The Cartesian product of a set B with itself, denoted as B x B, is the set of all ordered pairs that can be formed where the elements are from B.

Given B = {x, y},

B x B = {(x, x), (x, y), (y, x), (y, y)}

So, the Cartesian product of B with itself is {(x, x), (x, y), (y, x), (y, y)}.

Question

The Cartesian product of a set B with itself, denoted as B x B, is the set of all ordered pairs that can be formed where the elements are from B.

Given B = {x, y},

B x B = {(x, x), (x, y), (y, x), (y, y)}

So, the Cartesian product of B with itself is {(x, x), (x, y), (y, x), (y, y)}.

Knowee AI · Accepted Answer

The Cartesian product of a set B with itself, denoted as B x B, is the set of all ordered pairs that can be formed where the elements are from B.

Given B = {x, y},

B x B = {(x, x), (x, y), (y, x), (y, y)}

So, the Cartesian product of B with itself is {(x, x), (x, y), (y, x), (y, y)}.

If B = {x,y}. Find B x B