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Distant Electronic Classroom

Thesis Info

Author

Saima Aurangzeb

Department

Department of Computer Science

Program

BS

Institute

International Islamic University

Institute Type

Public

City

Islamabad

Province

Islamabad

Country

Pakistan

Thesis Completing Year

2008

Thesis Completion Status

Completed

Subject

Computer Science

Language

English

Other

BS 378.1755491 SAD

Added

2021-02-17 19:49:13

Modified

2023-01-06 19:20:37

ARI ID

1676723308297

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1۔قتل عمد

1۔قتل عمد
"عمد کے معنی قصد اور ارادہ کے ہیں اور ظاہر ہے قصداً اور ارادہ کی خبر اس وقت تک نہیں ہو سکتی جب تک اس کی کوئی دلیل نہ پائی جائے اور وہ دلیل کا ایسے دھار دار اور مہلک ہتھیار کا استعمال کرنا ہے جو قتل کا ذریعہ بنا لہذا ایسی صور ت میں قاتل قصداً اور بلارادہ قتل کرنے والا سمجھا جائے گا۔ وہ قتل جو قصداً و ارادتاً کسی دھاری دار ہتھیار سے اور قتل کرنے کے ارادہ سے قتل کیا جائے یا ایسی چیز سے جو دھاری دار آلہ کے قائم مقام ہو، جیسے دھاری دار لکڑی ، بانس کا ٹکڑا ، پتھر کا دھاری دار کنارہ یا مثلاً آگ میں جلا دینا ، بجلی کے کرنٹ اور زہر سے ہلاک کرنا ۔ " 186
امام ابو یوسفؒ اور امام محمد ؒ قتل عمد کی تعریف یوں کرتے ہیں
"اگر کسی شخص کے کوئی ایسی چیز ماری جائےجو انسان کو ہلاک کرنے میں عام طور پر تاخیر نہیں کرتی جیسے بہت وزنی پتھر ، بہت بڑی اور بھاری لکڑی ، اس لیے کہ اتنی بڑی اور بھاری چیز مارنے سے کسی کو ہلاک کرنے کے علاوہ اور کوئی قصد نہیں ہوتا لہذا ایسی صورت میں اگر موت واقع ہو گئی تو قتل عمد کہلائے گی۔ "187

قتل عمد کے نتائج
اس قتل کانتیجہ یہ ہے کہ قا تل گناہ گار ٹھہرااور اسے عذاب کی وعید سنائی گئی ہے۔ قرآن مجید میں ہے ۔
﴿وَمَنْ يَقْتُلْ مُؤْمِنًا مُتَعَمِّدًا فَجَزَاؤُهُ جَهَنَّمُ خَالِدًا فِيهَا وَغَضِبَ اللَّهُ عَلَيْهِ وَلَعَنَهُ وَأَعَدَّ لَهُ عَذَابًا عَظِيمًا﴾188
"اور جو شخص کسی مومن کو جان بوجھ کر قتل کرے تو اس کی سزا جہنم ہے جس میں وہ ہمیشہ رہے گا اس پر اللہ کا غضب اور لعنت ہے اور اللہ نے اس کے لیے...

ASSESSMENT PRACTICES OF SPEECH AND LANGUAGE PATHOLOGISTS FOR COGNITIVE COMMUNICATION IMPAIRMENT AFTER TRAUMATIC BRAIN INJURY

Background of the Study: The aim of the present research was to examine the assessment practices of Speech-Language Pathologists for Cognitive Communication Disorders after Traumatic Brain Injury. Methodology: It was a cross-sectional survey method, a convenient sampling technique. Research was carried out from January 2021 to June 2021. The sample size was n=21, out of which n= 9 (42.8%) participants, each from Rawalpindi and Islamabad n= 3 (14.4%) participants from Lahore filled in their responses. Medium; being Online, the questionnaire was distributed either through email, WhatsApp or Facebook MessengerApp. SLPs who were undergraduates or who had no experience working with TBI clients were excluded. Questionnaire included 12 items. Responses of research participants were recorded using Google Forms and presented in the form of n (%). The data were analyzed using descriptive analysis, and chi-square analysis was performed to confirm the association between settings, city of practice and years of experience through Statistical Package of Social Sciences (SPSS) Version 22.0. Results: Speech-Language Pathologists reported that they routinely assessed (62% each) Receptive and Expressive communication. However; less than half of the participants routinely evaluated domains like verbal pragmatic skills (43.3%), functional communication (33.3%) and phonemic awareness (33.3%). SLPs assessed their clients by employing tests like MoCA (55.62%), Quick Aphasia Battery (18.75%), Cognitive Assessment (LOTCA Protocol) (14.35%) and a combination of Formal (48%) and Informal (52%) clinical interviews. Conclusion: Informal discourse assessment is incorporated more frequently as compared to informal discourse evaluation in assessment practices of Speech-Language pathologists of Pakistan for cognitive communication impairment followed by traumatic brain injury.

Construction Methods for Edge-Antimagic Labelings of Graphs

A labeling of a graph is a mapping that carries some set of graph elements into numbers (usually positive integers). An (a, d)-edge-antimagic total labeling of a graph, with p vertices and q edges, is a one-to-one mapping that takes the vertices and edges into the integers 1, 2, . . . , p + q, so that the sums of the label on the edges and the labels of their end vertices form an arithmetic progression starting at a and having difference d. Such a labeling is called super if the p smallest possible labels appear at the vertices. This thesis deals with the existence of super (a, d)-edge-antimagic total labelings of regular graphs and disconnected graphs. We prove that every even regular graph and every odd regular graph, with a 1- factor, admits a super (a, 1)-edge-antimagic total labeling. We study the super (a, 2)- edge-antimagic total labelings of disconnected graphs and present some necessary conditions for the existence of (a, d)-edge-antimagic total labelings for d even. The thesis is also devoted to the study of edge-antimagicness of trees. We use the connection between graceful labelings and edge-antimagic labelings for generating large classes of edge-antimagic total trees from smaller graceful trees.