يستهدف هذا الكورس الطلاب انترناشونال الذين يدرسون باللغة الإنجليزية ويستعدون لاختبار القدرات العامة (GAT)، مع التركيز على القسم الكمي، لبناء أساس رياضي قوي وتطوير مهارات التفكير المنطقي والتحليل الكمي.
نتدرج في شرح أهم المفاهيم الرياضية باللغة الإنجليزية، بما يشمل الحساب، والنسب والتناسب، والمعادلات، والهندسة، والإحصاء، والاحتمالات، والمسائل اللفظية، مع توضيح المصطلحات الرياضية الإنجليزية وطرق الحل السريعة والفعّالة.
تُقدَّم الدروس بأسلوب مبسّط ومتدرج، مع أمثلة محلولة وتدريبات تحاكي الاختبار، والتركيز على فهم أنماط الأسئلة، وتجنب الأخطاء الشائعة، وإدارة الوقت بكفاءة.
الهدف هو تمكين الطالب من فهم الأسئلة الرياضية باللغة الإنجليزية وحلها بثقة وسرعة، والاستعداد لتحقيق درجة متميزة في اختبار GAT.
نتدرج في شرح أهم المفاهيم الرياضية باللغة الإنجليزية، بما يشمل الحساب، والنسب والتناسب، والمعادلات، والهندسة، والإحصاء، والاحتمالات، والمسائل اللفظية، مع توضيح المصطلحات الرياضية الإنجليزية وطرق الحل السريعة والفعّالة.
تُقدَّم الدروس بأسلوب مبسّط ومتدرج، مع أمثلة محلولة وتدريبات تحاكي الاختبار، والتركيز على فهم أنماط الأسئلة، وتجنب الأخطاء الشائعة، وإدارة الوقت بكفاءة.
الهدف هو تمكين الطالب من فهم الأسئلة الرياضية باللغة الإنجليزية وحلها بثقة وسرعة، والاستعداد لتحقيق درجة متميزة في اختبار GAT.
This course is designed for international students studying in English who are preparing for the General Aptitude Test (GAT), with a focus on the Quantitative Section. It aims to build a strong mathematical foundation and develop essential quantitative reasoning and problem-solving skills.
The course covers key mathematical topics, including arithmetic, ratios and proportions, percentages, algebra, geometry, statistics, probability, sequences, and word problems, with an emphasis on efficient problem-solving techniques and time management.
Lessons are delivered in a clear, structured, and step-by-step approach, featuring worked examples and practice questions similar to those found on the actual exam. Special attention is given to mathematical terminology in English, common mistakes, and effective strategies for solving different question types.
The goal is to help students solve quantitative questions accurately and efficiently, build confidence, and achieve an excellent GAT score.
The course covers key mathematical topics, including arithmetic, ratios and proportions, percentages, algebra, geometry, statistics, probability, sequences, and word problems, with an emphasis on efficient problem-solving techniques and time management.
Lessons are delivered in a clear, structured, and step-by-step approach, featuring worked examples and practice questions similar to those found on the actual exam. Special attention is given to mathematical terminology in English, common mistakes, and effective strategies for solving different question types.
The goal is to help students solve quantitative questions accurately and efficiently, build confidence, and achieve an excellent GAT score.
This course is aimed at preparatory year students and students in various disciplines that require the study of differential and integral calculus (Calculus 1 & 2), such as engineering, natural sciences, computer science, economics, and management.
We begin with the basics of terms, differentiation and its rules, then we move on to applications of differentiation, rates of change and extreme values, leading up to definite and indefinite integration and its various methods and applications in calculating areas and volumes and solving problems.
The lessons are presented in a simplified and progressive manner, with solved examples and exercises that simulate university exams, focusing on understanding concepts, avoiding common mistakes, and gaining skill and confidence in problem-solving.
The goal is to build a strong mathematical foundation that helps the student excel in Calculus and prepare effectively for advanced university courses.
We begin with the basics of terms, differentiation and its rules, then we move on to applications of differentiation, rates of change and extreme values, leading up to definite and indefinite integration and its various methods and applications in calculating areas and volumes and solving problems.
The lessons are presented in a simplified and progressive manner, with solved examples and exercises that simulate university exams, focusing on understanding concepts, avoiding common mistakes, and gaining skill and confidence in problem-solving.
The goal is to build a strong mathematical foundation that helps the student excel in Calculus and prepare effectively for advanced university courses.
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