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        <div id="content-top1">Page 113 - maths_g10p1</div>
        <div id="content-top2">P. 113</div>
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    <pre style="white-space:pre-line"><code>1 Ï€FÃ‰Â°Ã¹eh Ã¸jQÃ‰â€œ

                   : IQÆ’Â°U Â§Â°Ã¹HCG â€˜ Ã¡Â«JBâ€™G Ã´jOÃ‰â‰¤Å¸G â„¢Â°V ( 1
          Â¢S 3 317 + Â¢S 3 3+ Â¢S 3 32 (
1-Â¢U 7 15 - 1-Â¢U 7 3 + 1-Â¢U 7 2 (Ãœ

2 12 - 3 - 5 4   : Â»âˆj Ã‰â€¡ Ï€c â€˜ Ã¸jQGÃ³â‰¤Å¸G â„¢ÂªL Å“Ã‰f Ã³LhCG ( 2
                , 2 7 + 5 12 - 3 5 (

 2 5 1-                 2 57
                , - + (Ãœ
     --
Â¢S Â¢S Â¢S               Â¢S Â¢S Â¢S

                : Â»âˆj Ã‰â€¡ Ï€c â€˜ Ã¬Ã´Â£dG Å“Ã‰f Ã³LhCG ( 3

( 2 2 + 3 3 - 6 23 ) Ã¸e ( 2 2 - 3 3 - 6 11 ) (

                   12 2  12  ) Ã¸e 12 3- (Ãœ
                (+
                34
                             12

                : Ã¡Â«JBâ€™G âˆ«Ã‰Î¼Â°TCâ€™G Ã¸e Ï€c Â§Â«ï¬ Ã³LhCG (4

( `L ) ( Ãœ ) ( )

                                     Ã¡MÃ‰```Ã‘Â°S Â¢VÆ’```M Ï€Ã£`````Ã â€¹Ã‰Ã dG Ï€Î¼Â°Ã»dG ( 5
                                     , QÃ‰Ã eCâ€™Ã‰H Â¢ShhD Ã´dG Ã¤Ã‰Â«KGÃ³MEG Ã¢fÃ‰c GPÃ‰E a
                                     Ã’Â°Ã¹```Â«d Ã³dÃ‰N Ã‰Â¡Â©Â£â‰¤j Â»Ã dG Ã¡aÃ‰Â°Ã¹Å¸G Ã³LhCÃ‰a

                                             . QÃ‰Ã eCâ€™Ã‰H Ã¡MÃ‰Ã‘Â°Ã¹dG Â¢VÆ’M âˆ«Æ’M

                                113</code></pre>
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