsLA4v7UNo2YvTCslW4xxGeLSFS29j635D20NDBOXpI81QpdwJWEVXei8BotHcBSDPQOfNfnBv5my77dm3YorZKxRbfolZEjr//Lh5EIcuUMDecJrxAtLhhiW+a+6sqjB3/eQCTHkgKjMtfvvH2/wVFBrr5gY4fAJ7HwFnBz/Cwy7lZ3pOWcAcUDrQO6zoq/tRw5n/MWgcfTL3r5Dw49OEU5qfbzfsUTX5RNpANnC58Tw9L2xfKFSc6ApSOubND/dCKo/JtTVEqNB/cG/o6H5xgHXsMCqft9HaDnhbb3/qbDINQAfwgD0s7HJoxALcYyqZVf4Fa7m7GUJ/aUcLp43tDXyoxRR98hxVmdjtrlLyopB41svz2Hla7FPEvI0RvMZSW8sfmCHsxlLuUBbTf52YjrNEHU1G/jHcT5nuTJoguNwqmvWmWfVcPO35Y19dSjw/sm2F2fBGUqwttKwyh/l53PPbBhnotLS78jmhm46e88G/tYceP04GMdBJDs5DfHnWJJi+E+pa3ffPBbWYqDojmD3XwPwDKLa46lJE7v4ihOeLugxgyevJH3oVvfPOIjIJVRPN48uJb4xVr9IdNhV5DAbN9YrfLb+I2u0kMzWYq6GVlXJXQLaus4f4sv/MAmJxfioiuHLoijfrGt+OuAXNFE8oysiFMmlUX1GnhaRcxFEI2U6kUxznSNmf6oYCW/+Jt8/bzHBQi6ruC/7jrDldBlCWYhtbr26IO17aGa1aknsZQHZbCZ6ljkTbI0wX9rBdV7KtWoQvo/LcdAt+s/N6wLv8HZr/tNCxDIkJQGI+WxUpkCqFgysoMAtMYqsLS8YDom3Hp6I+dB0c5QgD2jcNOsyb8tSt/MOwbu1zoL9vS1nOgbVYd4uZUDoFpDM0SPcl/C3TGwdGhhEL8BhHewX5zUri6A3Btx863Znn11fC4VY7CRdGYENRvJuU6AkML96yUC2dtfQBxSj2KcC77JlQl+84PYR/kbPZbs1z5ZtAtylNavuW0ZXV8YNt0yo4AXYuJxfhuFW3f/u40Qjx6QIn/3lRpenA2slwQK3hCeEwp+im8kP29D9+4CFu54STlA+928+vfOYSK7jGO48XPAbQJZ46URrcbVdPH/Q3Q/uxVCeL7uKgHbdT8HECDP1HzPl5J/QoLhfOF1z/gtrOnNG9IMeWPARRApyMOfPEKQGmD+CMM/9HWVIG9ZuUKHhI9wk9SvaqLBYyhTsiXAPoQxbXkFeJ2IX8pqVFX01euBKvMSG+99osCHa2t89MrLPShaafVDwJU/uq8Z1BtJVqfxHJtV3vassipQJS6P3a2Tw9cp9yk+V5/WEN4WUKk9HEvGnz5gwBlB2Le5wAaulqHIOr2FNNXzz3+P7SeiVK7FsIlyIoOJ6ipoKt11NYlLhD5rgJryxb9dVzgsV3APzWBVULjNCipqfSu+W2fHvCDDfRQwsZvVOKl7w3M1SfFg0+xnFF7PuPrkvqDFcwXpfZNqHlHIc/UpcXAcL1ePW2wsRbpdBkXqn0jK6evoRSXQBtz30Vl/BETPW6gf08e3p9Pwycyw8sy4GHnTPx/aZlFz6Zqb+lMbB6EUtwLdL51n16diI3D7YQDXkpFwDko5Vn5WlbcMSlLUcgjQpD04X/RQNMZorfK+ZeyPUEnsfqQOufgT4bOEKFjsnj0DPGzKtk14oTXcW47DKCxcM3fJkEYKGgirbE3oWfh2LyrumMnnBv+NwllqTzuc4RMUG2F8bJJXUaAN5S9d/Jc+DtaDTvXVJ5l29MbYdVfFDPhZuYS42ajwTDv5CMeBIruyNNt+IsM9JNZbsEwBprUpgpiD3j8f+eoUDI0sak9phdUAAsg/IVxkfwt59f+vGiMuY0q1BXCybc48jz1bjmYqXJ5gOkGU/99eN6bZrSnFzsA1xc/kyfAlMUD+L7XKYT+RxH/DdRRZyintRgBOf0y0P/JNIGONyBBD0J63aGPN35+NPa8x4K1JfxNSOq06/LWNOPviicZvGaAGvcDS4y2HteTH8VQSCef/U2xpNgsfDKh+rvwnO1tAf/XrSPyolttnWmNKP62+120KP/rHry2eUitgZL/rXf9FwNKZ2LEJtxTx2Tt3wnnvOc8+L8UUmdoVTielUl7zJj4O60zzE/43T2E/MdCGpynMuvQkID11/paq2ZFYn9vcVWyzvH5Sn+lhS7PPmvYv8cPBrSanqzEQvlvUH72oz/ubbDPfwPy0x9iQorgH6J/Sfb9bwj+Afrv8Q/Qf49/gP57PPX4f7rG53anSoj6AAAAAElFTkSuQmCCUEsHCNg2bkCiRgAAPEkAAFBLAwQUAAgACABUYyZAAAAAAAAAAAAAAAAAFgAAAGdlb2dlYnJhX2phdmFzY3JpcHQuanNLK81LLsnMz1NIT0/yz/PMyyzR0FSoruUCAFBLBwhFzN5dGgAAABgAAABQSwMEFAAIAAgAVGMmQAAAAAAAAAAAAAAAAAwAAABnZW9nZWJyYS54bWzdW81y20YSPjtPMcWzRc0/ABfllCRbXlXZsctyUt6/AwgMSVggwACgRKryCvsQe9j7bo572MMme80zbc8MAIIESYuU5CipMoW/xsx0f/1198zAva9n4xhdqSyP0uSoQ7q4g1QSpGGUDI8602Jw4Ha+fv5Vb6jSoepnPhqk2dgvjjpcS0bhUSfwiSQ8DA4I7vsH3MHBgRdQdeD5wlfCY75DZQehWR49S9Jv/LHKJ36gLoKRGvuv08AvTMejopg8Ozy8vr7uVl1102x4OBz2u7M87CAYZpIfdcqTZ9Dc0kvXzIhTjMnhxzevbfMHUZIXfhKoDtIqTKPnXz3pXUdJmF6j6ygsRqAwkzC6kYqGI1DKoW4HHWqpCVhkooIiulI5vNu4NEoX40nHiPmJfv7EnqG41qeDwugqClV21MFdyj3JmCcdx/WIFJx3UJpFKilKYVJ2elg117uK1LVtV5+ZLuGlIk3jvq+bRD/8gCimGD3VB2IPFA5S2kfY3sPMHqg9cHsQVobb17kV5VaGWxnOOugqyqN+rI46Az/OwYZRMsgAv/o6L+axMuMpbyzUJ09Bpzy6A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name="ggbBase64" /> <param value="http://www.geogebra.org/webstart/loading.gif" name="image" /> <param value="false" name="boxborder" /> <param value="true" name="centerimage" /> <param value="-Xmx512m -Djnlp.packEnabled=true" name="java_arguments" /> <param value="geogebra.jar, geogebra_main.jar, geogebra_gui.jar, geogebra_cas.jar, geogebra_algos.jar, geogebra_export.jar, geogebra_javascript.jar, jlatexmath.jar, jlm_greek.jar, jlm_cyrillic.jar, geogebra_properties.jar" name="cache_archive" /> <param value="4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0, 4.0.17.0" name="cache_version" /> <param value="false" name="framePossible" /> <param value="false" name="showResetIcon" /> <param value="true" name="showAnimationButton" /> <param value="false" name="enableRightClick" /> <param value="true" name="errorDialogsActive" /> <param value="false" name="enableLabelDrags" /> <param value="false" name="showMenuBar" /> <param value="false" name="showToolBar" /> <param value="false" name="showToolBarHelp" /> <param value="false" name="showAlgebraInput" /> <param value="true" name="useBrowserForJS" /> <param value="false" name="allowRescaling" /> </applet>
<script type="text/javascript"> document.ggbApplet.evalCommand('a=#a'); </script>]]>
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    <wirisoptions></wirisoptions>
  </question>
 </quiz>
