If n(P) = 3 , n(a) = 1, then find the number of relations from PxQ to QxP.
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This is refered as Descartes Multiplication(Product)
I think wikipedia page says a lot but i will give it a try, Cartesian product’s idea is to take set A as a column and set B as a row in which each square has coresponding (x, y) value.
It’s worth to NOTE that A ×B doesn’t always equal to B×A
Why? Well let’s use P and Q ‘s elements.
We will have 2 idenependent Set:
P x Q = {(1, 2), (1, 3), … ,(3, 4)}
Q x P ={ (2, 1), (2, 2), …, (4, 3)}
They will clearly give you two different geometrical object on xoy cordinate axis.
Try plotting it.
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