Jay Kaushik
Master Mathematics with Structured, Exam-Focused & Concept-Driven Learning Pro
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Jay Kaushik
Masters degree
/ 55 min
Jay - Know your tutor
With over 7 years of experience in teaching Mathematics, I specialize in concept-based, personalized instruction for students from Classes 9–12 across CBSE, ICSE, IB, and competitive exam tracks. My expertise covers Algebra, Trigonometry, Coordinate Geometry, Calculus, Probability, Statistics, and Mathematical Reasoning, with strong emphasis on problem-solving techniques and exam-oriented strategies. I design structured learning plans tailored to each student’s strengths and learning pace, incorporating step-by-step explanations, regular practice sets, doubt-clearing sessions, and exam simulations. My teaching approach focuses on building strong fundamentals, logical thinking, and confidence, helping students transition from basic understanding to advanced application. I support students with homework, assignments, board exam preparation, and competitive exam readiness, ensuring clarity, accuracy, and consistent improvement in performance.
Jay graduated from NSUT ( Netaji Shubas University of Technology )


Specialities of your tutor
Practice Drills
Math Tricks and Hacks
Test prep strategies
International Baccalaureate (IB)
GCSE (UK)
State-Specific Standards (USA)
Exam Simulation
Provincial-specific curriculum (CA)
Gamification of Math
Test Strategy
Practice Tests
Homework help
Student types for classes
Mathematics for Kids
Anxiety or Stress Disorders
ADHD
Home schooled
Middle School students
Elementary School students
Learning Disabilities
ASD
High School students
Mathematics for Beginners
Class overview
My teaching methodology in Mathematics is structured, concept-driven, and student-centric. I begin by assessing a student’s current understanding and learning style, then design a customized study plan with clear short-term and long-term goals. Each topic is introduced from first principles, ensuring strong conceptual clarity before moving to formulas and applications. I emphasize step-by-step problem-solving, logical reasoning, and multiple solution approaches to develop analytical thinking. Regular practice through graded assignments, worksheets, and exam-oriented questions is combined with periodic tests and detailed feedback. I use real-life examples, visual explanations, and error-analysis techniques to address misconceptions and improve accuracy. Continuous doubt-solving, revision strategies, and progress tracking ensure steady improvement, confidence building, and strong exam performance.
Jay also teaches
Algebra
Algebra 2
Arithmetic
Calculus
Calculus 2
Discrete Math

15 days Refund
Free Tutor Swap

Mathematics concepts taught by Jay
The Tutor and Student reviewed the t-test for two related samples (repeated measures t-test), contrasting it with independent samples. They covered the calculation of difference scores, mean difference, and the hypothesis testing procedure, including stating hypotheses, locating critical regions, and calculating the t-statistic. The session concluded with working through a practical example of a stress reduction study.
Repeated Measures T-Test
Independent vs. Related Samples
Hypothesis Testing Framework
The tutor introduced the t-test for two independent samples, covering its theoretical basis, hypothesis formulation, and computational procedures. They explained how to calculate t-statistics and standard errors, distinguishing between equal and unequal sample sizes and introducing the concept of pooled variance. The session also outlined the steps for hypothesis testing and the difference between one-tailed and two-tailed tests. The tutor planned to cover more formulas and potentially the Hartley F-max test in the next, mathematically intensive session.
Calculating T-Statistics and Standard Error
Hypothesis Testing Steps
Independent vs. Within-Subjects Designs
Independent Measures T-Test
The tutor introduced fundamental trigonometric concepts using right-angled triangles, defining perpendicular, base, and hypotenuse. The session covered the definitions and calculations of sine, cosine, and tangent, as well as the identities tan(A) = sin(A)/cos(A) and sin²(A) + cos²(A) = 1, with practical examples and problem-solving to reinforce understanding.
Right-Angled Triangles in Trigonometry
The Pythagorean Identity
Relationship Between Tangent
Sine
and Cosine
Basic Trigonometric Ratios (SOH CAH TOA)
The session covered Chapter 9, focusing on t-statistics for hypothesis testing when population standard deviation is unknown, and introducing methods for measuring effect size like Cohen's D and R-squared. The Tutor and Student also discussed confidence intervals as a way to estimate population parameters and reviewed the upcoming study plan for Chapters 10 and 11.
Measuring Effect Size (Cohen's D)
Confidence Intervals
Percentage of Variance (R²)
T-Statistics
The tutor introduced t-statistics as a method for hypothesis testing when the population standard deviation is unknown. They reviewed necessary statistical concepts and guided the student through the steps of performing a t-test, including calculating the t-statistic and determining the critical region. The next session is planned for more practice with t-tests.
T-Statistic: The Solution for Unknown Sigma
Hypothesis Testing with T-Statistics: The Four Steps
T-Distribution vs. Z-Distribution
Degrees of Freedom (DF)
The Tutor and Student concluded Chapter 8 of a Statistics course, covering directional hypothesis tests, effect size (Cohen's d), and statistical power. They practiced calculating z-scores and interpreting results in the context of hypothesis testing. The Tutor planned to share additional practice questions for the Student to solve before the next session.
One-Tailed vs. Two-Tailed Hypothesis Tests
Effect Size (Cohen's d)
Statistical Power
Teaching tools used by tutor
Presentations
Visualization & Exploration
Assessment
Lesson Planner
Solvers & Calculators
Quizzes
Lesson Planning Tools
Interactive lessons
Weekend lessons
Chat for quick help
Open Q&A
Mobile joining
Parent feedback

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Every tutor is interviewed and selected for subject expertise and teaching skill.
