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<quiz>
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 <question type="category"><category><text>4t ESO/4.06 TRIGONOMETRIA/4.06.1 Angles i triangles/4.06.1.1 Mesura d'angles</text></category></question>
 
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 <question type="description">
    <name>
      <text>4.06.1.1.50 TEORIA SUMA ANGLES TRIANGLE</text>
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    <questiontext format="html">
      <text><![CDATA[<table style="color: #000066; border: 4px solid #000066; float: none; text-align: left; vertical-align: top; width: 395px; height: 179px; background-image: url('http://www.insmilaifontanals.cat/none'); background-color: #ffffcc;" border="4" frame="void" rules="none" align="center">
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<td style="background-color: #000066; background-image: none; color: #ffcc00; text-align: center; vertical-align: middle; border-style: none;" rowspan="1" colspan="2" valign="top" width="50%"><span style="font-size: large; color: #ffff99;" data-mce-mark="1">Suma dels angles d'un triangle</span></td>
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<p><span style="font-size: small; color: #000080;" data-mce-mark="1"><span style="font-size: small; color: #000080;" data-mce-mark="1"><strong><span style="text-decoration: underline;">1. Triangle no rectangle</span>:</strong></span></span><span style="font-size: small; color: #000080;" data-mce-mark="1"><span style="font-size: small; color: #000080;" data-mce-mark="1"><strong>  </strong></span></span><strong style="color: #000080; font-size: small; line-height: 1.4;"><strong>Com que els tres angles sumen 180º, si en sabem dos podem calcular el tercer:</strong></strong></p>
<div style="text-align: left;" align="center"><span style="font-size: small; color: #000080;"><strong>B = 180º - A - C;   </strong><strong>A = 180º - B - C;   </strong><strong>C = 180º - A - B</strong></span></div>
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<p><span style="font-size: small; color: #000080;" data-mce-mark="1"><strong><span style="text-decoration: underline;">2. Triangle rectangle</span>: </strong></span><strong style="color: #000080; font-size: small; text-align: justify; line-height: 1.4;"><strong>Com que l'angle A sempre fa 90º i la suma dels 3 angles és 180º:</strong></strong></p>
<p style="text-align: justify;"><span style="font-size: small; color: #000080;" data-mce-mark="1"><span data-mce-mark="1"><strong>B = 90º - C    i     C = 90º - B</strong></span></span> </p>
