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        <div id="content-top1">Page 136 - maths_g10p1</div>
        <div id="content-top2">P. 136</div>
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    <pre style="white-space:pre-line"><code>1 Ã–jQÃ³J

                        : Ã¸Î¼eCG Â¿GE Â»âˆj Ã‰e Å“Ã‰f Ã³LhCG
              6 4 1- 4 8 5
              4 1 2 * 1- 7 6

                                 5 2- 3
                . Ï€â—ŠG Â¬LGÆ’J Â»Ã dG Ã¤Ã‰HÆ’Â©Â°Ã¼dG Ã­Â°Vh

                                    2 Ã–jQÃ³J

Ã¡âˆÂ«Â°SÆ’H Î©Ã‰ÂªÃ gâ€™G Â¿hO Ã¤Ã‰aÃ‰Â°Ã¹Å¸G â‰ˆâˆY Gk OÃ‰ÂªÃ YG Ã¡Â«JBâ€™G QÃ‰Â©Â°SCâ€™G â„¢Â°Vh Ï€â‰¤Ã¦dG Ã³Â¡Â©Ã e Â¿CG Â¢VÃ´a â‰ˆâˆY
Ã¸jÃ²dG Â¿CGh ( Âºc1) Ã¸Y ÂºÂ¡Ã aÃ‰Â°Ã¹e Ï€â‰¤J Î©GÃ³bCâ€™G â‰ˆâˆY Â¿hÃ’Â°Ã¹j Ã¸jÃ²dG Â¿CG Â¢VÃ´Ã˜H Ã–dÃ‰Â£dG âˆ«Æ’Â°Uh

                . ( Âºc5 ) Ã¸e Ï€bCG Â¢SÃ‰Â°SCG â‰ˆâˆY ÂºÂ¡Ã¦e Ï€c Ã¸Y â‰ˆÂ°VÃ‰â‰¤Ã j Ã¡Â°UÃ‰N IQÃ‰Â«Â°Ã¹H Â¿hÃ´Â°â€ Ã«j

IÃ´LCâ€™G      Ã¡aÃ‰Â°Ã¹Å¸G
âˆ«Ã‰jQ 0    Âºc1 Ã¸e Ï€bCG
âˆ«Ã‰jQ 8    Âºc5 Ã¸e Ï€bCG
âˆ«Ã‰jQ 15  Âºc10 Ã¸e Ï€bCG

             : ÃšÃ â‰¤jÃ´Â£H Ã¡aÆ’Ã˜Â°Ã¼e Ï€Î¼Â°T â‰ˆâˆY Ã³Â¡Â©Ã Å¸G Ã‰Â¡eÃ³b Â»Ã dG QÆ’LCâ€™Gh Ã¤Ã‰aÃ‰Â°Ã¹Å¸G Î©Ã‰Â¶f Ã–Ã cG (
                                                    3 * 2 Ã¡Ã‘JÃ´dG Ã¸e Â¢S Â¯
                                                   2 * 3 Ã¡Ã‘JÃ´dG Ã¸e Â¢U Â¯

â‰ˆÃ e Ã­Â°Vhh ÃœÃ“Â£dG Ã¡aÆ’Ã˜Â°Ã¼e Â´ Ã¥Â«M( Â¢U * Â´ ) , ( Â¢S * Â´) â€˜Æ’Ã˜Â°Ã¼Å¸G ÃœÃ´Â°â€ dG Ã¡Â«âˆÂªY Ã´LCG (Ãœ
                                  . Ã–Ã‘Â°Ã¹dG Ã´cP â„¢e Ã¸Î¼Ã â€™ â‰ˆÃ eh ÃœÃ´Â°â€ dG Ã¡Â«âˆÂªY AGÃ´LGE Ã¸Î¼Ã

         136</code></pre>
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