Chahat _
“Struggling in Math? I turn confusion into confidence with personalised, student-friendly teaching.”




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Chahat _
Masters degree
/ 55 min
Chahat - Know your tutor
I am Chahat Maheshwari, an M.Sc. Mathematics Gold Medalist and qualified educator with 3 years of college teaching experience. I specialise in teaching Higher Mathematics and Economics to students across India, USA, Canada, and Australia. With a strong command over concepts and a passion for teaching, I make every topic simple, logical, and easy to understand. My classes are fully personalised with clear explanations, step-by-step problem solving, doubt-clearing in every session, and regular progress tracking. I believe every student can excel with the right guidance. My goal is to build strong fundamentals, boost confidence, and help students truly enjoy learning. My classes are structured, organised, and focused on real learning—not just memorising. The goal is long-term understanding and excellent exam performance.
Specialities of your tutor
Test prep strategies
Mental Math
Exam Simulation
Advanced Placement (AP) Program (USA)
Problem Solving
State-Specific Standards (USA)
A-Levels (UK)
Practice Drills
Common Core State Standards - CCSS (USA)
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
College students
Elementary School students
High School students
Middle School students
None of the above
Class overview
My teaching approach is simple: Make learning easy, logical, and personalised for every student. I follow a structured yet flexible methodology: 1️⃣ Concept Clarity First I start every topic by building strong fundamentals so the student understands why something works, not just how. No rote learning—only real understanding. 2️⃣ Step-by-Step Explanation I break complex problems into simple steps, using real-life examples, diagrams, and shortcuts so students grasp concepts quickly. 3️⃣ Fully Personalized Classes Every student learns differently. I assess the child’s level and then design a customized study plan based on their strengths, weak areas, and learning speed. 4️⃣ Practice-Based Learning Regular worksheets, practice sessions, and exam-oriented questions help students improve speed, accuracy, and confidence. 5️⃣ Doubt-Clearing in Every Class I ensure no student leaves with confusion. All doubts—big or small—are solved with patience and clarity. 6️⃣ Continuous Feedback Weekly tests, progress reports, and parent updates help track improvement and maintain transparency.
Rated 5 stars for concept clarity
Students say math concepts are simplified and easy to understand.
Strong focus on concept mastery
95% of parents report their child’s math understanding has improved.
Personalized lesson plans for all levels
90% of students feel their lessons are customized to their needs.
Chahat also teaches
Algebra
Arithmetic
Calculus
Calculus 2
Calculus 3
College Algebra

Mathematics concepts taught by Chahat
The Tutor and Student reviewed statistical concepts including sampling distributions, confidence intervals, and hypothesis testing. They practiced calculating confidence intervals using Z and T distributions and applying hypothesis testing methods for means and proportions. The next session is scheduled for the following morning to continue this instruction.
Confidence Intervals
Z-test vs. T-test for Means
Population vs. Sample
Parameters vs. Statistics
Sampling Distribution of the Mean
Hypothesis Testing Framework
The tutor and student reviewed the concept of normal distribution, its properties, density function, and the standard normal distribution using z-scores. They practiced calculating probabilities and percentiles associated with normal distributions, and discussed the empirical rules for data distribution within standard deviations.
Normal Distribution
Percentiles and Inverse Calculation
Calculating Probabilities using Z-tables
Empirical Rule (68-95-99.7 Rule)
Standard Normal Distribution
The Student and Tutor reviewed various fundamental concepts in Statistics, including measures of spread (range, variance, standard deviation), data visualization tools (percentiles, quartiles, box plots, contingency tables, bar charts, scatter plots), and basic probability theory. They practiced applying formulas for these concepts and discussed the properties of discrete and continuous random variables, along with their respective mean and variance calculations. The session concluded with plans for two follow-up classes to cover remaining material.
Measures of Spread & Variability
Percentiles
Quartiles & IQR
Data Visualization Tools
Fundamental Probability Rules
Random Variables & Probability Distributions
Expected Value (Mean) & Variance of Random Variables
The Student and Tutor engaged in an introductory session on Statistics, covering fundamental concepts such as descriptive and inferential statistics, types of data, levels of measurement, and various methods for data organization and visualization. They also discussed measures of central tendency (mean, median, and mode), their properties, and practiced related problems. The session concluded with planning for a longer class to cover more modules before the Student's exam.
Frequency Distribution & Intervals
Measures of Central Tendency
Shapes of Data Distribution
Data Visualization Tools
Data Types & Measurement Levels
Descriptive vs. Inferential Statistics
The Tutor and Student began Module 12, covering experimental design and the Analysis of Variance (ANOVA) method. They discussed key concepts such as variability, treatments, experimental units, randomization, and replication, and practiced identifying these elements through examples. The next session will focus on creating a cheat sheet and reviewing important questions from previous modules.
Analysis of Variance (ANOVA)
Understanding Variance and Variability
Steps in Experimental Design
Treatments and Experimental Units
Randomization and Replication: Cornerstones of Reliable Experiments
The Student and Tutor continued their study of statistics, focusing on linear regression models and related concepts. They covered lurking variables, the components of two-variable and multi-variable regression equations, the meaning of the error term, and the interpretation of slope and intercept. The session also included practice questions and a discussion about preparing a cheat sheet for an upcoming exam, with plans to cover the last module and practice further.
The Error Term (εᵢ)
The Intercept (B₀) in Regression
Least Squares Method & Residuals (SSE)
Interpreting the Slope (B₁)
Two-Variable Linear Regression Model
Lurking Variables
Teaching tools used by tutor
Visualization & Exploration
Digital whiteboard
Assessment
Quizzes
Practice worksheets
Interactive lessons
Mobile joining
Weekend lessons
Open Q&A
Parent feedback
Note taking

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