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+Fl18UNW8FeOfiN/xXPwg+G+h+BPhuvgv/AITTxV40+OXxf8CfA/wBo2jS/EXxp8O/A1n9s8cfETw8mo6j4n8beHdJ0zSft2oXF9/oywTdWU5Xj88zXLMkyqh9azPOMwwWVZdhva0aH1jH5hiaeEwdD22IqUcPR9tiK1On7WvVpUafNz1akIKUkpzjThOpN8sKcZTm7N2jBOUnZJt2Sbsk2+iue40V82fA39pG2+Mnin4hfDvX/hB8XPgL8VPhjo/gPxR4o+Gfxjj+F91r48GfE648bWHgPxnpHiD4MfFD4xfDjW9A8Q6t8NvH+jRjTfHNxrGm6r4S1a01vSdMb7E139J1rnWS5lw9mNbKs2oQw+No0sHiHGlisJjsPVw2YYLD5jl+LwmOwFfFYHG4PHZfi8LjcFjMHia+FxWFxFGvQq1KVSMmqdSFWCnTbcW5LWMotOEnCUZRklKMoyjKMoySlGSaaTQUUUV5RYUUUUAFFFFABX84X7NH/J7H/BXL/s8/wr/6zV8GK/XTUfiH4N/br/Zh+Mlp+yl+0hr3w+utbh8e/CjSfjz4H8P3lh4i+Gnj7QQtrd6tpulePNE0qa6tbbzrO/s9ZsYrKHxD4S1az8T/AA/8XWkep+HfF8P8FnwO/bM/b7+IP7YPxd/Z++Hupp8U/if8RP2p2+KHxp+K/wCynqfwr/t79ovT/wBnbwh4H+Gl/bfAJvizrng3wHqXh7x/L8N7jxn40utEtNXNxoGr3Elr4Og8Gabr3h7Vf658Dfo38Ycf5R4w5j/a/D/B78POHq2G8RcBxxLN+HMfwXk9LNuH+JafEOZ0sZlSpVsLWp8M51lSyzB162fUc0o4P6zldHLsYsxo+pk/EmCy+nXy50sRi8XntbLKeTQwcadaOOxFOvXp1MPGoqihRcI4qnXdau6eH9jGq/a88FTl/apXxV/wUb/5MX/aj/7JF4l/9FxVz/8Aw0v+2x/0iN/bP/8ACq/Zq/8Anz14T+0946/bo+Pn7Pnxf+DWlf8ABKb9sPw/qnxG8C654Y03WdQ8Rfs4XdhYX99bn7HNfQW3xqS4NmbhI47mSDzJoIXeeK3uXjW3l/nzPuGcXi8jznCYfN+C6uIxWU5jh6FNeIXASdStXwdanSgnLiSMU5znGKcpKKum2lqfu/hzCeS+IXAmcZnTqYTLcp4z4XzPMMVOE5xw2BwGd4HFYvEShSjUqzjRw9KpUlGnTnUkotQhKWh+2Hwi/wCST/DD/snngr/1G9Nr0Ovi34dfFP8Aak0X4feBdGuf+CZf7Z73Ok+DfDGmXDj4gf8ABOu0DT2GiWNrKwtdU/b10/U7YNJEx+z6jYWN/Dny7yztrhZIU7L/AIXN+07/ANIyf20P/Dkf8E3f/pgNfe4ThfGRwuGjLOeB1KOHoxa/4iR4e6NU4Jr/AJKe2j/rQ/nDOMTTq5vmlWnDEyhUzHGzhL6njFzQniakouzoJq6aeqTXXZ2+oKK+X/8Ahc37Tv8A0jJ/bQ/8OR/wTd/+mA0f8Lm/ad/6Rk/tof8AhyP+Cbv/ANMBro/1ZxX/AEOuB/8AxZHh9/8ARP5/1Znne2X/AD7xX/hHi/8A5R/XyZ9QUV8v/wDC5v2nf+kZP7aH/hyP+Cbv/wBMBo/4XN+07/0jJ/bQ/wDDkf8ABN3/AOmA0f6s4r/odcD/APiyPD7/AOifz/qzD2y/594r/wAI8X/8o/r5M+oKK+X/APhc37Tv/SMn9tD/AMOR/wAE3f8A6YDR/wALm/ad/wCkZP7aH/hyP+Cbv/0wGj/VnFf9Drgf/wAWR4ff/RP5/wBWYe2X/PvFf+EeL/8AlH9fJn1BRXy//wALm/ad/wCkZP7aH/hyP+Cbv/0wGj/hc37Tv/SMn9tD/wAOR/wTd/8ApgNH+rOK/wCh1wP/AOLI8Pv/AKJ/P+rMPbL/AJ94r/wjxf8A8o/r5M+oKK+X/wDhc37Tv/SMn9tD/wAOR/wTd/8ApgNH/C5v2nf+kZP7aH/hyP8Agm7/APTAaP8AVnFf9Drgf/xZHh9/9E/n/VmHtl/z7xX/AIR4v/5R/XyZ9QUV8v8A/C5v2nf+kZP7aH/hyP8Agm7/APTAaP8Ahc37Tv8A0jJ/bQ/8OR/wTd/+mA0f6s4r/odcD/8AiyPD7/6J/P8AqzD2y/594r/wjxf/AMo/r5M+oKK+X/8Ahc37Tv8A0jJ/bQ/8OR/wTd/+mA0f8Lm/ad/6Rk/tof8AhyP+Cbv/ANMBo/1ZxX/Q64H/APFkeH3/ANE/n/VmHtl/z7xX/hHi/wD5R/XyZ9QUV8v/APC5v2nf+kZP7aH/AIcj/gm7/wDTAaP+FzftO/8ASMn9tD/w5H/BN3/6YDR/qziv+h1wP/4sjw+/+ifz/qzD2y/594r/AMI8X/8AKP6+TPqCivl//hc37Tv/AEjJ/bQ/8OR/wTd/+mA0f8Lm/ad/6Rk/tof+HI/4Ju//AEwGj/VnFf8AQ64H/