Tutoring Approach...
I’ve been teaching and tutoring mathematics for over 20 years, and one of the most valuable lessons I’ve learned is that true understanding begins with the “what” and the “why.” I encourage every student to ask themselves two key questions: “What is this problem asking me to do?” and “What steps must I take to solve it?” Too often, math instruction relies heavily on repetition and memorization, which may help students perform well on short-term assessments but fails to promote long-term retention or deep understanding.
In many classrooms, students are taught to follow procedural steps without truly grasping the underlying concepts. As a result, they may pass weekly quizzes or chapter tests but struggle when faced with cumulative exams that require true comprehension rather than recall.
My approach is fundamentally different. I begin by helping students build fluency in the language of mathematics. Before diving into formulas or procedures, we focus on understanding the vocabulary, structure, and logic that underpin mathematical problems. This foundation in math comprehension is essential—because once students understand what the problem is really asking, the process of solving it becomes much more intuitive. This philosophy guides the way I approach every math topic, fostering not just performance, but confidence and mastery.
In many classrooms, students are taught to follow procedural steps without truly grasping the underlying concepts. As a result, they may pass weekly quizzes or chapter tests but struggle when faced with cumulative exams that require true comprehension rather than recall.
My approach is fundamentally different. I begin by helping students build fluency in the language of mathematics. Before diving into formulas or procedures, we focus on understanding the vocabulary, structure, and logic that underpin mathematical problems. This foundation in math comprehension is essential—because once students understand what the problem is really asking, the process of solving it becomes much more intuitive. This philosophy guides the way I approach every math topic, fostering not just performance, but confidence and mastery.
