First Seven Odd Natural Numbers (Blue) and First Seven Even Natural Numbers (Red)
Disjoint Sets: If A and B are two sets such that intersection of A and B = φ, then A and B are called disjoint sets.
set1 - set2 | set2 - set1 | |
1,3,5,7,9,11,13 | 2,4,6,8,10,12,14 | |
Set1 Size: 7 Diff Size: 7 |
Set2 Size: 7 Diff Size: 7 |
Multiples of 2 (Blue) and Multiples of 5 (Red)
Intersection: The intersection of sets A and B is the set of all elements which are common to both A and B.
set1 - set2 | Intersection | set2 - set1 |
2,4,6,8,12,14,16,18,22,24,26,28 | 10,20,30 | 5,15,25 |
Set1 Size: 15 Diff Size: 12 |
Intersection Size: 3 |
Set2 Size: 6 Diff Size: 3 |
Letters from the Word 'Rhythm' and English Consonants
Subset and Superset: A is a subset of B if a is an element of A implies that a is also an element of B. Here English Consonants is the superset and Letter from the word 'Rhythm' is subset.
Intersection | set2 - set1 | |
H,M,R,T,Y | B,C,D,F,G,J,K,L,N,P,Q,S,V,W,X,Z | |
Intersection Size: 5 |
Set2 Size: 21 Diff Size: 16 |
Casual Footwear, and Footwear in General
Subset and Superset: A is a subset of B if a is an element of A implies that a is also an element of B. Here Footwear-in-General is the superset and 'Casual Footwear' is subset.
set1 - set2 | Intersection | |
Oxford Shoes,Formal Shoes,Heels | Slippers,Crocs,Flip flops | |
Set1 Size: 6 Diff Size: 3 |
Intersection Size: 3 |
First five multiples of 2 (inc. 2). And First five even natural numbers
Equal Sets: If each element of set A is in set B and vice versa, such that size of two sets is also, hence, equal: We call such sets 'Equal Sets'.
Intersection | ||
2,4,6,8,10 | ||
Intersection Size: 5 |
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