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Justify the trueness of the statement " ...

Justify the trueness of the statement " An element of a set can never be a subset of itself ".

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PREMIERS PUBLISHERS-SETS,RELATIONS AND FUNCATIONS-SOLUTION TO EXERCISE 1.1
  1. Write the in roster form. {x inNN:x^(2)lt121 and x is a prime}.

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  2. Write the in roster form. the set of all positive roots of the equa...

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  3. Write the following in roster form. (iii) {x inN:4x + 9 < 52}

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  4. Write the in roster form. {x:(x-4)/(x+2)=3,x in RR-{-2}}

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  5. Write the set {-1,1} in set builder form.

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  6. State whether the sets are finite or infinite. {x in NN : x is an ev...

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  7. State whether the sets are finite or infinite. {x in NN : x is an od...

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  8. State whether the following sets are finite or infinite. (iii) {x in Z...

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  9. By taking suitable sets A, B, C, verify the results : Axx(B cap C)=...

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  10. By taking suitable sets A, B, C, verify the results : Axx(B cup C)=...

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  11. By taking suitable sets A, B, C, verify the results : (AxxB) cap (B...

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  12. By taking suitable sets A, B, C, verify the results : C-(B-A) = (C ...

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  13. By taking suitable sets A, B, C, verify the results : (B-A) cap C = ...

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  14. By taking suitable sets A, B, C, verify the results : (B-A) cup C =...

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  15. Justify the trueness of the statement " An element of a set can never ...

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  16. If n (p(A)) = 1024, n (A cup B) = 15 and n (P (B)) = 32, then find n (...

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  17. If n(A cap B) = 3 and n (A cup B) = 10 then find n (P (A triangle B))

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  18. For a set A, AxxA contains 16 elements and two of its elements are (1,...

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  19. If AxxA has 16 elements, S = {(a,b) in AxxA : a lt b }, (-1,2) and (0,...

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