Neha Neha
"Transforming Math Phobia into Problem-Solving Passion with a Creative Twist!"
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Private tutor - Neha Neha
Bachelors degree
/ 30 min
Neha - Know your tutor
Hello , I’m Neha and I’m here not just as a teacher, but as someone who genuinely loves helping you discover new things and grow into the best version of yourselves. I believe everyone has a spark - a unique way of thinking, creating, and solving problems and I want to help you find that spark and turn it into something amazing. Teaching is about exploring ideas together, asking questions, and showing you how powerful your minds really are. When I see that "aha!" moment — when something clicks for you — it reminds me why I’m here. I’m not just teaching a subject; I’m teaching you, and I’m excited to learn from you too. Let’s make this an incredible journey together! Unlock more with Plus
Class overview
I specialize in tutoring Elementary, Middle, and High School Math, as well as various levels of college math, including SAT, ACT, and GRE Mathematics. I’m not your “typical” teacher. Sure, I’m here to guide you through the material — but more than that, I’m here to make learning something you feel, not just memorize. I use creative and visual learning techniques to make learning math fun and easy to understand. My teaching style is all about connecting ideas to real life- to your life. I want you to see how what we’re learning isn’t just for tests, but for understanding the world and shaping your future. I believe in curiosity over correctness — mistakes aren’t failures here; they’re proof that you’re trying, thinking, and growing. You won’t find a boring, one-way lecture in my class. We’ll collaborate, create, and challenge ideas together. I’ll ask you tough questions not because I expect perfect answers, but because I want you to think bigger and believe in your own voice. I’m here to help you discover what you’re capable of and trust me, it’s more than you realize. Let’s make this year unforgettable together.
Specialities of your tutor
GCSE (UK)
A-Levels (UK)
International Baccalaureate (IB)
Problem Solving
Homework help
Common Core State Standards - CCSS (USA)
Practice Tests

Mathematics concept taught by Neha
The session focused on logarithmic functions, covering their definitions, relationship to exponential functions, and conditions for their use. The Student practiced converting between logarithmic and exponential forms to solve problems. They will continue working on the topic independently and will address any difficulties in their next math class.
Exponential Functions
Logarithmic Functions as Inverses
Natural Logarithm (ln)
Definition of Logarithmic Functions
Conditions for Logarithmic Functions
Solving Logarithmic Equations
Pronunciation of Logarithmic Notation
The session focused on exponential functions, specifically analyzing graphs to determine constants and matching equations to graphs. The student worked on identifying growth vs decay and plotting points to sketch graphs. They were assigned to submit the completed assignment after the next class.
Exponential Functions: Initial Value (a)
Exponential Functions: Growth/Decay Factor (b)
Matching Exponential Equations to Graphs
Graphing Exponential Functions: Key Pointers
Steepness and Base Values in Exponential Graphs
The Student and Tutor reviewed derivatives and their applications to straight-line motion and related rates problems. The Student worked on interpreting word problems, setting up equations, and applying differentiation techniques. The session concluded with a brief discussion of indeterminate forms and L'Hôpital's Rule, with a plan for the Student to practice additional related rates problems.
Related Rates Problems
L'Hôpital's Rule and Indeterminate Forms
Linear Approximation (Tangent Line Approximation)
Implicit Differentiation
Straight Line Motion: Position
Velocity
and Acceleration
Derivatives and Rates of Change
The session covered exponential functions, including identifying growth and decay, solving for unknowns in exponential equations, and finding equations from given points. The student practiced these concepts and was assigned further practice problems. A follow-up session was scheduled to address remaining questions.
Exponential Functions
Evaluating Exponential Functions
The Natural Exponential Function
Finding Exponential Equations from Points
Exponential Function Word Problems (Compound Interest)
The session covered rational functions, including finding intercepts and asymptotes. The student practiced factoring quadratic polynomials to simplify rational functions and determine their behavior. The tutor assigned continued practice with exponential and logarithmic functions for the next session.
Constructing Rational Functions
Horizontal Asymptotes of Rational Functions
Vertical Asymptotes of Rational Functions
Y-intercepts of Rational Functions
Factoring Quadratic Polynomials
Rational Functions Definition
X-intercepts of Rational Functions
The session focused on reviewing Riemann sums, definite integrals, and the trapezoidal rule. The Student worked on problems involving right Riemann sums, expressing definite integrals as limits, and applying the trapezoidal rule for approximation. The Tutor and Student planned to continue with more problems in the next session, the student will confirm a time.
Riemann Sums: Right Endpoint Approximation
Expressing Definite Integrals as Limits of Riemann Sums
Properties of Definite Integrals: Additivity
Fundamental Theorem of Calculus (FTC) and Chain Rule
Definite Integrals and the Power Rule
Trapezoidal Rule
Summation Notation and Function Evaluation
Neha also teaches
Elementary School Math
Geometry
High School Math
ACT Math
Middle School Math
Probability
Student types for classes
College students
Middle School students
None Of The Above
Elementary School students
High School students
Mathematics for Adults
Interactive lessons
Mobile joining
Note taking
Open Q&A
Pets are welcomed
Weekend lessons
Teaching tools used by tutor
Assessment
Lesson Planning Tools
Presentations
Visualization & Exploration
Digital whiteboard

Math tutors on Wiingy are vetted for quality
Every tutor is interviewed and selected for subject expertise and teaching skill.
