نتایج جستجو برای: ibne malek
تعداد نتایج: 278 فیلتر نتایج به سال:
the comparison between the views of ibne malek, in alfye, and his son, ibn al-nazem, in sharh ibn al-nazem ‘ala alfiye ibn malek, is one of the most important morphological and grammatical issues in the arabic grammer. alfye (ألفیة ابن مالک) is an educational poetry in arabic grammar that has been versed by ibne malek in the 13th century. at least 43 explanations have been written on this work....
.. Objective: This study involves the review of management of patients who required temporary airway support and were treated either with tracheostomy or endotracheal intubatione in ear, nose, throat. Department and intensive care unit of Multan Medical & Dental College Ibne Sina Hospital Multan. Another important aspect of the study is to compare the results of tracheostomy with endotracheal i...
Evaluation of asthma control among children and adolescents: Cross-sectional study in West Bank, Palestine Maher Khdour, Malek Abu Ghayyadeh, Hussam Alzeerelhouseini, Dua’a Al-Hamed, Lina Khdour
after introducing three famous grammarians âibn-e-malek, ibn-e- aqil and al-soyutiâ the authors of this article try to compare and contrast the tow well-known explications of ibnâmalek`s alfiyya, by ibn-e-aqil and al-soyuti. the authors refer to the similarities and differences between the two explications and give examples from both works. the main purpose of this article is introduce th...
kholaasat-ol-managheb, is the summary of manaagheb-al-aarefin written by ahmad-ibne- mahmood known as mo’een-al-fogharaa. the value of this text lies in the parts that have been added to it from mawlana’s speeches. it also contains some interesting tales. the writer of this article first introduces the text and its background; he then introduces ahmad-ibne- mahmood and his era. in this paper, t...
The leg c , is called the hypotenuse. If no other number except one divides both a and b, then the triangle is called “primitive Pythagorean triangle” or just “PPT”. The smallest and best-known PPT is (3, 4, 5). Ancient clay tablets from Babylonia indicate that more than 1000 years before Pythagoras, the Babylonians demonstrated an awareness of at least 15 triangles. In ancient Egypt, the (3, 4...
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