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ÇáÒÇÆÑ ÇáßÑíã:ÊÓÊØíÚ ãÔÇåÏÉ ßá ÇáãæÇÖíÚ ÈÏæä ÔÑØ ÇáÚÖæíÉ áßä ãÔÇÑßÊß ÊÍÊÇÌ ÚÖæíÉ ÇáãäÊÏì
ÕÝÍÉ 4 ãä 6 ÇáÃæáìÇáÃæáì 123456 ÇáÃÎíÑÉÇáÃÎíÑÉ
ÇáäÊÇÆÌ 37 Åáì 48 ãä 71
  1. Top | #37

    ÊÇÑíÎ ÇáÊÓÌíá
    Feb 2014
    ÑÞã ÇáÚÖæíÉ
    18677
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ (ÎÈíÑ ÚÇã)
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.68
    ÇáãÔÇÑßÇÊ
    3,146
    Thanked: 3677

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)


  2. The Following User Says Thank You to ÕáÇÍ ÇÍãÏ For This Useful Post:

     (06-24-2016)

  3. Top | #38

    ÊÇÑíÎ ÇáÊÓÌíá
    Sep 2013
    ÑÞã ÇáÚÖæíÉ
    17034
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.28
    ÇáÏæáÉ
    ÇáÚÑÇÞ / Ðí ÞÇÑ
    ÇáãÔÇÑßÇÊ
    1,349
    Thanked: 1595

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    $Q41)\lim_{x\to0}\frac{e^{5x}-1}{ln(1+4x)}$

    $Q42)\lim_{x\to0}\frac{\sqrt{3}sin(x+\frac{\pi }{6})-cos(x+\frac{\pi }{6})}{\sqrt{3}x(\sqrt{3}cosx-sinx)}$
    "ÇáÑíÇÖíÇÊ åí Êáß ÇáãÊÚÉ ÇáÊí íÈÍË ÚäåÇ ÇáÃÐßíÇÁ æíÍÇæáæä ÇÓÊßÔÇÝ ÃÓÑÇÑåÇ æÍá ãÌåæáÇÊåÇ"
    ãä ãæÇÖíÚ


  4. The Following User Says Thank You to ÝáÇÍ ÇáäÇÕÑí For This Useful Post:

     (06-20-2016)

  5. Top | #39

    ÊÇÑíÎ ÇáÊÓÌíá
    Nov 2013
    ÑÞã ÇáÚÖæíÉ
    17896
    ÇááÞÈ
    ãä ÇÓÇÊÐÉ ÇáãäÊÏì
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.14
    ÇáãÔÇÑßÇÊ
    655
    Thanked: 1280

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    ÇáÓáÇã Úáíßã æÑÍãÉ Çááå æÈÑßÇÊå
    Íá ÇáÓÄÇá ÑÞã 41



  6. The Following 2 Users Say Thank You to ãÕØÝì ÓÚÝÇä For This Useful Post:

     (06-24-2016),  (06-21-2016)

  7. Top | #40

    ÊÇÑíÎ ÇáÊÓÌíá
    Nov 2013
    ÑÞã ÇáÚÖæíÉ
    17896
    ÇááÞÈ
    ãä ÇÓÇÊÐÉ ÇáãäÊÏì
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.14
    ÇáãÔÇÑßÇÊ
    655
    Thanked: 1280

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    ÇáÓáÇã Úáíßã æÑÍãÉ Çááå æÈÑßÇÊå
    Íá ÇáÓÄÇá ÑÞã 42


  8. The Following User Says Thank You to ãÕØÝì ÓÚÝÇä For This Useful Post:

     (06-21-2016)

  9. Top | #41

    ÊÇÑíÎ ÇáÊÓÌíá
    Nov 2011
    ÑÞã ÇáÚÖæíÉ
    1406
    ÇááÞÈ
    ÃÓÊÇÐ ãÊãíÜÒ ( ÎÈíÑ ÚÇã )
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.16
    ÇáÏæáÉ
    Egypte - Le Caire 00201005369925
    ÇáãÔÇÑßÇÊ
    867
    Thanked: 204

