Math Matrix Class 9th–12th Board & Separate IIT-JEE (Mains + Adv) Coaching by Ravi Sir
ravibansal2342@gmail.com
MATH MATRIX BY RAVI SIR Coaching For Class 9th–12th & IIT-JEE Math
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7+ Years Teaching Excellence | B.Sc., B.Ed., M.Sc. (Mathematics) | CTET & HTET Qualified

Master Every Concept of
Board & IIT-JEE Mathematics

Welcome to Math Matrix by Ravi Sir. Specialized foundation and board batches for Class 9th, 10th, 11th & 12th along with Separate Dedicated Coaching Classes for IIT-JEE (Mains & Advanced). Complete step-by-step mastery of NCERT, Elements, R.D. Sharma & Cengage.

B.Sc. • B.Ed. • M.Sc. (Maths)
CTET & HTET Qualified Educator
Venue & Mode: Soon
Email Contact
7+ Years
Teaching Experience
9th – 12th
Board Foundation
IIT-JEE
Separate Special Batch
4 Core Books
Complete Coverage
Founder & Senior Mathematics Educator

Ravi Sir

B.Sc., B.Ed., M.Sc. (Mathematics)

CTET & HTET Qualified | 7+ Years Experience

Class 9th to 12th Board Coaching Complete NCERT, Elements of Mathematics & R.D. Sharma with chapter-wise tests.
Separate IIT-JEE Coaching Classes Dedicated IIT-JEE (Mains + Advanced) batches with Cengage series, graphical tricks & PYQs.
Matrix & Calculus Precision
fi=(x1+b2)−a&X(i)=1n∑x=0m(xi−r)rf_i = (x_1 + b_2) - a \quad \text{\&} \quad X^{(i)} = \frac{1}{n}\sum_{x=0}^{m}\frac{(x_i - r)}{r}
Complete Textbook & Reference Mastery

Expert Coaching Across All 4 Premier Math Books

Ravi Sir builds every student's concepts from zero to advanced level by thoroughly solving every exercise and example from India's top 4 Mathematics books.

Class 9th to 12th Base

1. NCERT + Exemplar

Line-by-line theory, miscellaneous exercises, theorem proofs, and NCERT Exemplar problems for 100% Board exam command.

100% Exercise Solutions
Board + Strong Practice

2. Elements of Maths

Extensive drill across all exercise levels of Elements of Mathematics, essential for CBSE/HBSE Board toppers.

Step-by-Step Board Depth
Class 9th–12th & Objective

3. R.D. Sharma

High-order thinking skills (HOTS), competency-based questions, and comprehensive problem sets from R.D. Sharma.

Subjective + MCQ Mastery
IIT-JEE Mains & Advanced

4. Cengage Series

Complete Cengage Algebra, Calculus, Trigonometry, Coordinate Geometry & Vectors/3D for separate IIT-JEE ranker batches.

Advanced JEE Problem Solving
Interactive Course Explorer

Classes 9th–12th & Separate IIT-JEE Batches

Click on any class tab below to explore the books covered, syllabus modules, batch mode, and Demo Classes option.

Separate Dedicated Coaching Batch for IIT-JEE

🎯 IIT-JEE (Mains + Advanced) Special Rankers Batch

Syllabus & Topics Covered by Ravi Sir:
  • Cengage Calculus Mastery: Functional Equations, Graphical Roots & Definite Integral Properties
  • Cengage Coordinate Geometry: Locus, Tangent/Normal Properties across Circle & Conics
  • Cengage Algebra: Theory of Equations, Complex Geometry ( ert{}z-z_0 ert{}=r), Matrices, PnC & Probability
  • Cengage Vectors & 3D Geometry + Advanced Trigonometry Conditional Identities
  • Separate IIT-JEE Classes focused on Speed, Option-Elimination & Multi-Concept Problems
Books Covered Cengage Series + R.D. Sharma Objective + JEE Mains & Adv PYQs
Coaching Venue & Mode Soon
Practice & Evaluation Plan NTA Pattern CBT Tests + Graphical Short-Tricks & Doubt Sessions
Interactive Visual Mathematics Lab

Live Math Concept Visualizer & Formula Vault

Select a chapter below and move the sliders to visualize how equations transform geometrically in real-time, just as Ravi Sir explains in class!

Class 10th / 11th & IIT-JEE Algebra

Quadratic Parabola: y = ax² + bx + c

y = 1.0x² + (0.0)x + (-2.0)
Vertex: (0.00, -2.00)Discriminant Δ = b² - 4ac: 8.00 (2 Real Roots)

Live Graph Control Sliders

Drag the sliders below to observe instant changes in the graph:

1.0
0.0
-2.0
Core Chapter Formula (NCERT / Cengage) Board + JEE
x=−b±b2−4ac2a,Vertex=(−b2a,−Δ4a)x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}, \quad \text{Vertex} = \left(-\frac{b}{2a}, -\frac{\Delta}{4a}\right)
Live Self-Assessment Challenge

Test Your Math IQ (5-Question Live Quiz)

Select your target level (Class 9th–12th Board or IIT-JEE), solve 5 conceptual questions, and check your Instant Score with Detailed Step-by-Step Solutions!

Question 1 of 5 Board Level (9th–12th)

If α\alpha and β\beta are the zeroes of P(x)=x2−6x+8P(x) = x^2 - 6x + 8, then the value of 1α+1β\frac{1}{\alpha} + \frac{1}{\beta} is:

Hall of Fame

Our Toppers & Achievers

Dedicated space for Board (Class 9th–12th) & IIT-JEE achievers of Math Matrix by Ravi Sir.

   

 

 

 

   

 

 

 

   

 

 

 

   

 

 

 

   

 

 

 

   

 

 

 

Free Student Resource Hub

Formula Sheets, PYQs & Video Lectures

Access chapter-wise Formula PDFs, solved Previous Year Questions (NCERT, Elements, R.D. Sharma & Cengage), and watch Ravi Sir's lectures.

Class 9th–12th & IIT-JEE

Chapter-Wise Formula Vault

Complete Algebra, Trigonometry, Calculus, Coordinate Geometry & 3D Vectors identities compiled by Ravi Sir.

Board + IIT-JEE Archive

Solved PYQ Question Bank

Most repeated CBSE/HBSE Board questions and high-weightage IIT-JEE Mains & Advanced PYQs with step-by-step tricks.

Free Video Classes

Math Matrix by Ravi Sir

Watch free concept lectures, NCERT/Elements/RD Sharma/Cengage solutions, and exam strategy sessions on YouTube.

Visit YouTube Channel
Official Connect & Updates

Connect with Math Matrix by Ravi Sir

Have questions regarding Class 9th–12th Board batches or Separate IIT-JEE (Mains & Advanced) coaching? Reach out directly via official email or check out our Demo Classes & Social Media channels.

Coaching Venue & Mode:

Soon

Official Contact Email:
ravibansal2342@gmail.com

Demo Classes & Direct Enquiry

Click below to check Demo Classes availability, WhatsApp updates, or send an instant email to Ravi Sir.

Contact: ravibansal2342@gmail.com