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Example 19 - Chapter 1 Class 11 Sets
Last updated at August 2, 2026 by Teachoo
Chapter 1 Class 11 Sets
Concept wise
- Depiction and Definition
- Depicition of sets - Roster form
- Depicition of sets - Set builder form
- Intervals
- Null Set
- Finite/Infinite
- Equal sets
- Subset
- Power Set
- Universal Set
- Venn Diagram and Union of Set
- Intersection of Sets
-
Difference of sets
- Complement of set
- Number of elements in set - 2 sets (Direct)
- Number of elements in set - 2 sets - (Using properties)
- Number of elements in set - 3 sets
- Proof - Using properties of sets
- Proof - where properties of sets cant be applied,using element
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Transcript
Example 19 Let V = { a, e, i, o, u } and B = { a, i, k, u}. Find V – B and B – V V – B = V – (V ∩ B) V ∩ B = {a, e, i, o, u } ∩ {a, i, k, u} = {a, i, u} V – B = V – (V ∩ B) = {a, e, i, o, u } – {a, i, u} = {e, o} B – V = B – (B ∩ V) = B – (V ∩ B) = {a, i, k, u } – { a, i, u} = {k} A – B = A – (A ∩ B) ∩ Intersection – Common of two sets
