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Islamabad
Sana Ali

Sana Ali

Mathematics Instructor| UK curriculum(IGCSE)

Education / Training

Islamabad

Social


Services offered

A well-qualified (post graduated) IGCSE Mathematics teacher possesses a strong academic background in mathematics, often holding a degree in mathematics or a related field, along with professional teaching certifications. I have in-depth knowledge of the IGCSE syllabus and skilled in delivering complex concepts with clarity and precision. I can employs a variety of teaching strategies to cater to different learning styles, ensuring that all students grasp key mathematical principles. I am highly experienced in preparing students for exams, providing targeted practice, and offering constructive feedback. Beyond academic instruction, a well-qualified teacher inspires confidence, critical thinking, and a genuine interest in mathematics among students.

Approximate rate: PKR₨ 1,500 per hour

Experience

With six years of teaching experience across leading educational institutions—Roots Millennium, Beaconhouse School, and Punjab College. I have developed a strong foundation in delivering mathematics instruction to diverse student groups at various academic levels. My teaching approach emphasizes conceptual clarity, critical thinking, and student engagement. At each institution, I contributed to curriculum planning, exam preparation, and academic mentoring, consistently achieving strong student performance outcomes. My experience spans both O/A Levels and intermediate classes, and I have effectively adapted to varying educational environments while maintaining high standards of instruction and classroom management.

Education

During my postgraduate studies, I specialized in mathematics with a strong emphasis on complex analysis and visualization techniques. My research was centered on polynomiography—the art and science of visualizing the solutions of polynomial equations using iterative methods. Through this work, I explored the intersection of mathematical theory and visual creativity, analyzing how different algorithms like Newton's method and its variants produce unique graphical representations of polynomial roots. This research not only deepened my understanding of root-finding techniques and fractal geometry but also highlighted the educational and aesthetic potential of polynomiography as a tool for enhancing mathematical intuition and engagement.

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