What is/are the necessary condition(s) for set A to be a proper subset of set B?
(i) A ⊂ B
(ii) A = B
(iii) A ≠ B
Only (i)
Only (ii)
Both (i) and (ii)
Both (i) and (iii)
For two sets A and B, A is called a proper subset of B if
A ⊂B and A ≠B.
If y = f : A → B, then which of the following is true if f(x) is a function in x?
(i) x must be able to take each and every value of A.
(ii) one value of x must be related to one and only one value of y in set B.
A is the brother of B. A is the brother of C. To find what is the relation between B and C, what minimum information from the following is necessary? (i) Gender of C (ii) Gender of B
If y = f : A → B, then which of the following is true if f(x) is a function in x.
(i) x must be able to take each and every value of A
If N is selected in GROUP I, who must be selected in GROUP II?
I) M II) P III)S IV) R