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What are the different types of sets?

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Empty set, singletons et, finite and infinite set, union of sets, intersection of sets, difference of sets, subset a set, disjoint sets, equality of two sets
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Maths Lecturer

Empty set. Singleton set. Finite and Infinite set. Union of sets. Intersection of sets. Difference of sets. Subset of a set. Disjoint sets
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Teacher

There are different types of sets in set theory. They are listed below: Empty set Singleton set Finite and Infinite set Union of sets Intersection of sets Difference of sets Subset of a set Disjoint sets Equality of two sets.
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Tutor

#Empty set. #Singleton set. #Finite and Infinite set. #Union of sets. #Intersection of sets. #Difference of sets. #Subset of a set. #Disjoint sets
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Presently working as maths tutor for class 11 students, and one year experience as maths teacher.

Empty set or Null set Singleton set Finite and Infinite sets Subsets and Universal sets Power set and by combining sets we have, Equal sets Equivalent sets Also by different set operations we have , Union of sets Intersection of sets Compliment of a set Difference of sets Disjoint s...
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Experienced Teacher , Master of Science in Physics

Empty , Singleton , Finite , Infinite , Union , Intersection , Difference , Subset etc
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CBSE accounts Master

there are different types in sets please find the answer below Finite and Infinite set Union of sets Intersection of sets Difference of sets Subset of a set Disjoint sets Equality of two sets.
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The different types of sets are: Empty set or null set Singleton set Finite and infinite sets Universal set Disjoint sets Equal sets Equivalent sets Subsets and supersets of a set Power set
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Trainer

Finite and Infinite set. #Union of sets. #Intersection of sets. #Difference of sets. #Subset of a set. #Disjoint sets
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There are different types of sets in set theory. They are listed below: Empty set Singleton set Finite and Infinite set Union of sets Intersection of sets Difference of sets Subset of a set Disjoint sets Equality of two sets.
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How many ways are there to arrange the letters in the word "garden" with the vowels in alphabetical order?
As there are only 2 vowels, there will be equal no. of cases with 'a' before 'e' and 'a' after 'e'. So required no. of arrangements = 6!/2 = 360.
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