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 <question type="category"><category><text>4t ESO/4.06 TRIGONOMETRIA/4.06.1 Angles i triangles/4.06.1.3 Teorema de Pitàgores</text></category></question>
 
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    <name>
      <text>4.06.1.3.10 TEORIA: TEOREMA DE PITÀGORES</text>
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<td style="color: #ffcc00; vertical-align: top; border-style: none; width: 100%; background-image: url('http://www.insmilaifontanals.cat/none'); background-color: #000066;" valign="top"><span style="font-size: large; color: #ffff99;" data-mce-mark="1">Teorema de Pitàgores</span></td>
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/Z68NTeI7rxDYf2loWlardeMv2mtP8D69q9qYpkGn+HvHt34Y127u5YpINPh059QuEaC1kFaX7bfxa+A37Q3/BV3/gl637I/jHwH8T/if4a+JUeo/GXxx8JtT0jxXptz8OLLxH4L1u10fVPF3hmfUNK1WfQfA2h/Fq41CzW7nn0TSdVSK9kt47qKKH9y/jF+wn+yb+0F8WtD+OHxo+DOh/Eb4k+HPAWofDHSdX8R6z4suNHi8EanB4xgutGuvBUXiCHwNqbqPH3iqez1bVPDd5rem32oW2o6dqNrf6Polzp1H9nL/gn/APsefsl+INa8Wfs+/Azw34A8U+ILaWx1HxKdU8VeK9fTTp5I5rnS9L1jxvr/AIk1DQtKupYYJLvStDuNO0+7e3tmubaU20Hl/SUuIcqpYfAVfZ5nLMMvyTEZVTpXw8cuqzxMcVTnOqvaSrezpxxCnpC9ecKUZRpKipz5nh6zlUjekqdSvGq5e86iUXBpLRRu3C2/upve9l494b/4JE/8E9fCXxS0D416J8BLyP4peGfH+lfFLSPGGo/GX4+a7qCeP9G8RQeLLDxLfQa98UdS07WbxfEVtFql1DrNnqFlqM4dNRtrqCaaKT8A/wDguj+xx8dPg74F1j9oLxz+218WfjX8M/in+1lqH/CH/s4+LIfGCeBfhJ/wm+j/ABd8beH/APhGpNY+LPivQG/4QLQNMu/Amjf2X4F8NbtH1W5ay/sayEuj3P8AZDRXl5XxRmmX4+hja+Ir5hGlywlSxdVV5SoxfN7KjXxVPEzwl5WfPQUZaW1RrVwtKpTlCMY076pwjypS7uMXFT9JXR+PPw3/AGIP2o/2a/2X/wBuXQPFP7a/xj/bJ8efFv4CeKNH+EkfxDg8Zpe/D3xdo/w9+KVlZp4XXxR8V/inI914x1nxV4dW7GmLor+b4Y0wXC6oxthp/wCbv/BOH9pz/gm18O/+CSevfDj9o3XfhrNqsd18Tx8efgzqFxpNv8VPijquoeMdZuvCMnhTwvNqmjeJvE+onwXN4N0nQfEWi3dpD4X1PSWll1zQJNHuNRt/6qK/Pbx1/wAEpf8Agnr8SviXe/Fzxl+y/wCB9T8c6nqb6zqt3a6n4y0LQNY1aaVri61HWfA/h/xNpfgbV7u/uHkudTn1Lw5dPqlzLLcaibmaWR26MHnuHr0sZSzp41PEY3A5hHEZTTwmGq+2wNGpQhRlSisNRhTdOcZRqUkp060FW5Kk22TOhKLg6PI+WnOny1nOStOSk3d80m7ppp6OLtdI8u0D9hn/AIJp/t3fBH4BfEy3+A1zq/wk0jwDd6b8FNA/4SL4z/CLTfDHhTUPEmranqq2vgTwx408J6dBfa14he/1HUfElxpt5qPiqP7BqLa5rGlLpFyP0B+BvwN+Fv7Nvwt8L/Bb4LeF/wDhDPhn4M/tv/hGvDX9t+IvEX9m/wDCReItX8Waz/xOfFmr67r959s1/XdVv/8AT9Vuvs/2r7La+RZQW1tD6VpWlaXoWl6boeh6bYaNoujWFnpWkaRpVnb6dpelaXp1vHaafpum6faRw2ljYWNpDFa2dnaxRW9tbxRwwRpGiqL9eFisxxeJjLDyxeOqYKNedahhcTi6teFJylUcZuMmqTrWqz56sacHKU6krLnaN4U4QtJQpqfKoynGCi3ZLTTXl0Vk27WXYKKKK4TQKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACv53vEPxFT9sX9t/wCIfxltp01L4KfsmjXv2fvgO6lZ9M134k6h9lk+OXxQ01/mRjIYdN8C6NqdhcXWk634YsrHUrYw3RuM/q3+3v8AGC7+DX7LPxP1Lw7earbfErx9pLfBz4MweHrqGz8S3fxf+K0c3g7wLL4fmuLe7jW/8P6lqLeMLiQ2tz9l0jw5qd75EotjG342fC74ZfGj9jD4beGfhtd/DfT/AIzfCrwrZzAeNPgZY3lt8QtLlvp7rVdXvfFPwf1/Ur6/8VbtUu52k1r4d+J9a1zUvNVrb4aaVbwiGP8Aprwgy18IcEcSeJuLoV44/iWeY+G3BdalRnVng8LXwWGreI/ECjSjOvRhDIcxy7gqjWlSngsXhOMeJX7ajickbj8LxZjpxxOCwkqVeWX4dLHY+rQpVMQoV+Zxy+niKdBTqww8JQxGLqVXTdKjUoYapWnShaUvsmiuA+H/AMU/h78U9OudT8AeK9K8Rw6fcNZavaWzy22taBqCZ36Z4l8PahFZ6/4a1aPB83Ste03TtRiGDJbKCCfO/j3qWu6/b+EvgN4Hv7vTfHXx51K+8LDWtObZfeCfhppttFd/Fn4iQylSttd6B4YuV0Tw1cMylfHnirwfGA6SSbbqYyjHCvFUZRxMGoqgqE4zWJq1ZxpUKNKcW4OdevOFGm78vPNXaV2eHWx9CGCeNoSjjKclBYZYapCosXWrVI0cNQoVIt05TxOInToUnzcntKkeZpXa4T4V/AHwZ+03438fftQalN4m8GTyX0Pw+/Z6+IPwx8Sar8PvHVj4c8AX+pWetfFey8S+H5LK41aXxt4un1Sw8PQ+IIte8P3HgHwz4dv7ayltvEl9HJ9neF/jz+2l+zoEtPHekWn7avwos9i/8JH4Yg0P4e/tN+HtOijQM9/4alk0/wCGnxcNpBBtRtJvfAfinVLqeSeS31GfbE/qfhjw1oXgvw34f8H+FtMtdF8NeFdF0vw74f0eyTy7PStF0Wyg07S9PtUySsFnZW0NvECS2yMbmJyTu1+kZdxBiKnD+B4X41y3KfEPIMJSnCjlfFdLFYueUyr1Z4mvDhXP8LicFxRwnhliak60MDkGc4DLsQ40o5pgcxpQlSn7uV5XLL8JRUcTUpY+XPXxuKw0rQxGLrzlWxMpUKqnSq0FVnOnhoV6c54fDRp0qc4ctz334C/tc/s//tJR3lr8LvH1jd+LtGjLeKPhl4ktrzwf8VvBs0bLHc2/ir4c+JIdN8VaSLa4Y2zX7abLpFzKpNhqV5CySv8ASdfkR8Vf2fvhT8ZZdI1Lxp4aK+LPDUguPCPxC8M6nqng/wCJPg68Qs8N34W8e+GLvS/E+jvFM3n/AGa31L+z7iVV+2WdymUOf4b+Kn7an7N7Kk1/F+2x8JLVwp0nxBJ4f8AftNeF9KiSNE/svxXbw6Z8Ovi+1rBHNLLbeJtP8E+KtUuDEn/CRX88rGvgc78CuFuI+bE+GHE/9lZhNSkuBvEjMcvwNapO/u0Mh8Q6dDK+F8yk4KdapHivBcBKgvZ4PCYnO8XJSqe5TzTEULLHUPaQ/wCgrBQnNLzrYNudeCvonh54u+spRpR0X7D0V8qfAP8AbQ+Af7RN9d+F/CHia98L/FHSIjJ4j+CfxO0m48AfGHw5tUvK174J1wx3WqWEKbWfX/Ctx4h8NMJI/J1qUuBX1XX878TcK8S8GZtWyLizIc14dzjDwp1amXZxgcRgMU6FaPPh8VSp4iEPb4PFU7VsJjKDqYXF0JRr4atVpTjN+vQxFDE01Vw9WnWpSulOnJTjdbxbi3aUXpKLtKL0kk9AooorwDYKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOf1C58SR6xpcOm6dp9zosu7+1724vHhvLT5jt+y2wUrcZXBO4rgnvXQUUVvVrRqww8Fh6FF0KTpyqUlVU8Q3UnP2uI56tSLqpTVNOlGlD2cIXg5805JKzk7t3d7O1o6JWjZLTS+t3dvW2iKKKKwGFFFFABRRRQAUUUUAFFFFABRRRQAUUV85/tY/Huz/AGa/gL48+KptI9Z8S6fYw6D8OPCe5TdeN/il4quYtA+Hfg6xtxNDcXcuueKb/ToLyOzL3NtpKalqIQxWUrL7XDnD+bcWcQZJwvkOFljs64hzXAZLlWEjKMHiMwzLFUsHhKTqTahShKtWgp1ako06UOapUlGEZSWVatTw9GrXrS5KVGnOrUlq+WEIuUnZauyTslq9lqfn98W/EqftKfttzWNu4vvhL+xFaS6TD8vmaZ4h/ag+IWjRTa5cKwaW0vm+EPw3vLHSY9yR3mj+KvHOrojLLZtj32vD/wBnT4V33we+Evhzwpr+qHxD45vpdU8Y/E7xVIfMufFvxQ8balc+J/HviK4nIElx9u8R6lfJZPLmSPS4LC24SBFHuFf2zxZVyrDYjLOFuG8RHFcKcCZTh+EeHcVCMqdPNKGAr4nFZvxGqdSMKtKXF3EmNzriqWHrc1TBLOIZcpujg6MY/OYZVHGdetHlxGLqPE14vV05TjGNOjdaP6vQhSw/MtJez57XkzwX4p/s1/Cf4tanB4o1rRbzw38RLCAW+kfFb4f6pd+CfiZpUSeUYrZfFeiNb3Ws6TG0ERfw14oj17wrdqgi1DQ7uBnibmfgl+ztrHwz8b+MviL49+KOpfGTxnrWi6N4G8KeItb8K6B4X1Hwp8NtFuLjVv7Ang8NCDRtT8QeIPEd9cax4v8AE2maR4btde/s7wvaL4e0+Hw7a+Z9QUV8JLKsvli4Y76rCOKhUdX2lNzpRqVXCVNVq9KnKNHE1YQnJU6uIp1Z0r3pyg0muOWS5XLHU8y+p04YynVdb2tKVSjGrXdOdFV8TQpThQxdeFOpONGtiqVapQvejKEkmiiiivQPUCiiigDyT4sfAn4TfG/TrSw+JngrSvEU+lyLcaDrwE+l+LfC97HIs0OoeFPF+kTWPiXw1fwzpHOlzouqWUhkjXzPMUFTy/h3xX+2n+zYttB4E8WWv7X/AMKbFQJPh98bdch8N/HzSbKJQq2vg343Wtiug+NH3SSTC0+K+hrqciQRWn/CcoJPMj+g6K+owvFeNWU0+G89wOV8ZcI051qkOFOLcNUzTKMLPEa4mvktaniMJnPCuOxLUfrGacJZtkOa14xVOrjZ0uanLnlhoOo69KVTDYlpJ4jDyVOrJL4VUTUqWIjH7NPEU61NbqKep6J8Cf28P2f/AI6eIV+HkWr638KvjVFGGvvgb8aNHk+H3xMR8MWbQ9P1GaTRvHNltRp49T8A634nsGtNlzJPFHIK+zK/KX4o/B34X/Grw8fC3xT8EaD410ZZDPaRaxabr3Sbv5cajoOsW7Qax4f1RNq+VqmiX+n6hFgCO5UV5d4ci/bE/ZjEUnwP+J8n7Sfwzs2DS/Ar9pTxDcSeM7GwRw72Hw0/aChtLjW7OVYVSx0nSvidpfizR7K3RR/atv8Aer4HOvBPgPizmxHh7xHPgrOqmseDfEHHUq2QYqs1/CyHxEw+FwtDAOvVbjh8BxtlOU5fluFhF4/jzMazlM6aeZYvD6Yyj9apL/mJwcGq0V3q4JylKdlq54WpUnOXwYSC0P2ror4N+DX/AAUO+BnxJ8TWPwx+IUXiP9m/44XflwxfCX452tn4Wvteuywhc/DvxlFeXfgP4l2Et0Hi0+bwn4hu9Tuowktxo1hI5gT7yr+eeMOBeMOAMyhlPGPD2ZZBjK9FYrBfXaH+yZpgZScaeZZNmVF1cuzrKq7TeGzXKcXjcuxMffw+JqwaZ6+GxeHxcPaYatCrFPllyv3oS6wqwdp0qi+1TqRjOPWKCiiivkzoCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvxz/aG8Rj9pL9tnw98OLaQXvwl/YntLDx54sVSsuneIP2m/H2kTx+CNKmBLwXL/AAn+Hd5e+JPNt3W40zxL4zs7a9iWW1iI/RP9p348aB+zN8Bfib8bvEMB1CDwL4buLzR9CjaRbrxV4tv5YtI8GeELHyY5pjfeK/FV/pGgWzRQytDJqAuGTyopCPzk/Zi+F+vfC74VWUPjm8TV/ix4+1rXfir8Z/EAwX134q/EG+bXvFk5kUlJLbSpp7fw1pTRiOMaNoenKkUYXaP6o8AckfDvD3FfiziocmMnHHeHPh/KSs5Z7nOWQfHGe4e94z/1Y4MzKnk8k+Svhc14/wAgzXBVPbZZUdPws2qe3r4fL46wXLjcZ/16pVP9lpP/AK/4mHtO0qeEq05aVFf6Eooor6AgKKKKACiiigAooooAKKKKACiiigDh/iD8M/h78WPDtx4T+Jfgvw1468OXJLPpHifSLPVrWKYo0a3doLuKSSw1CFXY22o2L299aviS2uIpArDwrw14G/aj/Zlk+0fstfGd/HPw7tE+T9mv9pbUdb8ZeF7S1jCKmnfDb4vpPdfEbwBHa2kX2XRtH1mTxj4ZiuZRJd2sNugCfVtFfVZTxhnGWZbWyCvHAZ/wriqrrY3hDifAYfP+GMTWmlGpiqeV5hCrDLM0dNeypZ9ks8s4gwcW3gM1wtS01z1cLSqTVVc9HERVo4nDzlRrxXSLqQt7SF9XSqqpRl9unJaEXwq/4KS/CLX/ABDpXw3/AGgPDfij9kr4v6nILOx8MfGQ2cHgLxXqSkJLB8NvjTYMfh540hMjww2kUuoaBrt9PMsFvoDSq6r+iisrqrKQysAyspDKykZDKRkEEHII4I5FfmT4x8FeEPiF4e1Dwn478L6D4w8MarH5Wo6D4k0qy1nSrtcHaZrK/hngMkRO+CYIJoJAJYXjkVWHzt4Z+D3xw/ZuuPt/7HnxnutE8JQ/O/7Nvxym134j/BC4RMAWXg7Wpr+T4i/CFSGmkT/hGdV1nQFuDB5nhWW2i8g/FZ74R+GHGSnieD81q+FnEFRSl/q7xLXzHiDw/wAZWbTVHKOKaNLG8V8LqbaoYLAcS4DivCe0bxObccZbhlJ0+ilj8fhrRxFNY+iv+X1BQo4yK71KDccPiH9qU6E8PK3u08LOW/7gUV+avw8/4KTeBrHUNP8ABf7W3gXXP2RvHt7dJpthrHje/t9f+A/i6+Y4T/hD/jnpUEPhaB5o9ty2leOofBmrWiTJbmC7mjlcfpFZ3lpqFpbX9hdW99Y3tvDd2d7ZzR3Npd2txGs1vc21xCzwz288TpLDNE7xyxsrozKwJ/nrjbw3438O8Vh8Nxfw/i8rpY9VJ5TmtOphsz4dz2jRcY1cVw7xNlVfHcP8QYSnKShUxWTZljsPTqXpVKkasZQXrYbG4bGRcsPVjNwsqlNqUK1JvaNahUUK1GTWqjVhCTWqVtSxRRRXw51BRRX4S/8ABxT+138WP2P/APgnRqmv/BXxHq/grx78ZPi34N+BVp458PXMth4i8H6P4k8OeOfGviPVPD+qQSR3Gj6tf6H8Pr7w3a6zZsuo6V/br3+kz2OqwWWoWn6l4I+E3EHjt4ueHfg9wtiMDgs+8ReKsq4XwGPzOVSOXZc8xrqGIzPHexhUrywmW4SNfHV6eHp1MRVpYeVLD06lacIS4M0zCjlWX4zMa8ZypYOhUrzhBe/PkWkI3suacrRTbSTd20kz92qK/lM+Hv8AwbmfFf8AZm8e/s4/H/8AZA/bx+Jfg39oTw94p0HXf2lPEPxRuJPEvgXx9ZrZC+8S23hfwt4S07w5q+u6Nq+spNoupeC/iT4u1y11/wAN6zd3tx4s03UtMjttX/qzr6bxy8OPCDw/xfDcvB7x7wPjpk+dYXNnmtf/AIh9xF4cZ3wxmOU5j9QVDMslznG51g8Rl2dUmsx4fzHAZ7iMVicFCrLNcpyWr9Wp4rHK8ZmOLjW/tHKZ5XUpSp+zj9bo42lXhUhz3hVpRpyjOk/crQnSjGMrezqVVzOJRRRX4OeqFFFFABRRRQAUUUUAFFFFABRRRQB8F/8ABRD/AIKI/BX/AIJn/BXwv8d/jv4X+KPizwj4s+KOi/CTTtO+EmieE9e8Rw+I9e8J+NvGNne3tn4x8beA9Mj0SPTPAesQXNzBrFzfpf3OmxRabNbzXV1Z/elfy6f8Ha//ACjj+Cv/AGez8OP/AFRX7SNfKn7a3wb/AOC1n/BPD4Nwf8FO/FX/AAUx8Q/FvxR4S8Q+A9Z+PH7MFzpOsab8CPCdh4/8W6D4VXwx4Y8LnxhqHgDxdoVt4m8R6P4U1CXRfh58OtdsdNvZ9c8O60l5aC9H+lPhr9C3gDxh8Avo28R5b4u8FeFvi74z+I3jN4eZLk/H9XjHF4fxN4oyHMPD7A+H3DfDlPhvhvOsu4YhCvnmZ4DO+IM/xeBwUsyz3hjA0YYzE4yFOl8TjeJsXl2b53Rnl2Jx+XZZg8sxlWphFhoywNCtDFzxlet7atSnX0pQnSo0YzkoUq8m4xjd/wBm1FeUfAf4raZ8d/gd8GfjholnLp+jfGX4UfDv4raRp8zmWax0z4h+ENH8