Aashima Garg
Expert maths tutor with dynamic teaching style for interactive learning and exam success.




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Aashima Garg
Masters degree
/ 55 min
Aashima - Know your tutor
I am Aashima , a passionate online tutor with 4+ years of experience. I have done my Masters in Mathematics from NIT Allahabad along with I have done research at DRDO and IIT Ropar. I have got AIR518 in IIT JAM (joint admission test for Master's)I am specialized in tutoring high school and college students. My major are calculus, Algebra , Statistics and more.my specialities include personalized learning plans ,gamifying maths concept,and providing test and drills to enhance understanding and to build confidence. My classes focus on conceptual clarity, step by step explanations, and continuous interaction with students. I use structured lesson plans, real life examples and regular doubt clearings essions to ensure every student stays engaged and confident . My goal is to make learning meaningful, disciplined, and result oriented in an online environment
Meet Aashima
Specialities of your tutor
Australian Curriculum (AU)
State-Specific Standards (USA)
Test prep strategies
Practice Tests
Practice Drills
Problem Solving
Homework help
Mental Math
Exam Simulation
AI modules
Summary
Podcast
Quiz
Learnings
Flashcard
Spotlight
Zero Risk Guaranteed
15-days refund
Free tutor swap
No cancel fee
1-yr validity
24/7 support
Student types for classes
Middle School students
Elementary School students
Anxiety or Stress Disorders
Home schooled
High School students
College students
Class overview
My tutoring style focuses on confidence building, visual explanations, interactive engagement, and exam coaching to ensure student success. It is more student centred, concept oriented and structured to suit the needs of online learning. I strongly believe that effective learning is not about delivering information, but about creating understanding,confidence and curiosity in students . Especially in an online platform, my focus remains on clarity, interaction, and continuous assessment to ensure meaningful learning outcomes. To make classes effective and engaging. I use interactive teaching techniques. Rather than following one way lecture method, I actively involved students through questions, discussion and real time problem solving. Methodology also emphasises the use of structured lesson planning. Each class is planned in advance with clear learning objectives .
Increased confidence in math
Students report feeling more confident tackling difficult problems.
Strong focus on concept mastery
95% of parents report their child’s math understanding has improved.
Flexible scheduling to fit busy lives
90% of students find it easy to arrange lessons around their schedule.
Aashima also teaches
Algebra
Algebra 2
Arithmetic
Calculus
Calculus 2
Calculus 3

Mathematics concepts taught by Aashima
The session covered solving logarithmic equations using properties and the quadratic formula, including interpreting positive solutions. It also introduced the concept of critical points by differentiating a function and analyzing where the derivative is zero or undefined. Recognizing the Student's difficulties with advanced calculus concepts, the Tutor decided to postpone Chapter 7 and 8 for now, and plans to focus on easier chapters (Chapter 4 or 5) in the next session while recommending the Student practice Chapters 3 and 6.
Critical Points in Calculus
Chain Rule and Exponent Rules for Differentiation
Logarithmic Function Graphs
Solving Logarithmic Equations
The Student and Tutor focused on practicing first and second-order partial derivatives for various functions. They reviewed differentiation rules, including the power rule, product rule, and derivatives of specific function types like 1/x^n and e^x. The Tutor plans to provide a worksheet for additional practice on these concepts as homework.
Essential Differentiation Rules
First-Order Partial Derivatives
Product Rule in Partial Differentiation
Mixed Second-Order Partial Derivatives
Second-Order Partial Derivatives
The Student and Tutor reviewed advanced differentiation techniques, focusing on the quotient rule, product rule, chain rule, and derivatives of exponential and logarithmic functions. They worked through a series of practice problems from chapter 6, including simplifying expressions using logarithm properties before differentiation. For homework, the Student will complete practice questions from chapters 3 and 6, and the next session will cover concave up/down concepts (chapter 8) and matrices (chapter 4).
Quotient Rule for Derivatives
Derivatives of Logarithmic Functions
Derivatives of Exponential Functions
Product Rule for Derivatives
Chain Rule for Functions Raised to a Power
Logarithm Properties for Pre-Differentiation Simplification
Algebraic Simplification Techniques for Derivatives
The Student and Tutor extensively reviewed and practiced fundamental logarithm properties and various derivative rules, including the power rule, chain rule, and derivatives of logarithmic functions. They also applied the product rule for differentiation and worked on algebraic simplification techniques. The next session will cover the quotient rule and assignment questions.
Chain Rule for Power Functions
Algebraic Simplification for Derivatives
Product Rule for Derivatives
Derivative of Logarithmic Functions
Basic Derivative Rules
Fundamental Logarithm Properties
The student and Tutor focused on practicing differentiation techniques, specifically covering rules for logarithmic functions, the quotient rule, the product rule, and exponential functions. They applied these rules to various problems from a worksheet and reviewed key logarithmic properties to simplify expressions before differentiation. The student was assigned to practice the covered questions, and future sessions will delve into log properties, concave up/down, and linear algebra.
Product Rule for Derivatives
Logarithm Properties for Differentiation Prep
Derivatives of Exponential Functions (e^fx)
Quotient Rule for Derivatives
Logarithmic Function Derivatives
The Student and Tutor reviewed definite integration through several practice problems before moving on to an introduction to partial differential equations. They extensively practiced calculating first-order partial derivatives, focusing on treating other variables as constants. The Student's homework is to complete the first question from a worksheet on partial differential equations, which involves finding first-order partial derivatives for each part.
Definite Integration: Fundamental Theorem in Action
Introduction to Partial Differential Equations (PDEs)
First-Order Partial Derivatives: The 'Treat as Constant' Rule
Applying Partial Derivative Rules to Various Function Forms
Teaching tools used by tutor
Graphing Tools
Assessment
Lesson Planner
Visualization & Exploration
Math Games
Quizzes
Lesson Planning Tools
Interactive lessons
Parent feedback
Record lessons
Weekend lessons
Mobile joining
Chat for quick help

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