Natania Yasuo
Motivational GCSE Math lessons with problem solving




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Natania Yasuo
Bachelors degree
/ 55 min
Natania - Know your tutor
Hello! I am Natania or Nia for short. I have a background in Biochemical Engineering and I am deeply passionate in learning and helping students understand Math concepts. I have over 3 years of teaching experience, especially with the GCSE curriculum and i specialize in concept learning, grade improvement, practice exams and test preparation. When it comes to my teaching technique, I explain each process step by step and always go at the students' pace. Each session's pace will be determined by you and your needs, so there is absolutely no need to worry about needing to stop and retrace our steps. Whether you need help in completing homework or to prepare for a standardized Math test, I'm here to give you a thorough understanding for all your Mathematical inquiries. Outside teaching, I find enjoyment in reading, playing basketball and watching movies.
GCSE tutor skills
Homework help
GCSE (UK)
Concepts learning
A-Levels (UK)
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GCSE prep overview
I am a dedicated and experience Math teacher with over 3 years of expertise in the field of education. I offer Math tutoring sessions for middle school to high school level students, and non-traditional students or returning adults are always welcome. With a passion for mathematics and a commitment to helping my students succeed, I honed my teaching skills to create engaging and effective online lessons. My adaptability and use of digital tools often prove to be a reliable resource for interactive learning. My tutoring sessions are customised to the needs and learning style of the student. I explain concepts which may be difficult to understand and promote asking questions whenever needed. I conclude each lesson by discussing lesson conclusions and ensuring all concepts are thoroughly understood. We can also go over homework and assignments together for test preparation. Let's understand the world of Maths together!
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GCSE concepts taught by Natania
Student and Tutor continued their review of calculus concepts, focusing on various problems involving integration and differentiation. They practiced calculating average cost, applying implicit differentiation, solving optimization problems using Lagrange multipliers, and performing u-substitution. The session concluded with a review of proper integration techniques and the chain rule.
Average Value of a Function (Integration)
Implicit Differentiation
Lagrange Multipliers for Constrained Optimization
Optimization of 3D Shapes (Volume & Cost)
Indefinite Integration Techniques (Power Rule
Logarithmic)
Improper Integrals (with Infinite Limits)
U-Substitution for Integration
The Student and Tutor engaged in an intensive problem-solving session covering various advanced calculus topics. They practiced applying Lagrange multipliers for optimization, calculating maximum revenue using differentiation, identifying critical points of multivariable functions within boundaries, and solving improper integrals. The Student received guidance on setting up problems and performing calculations.
Lagrange Multipliers (Constrained Optimization)
Improper Integrals with Infinite Limits
Absolute Extrema on Bounded Regions
Multivariable Critical Points and Classification
Optimization with Derivatives (Single Variable & Constrained)
Student and Tutor engaged in an extensive mathematics session, primarily focusing on multivariable calculus concepts. They worked through optimization problems with both linear and circular constraints, practiced U-substitution for integration, applied the chain rule for differentiation, and solved related rates problems. The session concluded with an introduction to setting up problems using Lagrange Multipliers as part of a review for an upcoming exam.
Introduction to Lagrange Multipliers
Chain Rule for Differentiation
U-Substitution for Integration
Related Rates Problems
Solving Quadratic Equations
Optimization with Partial Derivatives & Bounded Regions
The Student and Tutor worked on finding absolute maximum and minimum values of multivariable functions over given regions, applying the Extreme Value Theorem. They practiced identifying interior critical points, critical points on boundaries (including triangular and rectangular regions), and corner points, then evaluating the original function at these locations. The session ended with plans to continue with a problem involving a circular region and prepare for the final exam.
Working with Different Bounded Regions
Extreme Value Theorem for Functions of Several Variables
Systematic Method for Finding Absolute Extrema
Differentiating Between Types of Critical Points
Application of Partial Derivatives
The Student and Tutor continued practicing multivariable calculus, focusing on partial differentiation, including the application of quotient, product, and chain rules. They also worked on finding critical points by solving systems of equations and classifying them using the Hessian matrix. The Student will review the material and send any further questions, with the next session planned for Saturday.
Partial Differentiation Fundamentals
Applying the Quotient Rule
Applying the Product Rule
Finding Critical Points of Multivariable Functions
Classifying Critical Points with the Second Derivative Test (Hessian)
Strategic Simplification in Differentiation
The Student and Tutor worked through several advanced multivariable calculus problems, including constrained optimization using Lagrangian multipliers and classifying critical points with the Hessian matrix. They also extensively practiced complex partial differentiation problems involving various rules. The Student mentioned their class concludes on October 9th and plans to focus on final exam preparation.
Lagrange Multipliers for Constrained Optimization
Classifying Critical Points with the Second Derivative Test (Hessian)
Techniques for Multivariable Partial Derivatives
Learning tools used by GCSE tutor
Assessments
Digital whiteboard
Practice worksheets
Exam oriented GCSE classes
Open Q&A
Pets are welcomed
Note taking
Chat for quick help
Mobile joining

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