XWFnLKYoTJLbWusRQyOYYi7oWMUZO0RfHr4yeFv2e/gz8S/jX4zc/wDCO/Dbwjq3ie7tUmSC51e6s4CukeHdOkkDJ/a3iXWZdP8AD+jxsrCbVNTs4cEyYr/PaPC3ENTimPBNPKsVV4rnxAuFaeSUoxqY2pxDLMf7JjlVOMJOE8VPMmsJCMZuMqrSjJppn2Dr0VQ+tOpFYdUfbuq7qKo8ntPaNvaPJ72q2PzU/ay8TH9oz9sH4dfs9ac5u/hh+yiuh/H340vG7Gz1X4za7aXcXwJ8A3igKryeGdIk1X4o6jbP9otZnuPC3nCKeFA3u9fM37Knw88WeDfhxf8Ai74n7JfjV8cfFuu/G74zTqhjW18cePJIb1vDNrGxc2um+CNDi0fwfYWMcj2tuuiyyWu2O4Ir6Zr+2eLaeWZGsj8P+H8VQxvD3h1lS4aw2YYSXPhc+zz6xWx/GPFNGpaLxFDP+KMVmVfKK9WCxNLhehw9llWUo5bSt83huer7XGVoyjWxtT28oS+KjS5VDDYdr7Lo0I01US0dd1prWbCiiivjjqCiiigAooooAKKKKACiiigAooooAKKKKACiiigDJ13QdD8UaRf+H/EujaV4h0HVbd7TVNE1zTrTVtJ1K0kx5ltf6dfw3FneW74G6G4hkjbAypxXzRo3wF+InwGu31j9jT4xap8GrMXEt/c/AzxjbXfxG/Zu125kczzwQeCtQv4Nf+GjalMf9M1L4YeIdAWMCNxo9ysZgl+raK+jyXizPMiwuMy3C4ihisjzKUJ5rw1nOBwWfcL5tOnFwpVMz4cznD43JsbiKEZP6pjK2DljcBNqtgcRhq8YVY4VcPSrSjOUXGrD+HXpynSr077qFam4VYp/aipcs1pJSWhyPhH/AIKR6X4IvLbwt+2j8MtY/Zq1iS6g02y+KtlcXfxA/Zr8UXUrpb29xafE7S9Nt73wBJqMwlnj0j4o6D4ZXT7fy45dcvpMyH9K9G1rR/Eek6dr3h7VtM13Q9XtINQ0nWdGvrXVNJ1SwuUEtte6dqNjLPZ3tpcRsskFzbTSwyoweN2Ug1+fF9Y2Wp2d1p2pWdrqGn3sEtre2N9bxXdnd20yGOa3urW4SSC4glRiksUqPHIhKspBIr5Stv2ZdZ+EWrXPi79jr4q+Iv2atcuLyTU9S+H1hCfF37O3i68kLSXKeIvgxq90mi6JNqGI7STXPAF14T1bT7ZpZrQvdlXHzGdeGHhRxtzVsnxFXwg4iqXf1et/a/FHhnjKrS5UpXzTjvg+n7rlUnF+IdHE4iqo0sNkmDp2jrTxuYYXSolmNFdV7Ohjorr/AM+8JiX2X+xtJaurJn7j18Lf8FHP2FfA3/BRb9lPxx+zR421268Hz6zeaR4p8DeO7Gwj1a68DeP/AAzNLPoPiD+yJrmyi1exkgudR0PXNLN5ZTX3h/WtVtrLUNM1CS01K08T8Mf8FF/EvwsuYNB/bf8Ag5efCSyEiWkX7QvwrfVviT+zxqcpyiXniA29k3xB+Ei3k2yK3t/GGi6po9t88174tit1Ex/S3wb438G/EXw3pnjH4f8Aizw3438Ja1ALnSPE3hLW9N8Q6DqcBOPNsdW0m5u7G6QNlWMM77HBR8MCB+Uy4c8ZPo6cXcH+JGXU8Xw7mnD3EGX59wN4h8PYjLuIuGK2eZNiKeYYKplXEWXyzThzMMXh50qdTMMhxlWpi6FGcsFnuU0VUrYV93tstznD4jBT5a0K1GdL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