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Abdur Rehman K. (إيّاهُ, 19 سنة)

Fanling, هونغ كونغ

IGCSE/GCSE/MYP Mathematics Teacher

الخلفية

Hi, my name is Abdur Kabeer. I love to do physics and maths. I really enjoy finding solutions to problems that I don't understand. My hobbies include martial arts, helping people w... اقرأ المزيد

منهجية التدريس

I really enjoy analyzing students' behavior while studying. This allows me to adapt to their learning methods, ensuring that they enjoy studying while I teach. I place a high value... اقرأ المزيد

خيار التدريس

  • دروس خاصة

تدريس اللغات عبر الإنترنت

  • إنجليزي
  • HK$400

    السعر المحلي بالساعة
  • $20

    السعر بالساعة عبر الإنترنت
  • 11

    الصفوف الدراسية
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المؤهلات التعليمية

The International Baccalaureate Diploma Programme

Sha Tin College

  • Hong Kong
  • 2026

مواد تعليمية

شرائح عرض تقديمي (PPT)

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ملاحظات دراسية

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أسئلة لك

Q: What teaching methods do you use to help students learn Math concepts and solve problems?

My approach is a balanced blend of conceptual understanding and procedural fluency. I use explicit instruction for new concepts, followed by guided practice with gradual release. I heavily incorporate visual aids, real-world problem-solving, and manipulatives (like algebra tiles) to make abstract ideas tangible. I focus on breaking down complex problems into manageable steps and teach students how to identify the "question behind the question" to build their problem-solving resilience and confidence.

Q: Do you have experience with online teaching platforms or virtual tutoring, and what is your preferred method of communication with students?

Yes, I am highly experienced with online platforms like Zoom, Microsoft Teams, and BitPaper for interactive virtual whiteboards. My preferred method of communication is a dedicated channel (e.g., email or a shared chat) for scheduling and logistics, with all lesson content delivered live during our sessions using a tablet and stylus. This allows for real-time collaboration, ensuring the experience is as close to in-person tutoring as possible.

Q: What Math topics or concepts are you particularly skilled in teaching, and how do you keep up to date with changes in the curriculum?

I am particularly skilled at demystifying Algebra, Trigonometry, and Calculus, which are common stumbling blocks. I stay current with curriculum changes by regularly reviewing syllabi from CAIE, Edexcel, and the IB, and by being an active member of online teacher forums and professional development webinars. This ensures my resources and teaching are always aligned with the latest exam standards and assessment objectives.

Q: How do you communicate with parents about their child's progress and any challenges they may be facing in learning Math?

I believe in proactive, transparent communication with parents. I provide brief, regular updates via email after significant lessons or assessments, highlighting both achievements and challenges. I am always available to schedule a call to discuss a structured plan if their child is facing consistent difficulties, ensuring we work as a team to support the student's progress and well-being.

Q: Do you provide any additional resources or materials to supplement your lessons, such as practice exercises or online tutorials?

Absolutely. I supplement lessons with a curated bank of resources, including targeted practice worksheets from past papers, recommended online tutorial videos (like those from Corbett Maths), and interactive tools such as Desmos and GeoGebra. These materials are tailored to the student's specific needs and syllabus, providing them with multiple avenues to reinforce their learning outside of our sessions.

Q: What is your approach to homework assignments, and how do you ensure students understand the concepts covered in class?

I see homework as essential reinforcement, not busywork. I assign a focused set of problems to practice the core concepts covered. At the start of the next lesson, we briefly review the homework, and I use targeted questioning to identify any misconceptions. This "feedback loop" ensures we address gaps immediately before moving on to new material.

Q: What steps do you take to ensure that your teaching approach is compatible with the student's learning style?

My first step is always diagnostic; I observe how a student engages with different types of problems and explanations. I then tailor my methods accordingly—using more visual diagrams for spatial learners, step-by-step frameworks for sequential thinkers, or real-world contexts for holistic learners. This flexible approach ensures the instruction resonates effectively with each individual.

Q: Do you have experience working with students with learning disabilities or special needs, and how do you adapt your teaching methods to accommodate their needs?

Yes, I have extensive experience supporting students with dyslexia, ADHD, and ASD. My adaptations are student-specific but often include: breaking tasks into smaller chunks, using more visual and concrete examples, providing clear and repeated instructions, and incorporating movement or frequent short breaks to maintain focus and reduce anxiety, always focusing on building their mathematical self-esteem.

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