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)


  10. The Following 4 Users Say Thank You to ÚãÑ ãÍãæÏ For This Useful Post:

     (06-24-2016),  (06-24-2016),  (06-24-2016),  (06-23-2016)

  11. Top | #42

    ÊÇÑíÎ ÇáÊÓÌíá
    Sep 2013
    ÑÞã ÇáÚÖæíÉ
    17034
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.28
    ÇáÏæáÉ
    ÇáÚÑÇÞ / Ðí ÞÇÑ
    ÇáãÔÇÑßÇÊ
    1,349
    Thanked: 1595

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    $Q43)\lim_{x\to\frac{\pi }{2}}(1^{\frac{1}{cos^{2}x}}+2^{\frac{1}{cos^{2}x} }+3^{\frac{1}{cos^{2}x}}+...+n^{\frac{1}{cos^{2}x} })^{cos^{2}x}$
    "ÇáÑíÇÖíÇÊ åí Êáß ÇáãÊÚÉ ÇáÊí íÈÍË ÚäåÇ ÇáÃÐßíÇÁ æíÍÇæáæä ÇÓÊßÔÇÝ ÃÓÑÇÑåÇ æÍá ãÌåæáÇÊåÇ"
    ãä ãæÇÖíÚ


  12. The Following 2 Users Say Thank You to ÝáÇÍ ÇáäÇÕÑí For This Useful Post:

     (06-24-2016),  (06-24-2016)

  13. Top | #43

    ÊÇÑíÎ ÇáÊÓÌíá
    Oct 2011
    ÑÞã ÇáÚÖæíÉ
    541
    ÇááÞÈ
    ÚÖæ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.56
    ÇáãÔÇÑßÇÊ
    3,046
    Thanked: 2932

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    ÇÞÊÈÇÓ ÇáãÔÇÑßÉ ÇáÃÕáíÉ ßÊÈÊ ÈæÇÓØÉ ÝáÇÍ ÇáäÇÕÑí ãÔÇåÏÉ ÇáãÔÇÑßÉ
    $Q43)\lim_{x\to\frac{\pi }{2}}(1^{\frac{1}{cos^{2}x}}+2^{\frac{1}{cos^{2}x} }+3^{\frac{1}{cos^{2}x}}+...+n^{\frac{1}{cos^{2}x} })^{cos^{2}x}$

    \[q43)\lim_{x\rightarrow 0}\left ( 1^{\frac{1}{cos^{2}x}}+2^{\frac{1}{cos^{2}x}}+.... ...+n^{\frac{1}{cos^{2}x}} \right )^{cos^{2}x}=\\\lim_{x\rightarrow 0}n.\left ( \left ( \frac{1}{n} \right )^{\frac{1}{cos^{2}x}}+\left ( \frac{2}{n} \right )^{\frac{1}{cos^{2}x}}+.......+1 \right )^{cos^{2}x}=\\n\left ( 0+0+.....+1 \right )^{0}=n\]

  14. The Following User Says Thank You to ÍÇÌã ÇáÑÈíÚí For This Useful Post:

     (06-24-2016)

  15. Top | #44

    ÊÇÑíÎ ÇáÊÓÌíá
    Sep 2013
    ÑÞã ÇáÚÖæíÉ
    17034
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.28
    ÇáÏæáÉ
    ÇáÚÑÇÞ / Ðí ÞÇÑ
    ÇáãÔÇÑßÇÊ
    1,349
    Thanked: 1595

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    $Q44)\lim_{x\to0}(\frac{1}{x}-\Gamma (x))$

    $Q45)\lim_{x\to\frac{\pi }{2}}(\frac{1^{cos^{2}x}+2^{cos^{2}x}+3^{cos^{2}x} +...+n^{cos^{2}x}}{n})^{\frac{1}{cos^{2}x}}$
    ÇáÊÚÏíá ÇáÃÎíÑ Êã ÈæÇÓØÉ ÝáÇÍ ÇáäÇÕÑí ; 06-28-2016 ÇáÓÇÚÉ 07:34 AM
    "ÇáÑíÇÖíÇÊ åí Êáß ÇáãÊÚÉ ÇáÊí íÈÍË ÚäåÇ ÇáÃÐßíÇÁ æíÍÇæáæä ÇÓÊßÔÇÝ ÃÓÑÇÑåÇ æÍá ãÌåæáÇÊåÇ"
    ãä ãæÇÖíÚ


