Take an example of a non empty finite set, and find the number of subs

1.	Take an example of a non empty finite set, and find the number of subsets of the set. Now verify that if a set has n number of elements, then the total number of subsets is 2^n .
Answer» Step-by-step EXPLANATION: set = { 1,2 } n(a) = 2 subsets = { } ,{ 1 } ,{ 2 } , { 1,2 } no.of sets = 4 so we can SAY that 4= 2² so here we can conclude that n = 2^n

Take an example of a non empty finite set, and find the number of subsets of the set. Now verify that if a set has n number of elements, then the total number of subsets is 2^n .

Answer»

Step-by-step EXPLANATION:

set = { 1,2 }

n(a) = 2

subsets = { } ,{ 1 } ,{ 2 } , { 1,2 }

no.of sets = 4

so we can SAY that 4= 2²

so here we can conclude that n = 2^n

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Take an example of a non empty finite set, and find the number of subsets of the set. Now verify that if a set has n number of elements, then the total number of subsets is 2^n .​

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Take an example of a non empty finite set, and find the number of subsets of the set. Now verify that if a set has n number of elements, then the total number of subsets is 2^n .