The Cartesian product `A xxA` has 9 elements among which are found `(-1," "0)" "a n d" "(0," "1)` . Find the set A and the remaining elements of `A xxA` .

The Cartesian product A xxA has 9 elements among which are found (-1, 0) " and " (0, 1) . Find the set A and the remaining elements of A xxA .

The carterian product P xx P has 16 elements among which two elements are (a, b) and (c, d). Find the set P and the remaining elements of P xx P .

The Certesian product AxxA has 16 elements S={(a,b)epsilonAxxA|altb}.(-1,2) and (0,1) are two elements belonging to S . Find the set containing the remaining elements of S .

The ordered pairs (1,1),(2,2),(3,3) are among the elements in the set AxxB . If A and B have 3 elements each, how many elements in all does the set AxxB have? Also find the remaining elements.

A set B is given as B={1,2} . Some elements of AxxB are (3,1),(5,1) and (7,2) Find the remaining elements AxxB of such that n(AxxB) is least.

Some elements of AxxB are (a,x),(c,y),(d,z) . If A={a,b,c,d} , find the remaining elements of AxxB such that n(AxxB) is least.

If A and B are two sets given in such a way that AxxB consists of 6 elements and if three elements of AxxB are (1,5), (2,3) and (3,5), what are the remaining elements?

A is a set containing n elements. A subset P_1 of A is chosen. The set A is reconstructed by replacing the elements of P_1 . Then a subset P_2 of A is chosen and again the set A is constructed by replaing the elements of P_2. Again a subset P_3 of A is chosen. One thebasis of above informastionn answere the following question:Number

A is a set containing n elements. A subset P_1 of A is chosen. The set A is reconstructed by replacing the elements of P_1 . Then a subset P_2 of A is chosen and again the set A is constructed by replaing the elements of P_2. Again a subset P_3 of A is chosen.

If each one of the two sets A and B has 3 elements, how many elements are there in AxxB? If three of the elements in AxxB be (2,3),(4,4) and (6,6), find the remaining elements.