ICSE Class 11 Mathematics — Flashcards
ICSE Class 11 Mathematics flashcards, chapter by chapter — 558 flashcards across 18 chapters. Follows the ICSE / ISC syllabus.
How to Use Flashcards
- Read the question — answer it in your head before flipping.
- Check the answer — mark the cards you got wrong.
- Repeat the hard ones — review wrong cards more often, easy ones less.
- Little and often — short daily sessions beat long cramming sessions.
Chapter-Wise Flashcards — 18 Chapters
Q: Solve in roster form: {x : x is an integer and x^2 < 20}
A: Step 1: Find integers whose square is less than 20. Step 2: 0^2 = 0, 1^2 = 1, 2^2 = 4, 3^2 = 9, and 4^2 = 16 are all less than 20. Step 3: 5^2 = 25 is not less than 20, so stop there. Step 4: Include
Q: Write in set-builder form: {2, 4, 6, 8, 10}
A: Step 1: Notice that every element is an even natural number. Step 2: Each term can be written as 2n. Step 3: Since the set is finite, restrict n to the correct values. Answer: {x : x = 2n, n is a natu
Q: If A = {1, 2, {3, 4}, 5}, decide whether 1 ∈ A, {1} ∈ A, and {3, 4} ∈ A.
A: Step 1: Check each item exactly as written. Step 2: 1 is an element of A, so 1 ∈ A is correct. Step 3: {1} is not listed as an element, so {1} ∈ A is incorrect. Step 4: {3, 4} is listed as one element
Q: Find A × B when A = {1, 2} and B = {a, b}.
A: Step 1: Use the Cartesian product rule: A × B = {(x, y): x ∈ A and y ∈ B}. Step 2: Pair each element of A with each element of B. A × B = {(1, a), (1, b), (2, a), (2, b)}. Answer: {(1, a), (1, b), (2,
Q: Find B × A when A = {1, 2} and B = {a, b}.
A: Step 1: Switch the order of the sets. Step 2: Form ordered pairs with first element from B and second element from A. B × A = {(a, 1), (a, 2), (b, 1), (b, 2)}. Step 3: Compare with A × B. A × B ≠ B ×
Q: If n(A) = 3 and n(B) = 4, find n(A × B).
A: Step 1: Use the formula n(A × B) = pq. Here, p = 3 and q = 4. Step 2: Multiply. n(A × B) = 3 × 4 = 12. Answer: 12
Q: Solve: Convert 60° into radians.
A: Step 1: Use the degree-radian relation: 180° = π radian. Step 2: 1° = π/180 rad. Step 3: 60° = 60 × π/180 = π/3 rad. Answer: π/3 radian.
Q: Solve: Convert π/6 radian into degrees.
A: Step 1: Use 1 rad = (180/π)°. Step 2: (π/6) × (180/π) = 180/6 = 30°. Answer: 30°.
Q: Solve: Find the length of an arc of radius 5 cm that subtends 15° at the centre.
A: Step 1: Arc length formula: l = rθ, and θ must be in radians. Step 2: 15° = 15 × π/180 = π/12 rad. Step 3: l = 5 × (π/12) = 5π/12 cm. Answer: 5π/12 cm.
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Where can I find ICSE Class 11 Mathematics Flashcards?
This page has flashcards for 18 chapters of ICSE Class 11 Mathematics for the 2026-27 session. Each chapter links to its own page with the full set.
How should I prepare for ICSE Class 11 Mathematics exams?
Go through the syllabus first, then work chapter by chapter: learn the ideas, practise questions, and revise with notes and flashcards. Leave time at the end to revise every chapter once more under timed conditions.
How do I use flashcards for ICSE Class 11 Mathematics?
Read the question side, answer it in your head, then check. Put the cards you got wrong back into the pile and review them again the next day. Short daily sessions work better than long ones.
Browse Flashcards by Chapter
18 chapters
Sets
Relations and Functions
Ch 03 -Trigonometric Functions
Complex Numbers
Quadratic Equations
Inequalities
Permutations and Combinations
Binomial Theorem
Sequences and Series
Straight Lines
The Circle
Conic Sections
Introduction to Three Dimensional Geometry
Limits
Differentiation
Indeterminate Forms
Statistics
Probability
More Mathematics Resources
ICSE Class 11
Practice Quiz
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Important Questions
Exam-style questions with answers
Revision Notes
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Formula Sheet
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Chapter Summary
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Concept Maps
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Study Plan
Week-by-week preparation schedule
Syllabus
Chapter list and the topics in each