Skip to main content
·16 chapters

Maharashtra Board Class 12 Mathematics & Statistics — Flashcards for Quick Revision

Practice flashcards for Maharashtra Board Class 12 Mathematics & Statistics. Quick question-and-answer cards for every chapter to boost memory and revision speed.

Quick Summary

Chapter-wise flashcards for Maharashtra Board Class 12 Mathematics & Statistics. Each card has a question on the front and answer on the back — perfect for quick daily revision using active recall.

How to Use Flashcards

  1. Read the question — try to answer it in your head before flipping.
  2. Check the answer — compare your answer. Mark cards you got wrong for repeat review.
  3. Spaced repetition — review difficult cards more often. Easy cards can be spaced out.
  4. 10–15 minutes daily — short, consistent sessions are more effective than marathon cramming.

Chapter-Wise Flashcards — 16 Chapters

Preview flashcards for each chapter. Each card tests one key concept, definition, or formula from Maharashtra Board Class 12 Mathematics & Statistics.

1

Mathematical Logic

24 cards

Q: What is a statement in mathematical logic? Provide an example.

A: A statement is a declarative sentence which is either true or false, but not both simultaneously. Example: '2 is a prime number' (True), 'The Sun rises in the West' (False). Note: Questions, exclamati

Q: What is the difference between a statement and an open sentence?

A: A statement has a definite truth value (T or F), while an open sentence's truth depends on variables or conditions. Example: Statement: '5 > 3' (always true). Open sentence: 'x + 4 = 8' (true only whe

Q: What is conjunction (∧)? Write its truth table.

A: Conjunction connects two statements with 'and'. p ∧ q is true only when both p and q are true. Truth Table: p | q | p ∧ q T | T | T T | F | F F | T | F F | F | F Example: '2 is even AND 3 is odd' (T

+21 more flashcards — practice in Super Tutor

2

Differentiation

20 cards

Q: What is the Chain Rule for differentiating composite functions? State the formula and explain when to use it.

A: Chain Rule Formula: If y = f(u) and u = g(x), then dy/dx = (dy/du) × (du/dx) Alternatively: If y = f[g(x)], then dy/dx = f'[g(x)] × g'(x) Use when: Differentiating functions within functions, like s

Q: Differentiate y = √(x² + 5) using the chain rule. Show all steps.

A: Step 1: Identify functions - Outer function: √u where u = x² + 5 - Inner function: u = x² + 5 Step 2: Find derivatives - dy/du = 1/(2√u) = 1/(2√(x² + 5)) - du/dx = 2x Step 3: Apply chain rule dy/dx

Q: What is the formula for differentiating inverse functions? State the theorem and explain the geometric meaning.

A: Inverse Function Theorem: If y = f(x) is differentiable and dy/dx ≠ 0, and x = f⁻¹(y) exists, then: dx/dy = 1/(dy/dx) Geometric Meaning: - The slope of f⁻¹ at point (a,b) is the reciprocal of the sl

+17 more flashcards — practice in Super Tutor

3

Matrices

20 cards

Q: What is a matrix? Define it with proper notation and give an example.

A: A matrix is a rectangular arrangement of mn numbers in m rows and n columns, enclosed in [ ] or ( ). Definition: A matrix of order m × n has m rows and n columns. Notation: A = [aij]m×n where aij is

Q: Classify the matrix: A = [5 0 0; 0 5 0; 0 0 5]. What type of matrix is this?

A: This is a Scalar Matrix. Step-by-step identification: 1. Check if it's square: Yes (3×3) 2. Check diagonal elements: 5, 5, 5 (all same) 3. Check non-diagonal elements: All are 0 Definition: A diagon

Q: Find the transpose of matrix A = [1 2 3; 4 5 6] and verify that (A^T)^T = A

A: Step 1: Find A^T by interchanging rows and columns A = [1 2 3; 4 5 6]2×3 A^T = [1 4; 2 5; 3 6]3×2 Step 2: Find (A^T)^T (A^T)^T = [1 2 3; 4 5 6]2×3 Step 3: Verify (A^T)^T = A (A^T)^T = [1 2 3; 4 5 6]

+17 more flashcards — practice in Super Tutor

13 more chapters available

Practice all flashcards for every chapter in Super Tutor

Practice All Flashcards — Free

Get chapter-wise help for Maharashtra Board Class 12 Mathematics & Statistics

Super Tutor gives you detailed chapter summaries, revision notes, practice quizzes, and flashcards — all tailored to the Maharashtra Board syllabus.

Try Super Tutor — It's Free

Frequently Asked Questions

Where can I find Maharashtra Board Class 12 Mathematics & Statistics Flashcards?

This page provides flashcards for Maharashtra Board Class 12 Mathematics & Statistics for the 2026 board exam. For chapter-by-chapter study help including summaries, quizzes, and flashcards, try Super Tutor.

Mathematics & Statistics is one of the scoring subjects in Maharashtra Board Class 12 if prepared well. Focus on understanding concepts, practising problems regularly, and revising key formulas. Most students who follow a structured study plan score above 80%.

Start by understanding the complete syllabus. Then focus on important questions from each chapter. Use revision notes for quick review before exams. Follow a study plan that covers all chapters with dedicated revision time.

Flashcards use active recall — one of the most effective study techniques. By testing yourself with question-answer cards, you remember concepts 3× longer than passive reading. Use them daily for 10–15 minutes.

Browse Flashcards by Chapter

16 chapters available

More Mathematics & Statistics Resources

Maharashtra Board Class 12

Other Maharashtra Board Class 12 Subjects