  16. Top | #45

    ÊÇÑíÎ ÇáÊÓÌíá
    Sep 2013
    ÑÞã ÇáÚÖæíÉ
    17034
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.28
    ÇáÏæáÉ
    ÇáÚÑÇÞ / Ðí ÞÇÑ
    ÇáãÔÇÑßÇÊ
    1,349
    Thanked: 1595

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    ááÊÐßíÑ ¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿¿
    "ÇáÑíÇÖíÇÊ åí Êáß ÇáãÊÚÉ ÇáÊí íÈÍË ÚäåÇ ÇáÃÐßíÇÁ æíÍÇæáæä ÇÓÊßÔÇÝ ÃÓÑÇÑåÇ æÍá ãÌåæáÇÊåÇ"
    ãä ãæÇÖíÚ


  17. Top | #46

    ÊÇÑíÎ ÇáÊÓÌíá
    Feb 2014
    ÑÞã ÇáÚÖæíÉ
    18677
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ (ÎÈíÑ ÚÇã)
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.68
    ÇáãÔÇÑßÇÊ
    3,146
    Thanked: 3677

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)


  18. The Following User Says Thank You to ÕáÇÍ ÇÍãÏ For This Useful Post:

     (06-29-2016)

  19. Top | #47

    ÊÇÑíÎ ÇáÊÓÌíá
    Feb 2014
    ÑÞã ÇáÚÖæíÉ
    18677
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ (ÎÈíÑ ÚÇã)
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.68
    ÇáãÔÇÑßÇÊ
    3,146
    Thanked: 3677

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)


  20. The Following User Says Thank You to ÕáÇÍ ÇÍãÏ For This Useful Post:

     (06-29-2016)

  21. Top | #48

    ÊÇÑíÎ ÇáÊÓÌíá
    Sep 2013
    ÑÞã ÇáÚÖæíÉ
    17034
    ÇááÞÈ
    ÇÓÊÇÐ ãÊãíÒ
    ãÚÏá ÇáãÔÇÑßÇÊ
    0.28
    ÇáÏæáÉ
    ÇáÚÑÇÞ / Ðí ÞÇÑ
    ÇáãÔÇÑßÇÊ
    1,349
    Thanked: 1595

    ÑÏ: ÓáÓáÉ ÇáÛÇíÉ (ØÈÇÚÉ ÈÇááÇÊßÓ)

    $Q46)\lim_{x\to0}\frac{1-cos^{9}x}{\sqrt[4]{sin^{2}x(1-cos^{3}x)(1-cos^{4}x)(1-cos^{5}x)}}$
    "ÇáÑíÇÖíÇÊ åí Êáß ÇáãÊÚÉ ÇáÊí íÈÍË ÚäåÇ ÇáÃÐßíÇÁ æíÍÇæáæä ÇÓÊßÔÇÝ ÃÓÑÇÑåÇ æÍá ãÌåæáÇÊåÇ"
    ãä ãæÇÖíÚ


  22. The Following User Says Thank You to ÝáÇÍ ÇáäÇÕÑí For This Useful Post:

     (08-21-2016)

ÕÝÍÉ 4 ãä 6 ÇáÃæáìÇáÃæáì 123456 ÇáÃÎíÑÉÇáÃÎíÑÉ

ãÚáæãÇÊ ÇáãæÖæÚ

ÇáÃÚÖÇÁ ÇáÐíä íÔÇåÏæä åÐÇ ÇáãæÖæÚ

ÇáÐíä íÔÇåÏæä ÇáãæÖæÚ ÇáÂä: 1 (0 ãä ÇáÃÚÖÇÁ æ 1 ÒÇÆÑ)

ÖæÇÈØ ÇáãÔÇÑßÉ

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