Sets
A set is a well-defined collection of distinct objects, and understanding set operations helps organise and analyse groups of items systemat
Core concept
A set is denoted using curly braces, like A={1,2,3}, and each item in a set is called an element, with unique elements only.
How it works
Set operations include union (combining elements from both sets), intersection (common elements), and difference (elements in one set but not another).
Why it matters
A subset is a set whose elements are all contained within another set, while the universal set contains all elements under consideration.
Key detail
Venn diagrams visually represent sets and their relationships, making it easier to understand operations like union and intersection.
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Key diagram

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Quick notes
• Set: collection of distinct objects, curly braces.
• Example: A={1,2,3}. Elements are unique.
• Union: combines elements from both sets.
• Intersection: common elements only.
• Difference: elements in one, not other.
• Subset: all elements within another set.
• Universal set: contains all elements considered.
• Venn diagrams visualise set relationships.