wDFkeH3/wBE/n/VmHtl/wA+8V/4R4v/AOUf18mfUFFfL/8Awub9p3/pGT+2h/4cj/gm7/8ATAaP+FzftO/9Iyf20P8Aw5H/AATd/wDpgNH+rOK/6HXA/wD4sjw+/wDon8/6sw9sv+feK/8ACPF//KP6+TPqCivl/wD4XN+07/0jJ/bQ/wDDkf8ABN3/AOmA0f8AC5v2nf8ApGT+2h/4cj/gm7/9MBo/1ZxX/Q64H/8AFkeH3/0T+f8AVmHtl/z7xX/hHi//AJR/XyZ9QUV8v/8AC5v2nf8ApGT+2h/4cj/gm7/9MBo/4XN+07/0jJ/bQ/8ADkf8E3f/AKYDR/qziv8AodcD/wDiyPD7/wCifz/qzD2y/wCfeK/8I8X/APKP6+TPqCivl/8A4XN+07/0jJ/bQ/8ADkf8E3f/AKYDR/wub9p3/pGT+2h/4cj/AIJu/wD0wGj/AFZxX/Q64H/8WR4ff/RP5/1Zh7Zf8+8V/wCEeL/+Uf18mfUFFfL/APwub9p3/pGT+2h/4cj/AIJu/wD0wGj/AIXN+07/ANIyf20P/Dkf8E3f/pgNH+rOK/6HXA//AIsjw+/+ifz/AKsw9sv+feK/8I8X/wDKP6+TPqCivl//AIXN+07/ANIyf20P/Dkf8E3f/pgNH/C5v2nf+kZP7aH/AIcj/gm7/wDTAaP9WcV/0OuB/wDxZHh9/wDRP5/1Zh7Zf8+8V/4R4v8A+Uf18mfUFFfL/wDwub9p3/pGT+2h/wCHI/4Ju/8A0wGj/hc37Tv/AEjJ/bQ/8OR/wTd/+mA0f6s4r/odcD/+LI8Pv/on8/6sw9sv+feK/wDCPF//ACj+vkz6gor5f/4XN+07/wBIyf20P/Dkf8E3f/pgNH/C5v2nf+kZP7aH/hyP+Cbv/wBMBo/1ZxX/AEOuB/8AxZHh9/8ARP5/1Zh7Zf8APvFf+EeL/wDlH9fJn1BRXy//AMLm/ad/6Rk/tof+HI/4Ju//AEwGj/hc37Tv/SMn9tD/AMOR/wAE3f8A6YDR/qziv+h1wP8A+LI8Pv8A6J/P+rMPbL/n3iv/AAjxf/yj+vkz6gor5f8A+FzftO/9Iyf20P8Aw5H/AATd/wDpgNH/AAub9p3/AKRk/tof+HI/4Ju//TAaP9WcV/0OuB//ABZHh9/9E/n/AFZh7Zf8+8V/4R4v/wCUf18mfUFFfL//AAub9p3/AKRk/tof+HI/4Ju//TAaP+FzftO/9Iyf20P/AA5H/BN3/wCmA0f6s4r/AKHXA/8A4sjw+/8Aon8/6sw9sv8An3iv/CPF/wDyj+vkz6gor5f/AOFzftO/9Iyf20P/AA5H/BN3/wCmA0f8Lm/ad/6Rk/tof+HI/wCCbv8A9MBo/wBWcV/0OuB//FkeH3/0T+f9WYe2X/PvFf8AhHi//lH9fJkniX9m2LS/GOsfFz9nXx1rH7Nfxo127GpeJvEXg3TbXWPhx8UtQVVQP8c/gvfXNj4P+Jks0KLaS+LbeXwn8W7GxX7F4b+KHh+BnV/QPCn7d918NbzTfB/7b/gzTvgNql7fW+k6N8evDV9qPiT9lDxpeXc8drpq3nxA1C0tNX+BPiHVJniQ+FfjfY6F4c/tO7tfD3gn4p/EzUC81ed/8Lm/ad/6Rk/tof8AhyP+Cbv/ANMBqpf/ABX/AGj9VsbzTNT/AOCXn7Yuo6bqNrcWOoaff+P/APgmveWN9ZXcTwXVneWlx+39JBdWtzBJJDcW88bwzRO8ciMjEH262WRzmhSwXFuK4Iz3D0KVOhhMyp+J/h5guJstoUoxhRo4LO5cQYr6zhKUY06VLLc6wubYDC4dVaeWUMsr1pYuOaqOm3KhHE0m3dweCxcqMm2ruVP2UeWTu25U5U5OWs3NR5T9Zbe4t7u3gu7SeG6tbqGK4trm3kSa3uLeZFkhngmjZo5YZY2WSKWNmSRGVkYqQa+I/wDgot8LPGnxk/ZZ1TwT4C8DeOfiTrkHxx/ZA8e33gj4Y/EDSvhV8Ste8F/CP9r/AOBPxZ+JEPw9+I+s/Eb4Q2fgzxzafDvwT4p1Dwnr0PxQ8BatZa/aae+g+KdH1z+zruP8Cv2tI/26v2PPhTL8dv2KPgj+1p+xN4C+CPiO2+Kniv4KfGz4rf8ABObVf2Idf0i1hu9H1jwvdaHF+3drvjH4PeHdbsdbukt/BfwaiPhfWfFI0abw18OdO+I0+jeNtK9c/wCCcX/BR39pj/gsL+1P4a8V6T490D9ij4GfssaD4T8ceOv2XNG1vTvFvx2/aa8TeOPB4X+2vEcvifwxpv2D9mjT08QIdG1DRtHe/vru70LVWurfxFqXhXXvA/33C30beMOG8lwv0jeDON/DvPuBPC7NP9Zs9zWvnVXE4vhbiXhbMMrzHhbhfibJOCsfm2Z1cXxpmOJyfBZXjOD86zLA4KOMr4jOs+4Zjg6uKpctfOMPWqSyjEYbF0sVjYexpU1SSjXo14ThXr0amJjThy4aKqSnHEU4Sk4qNOlW5uV/qv8AsLfBXxx8O/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