Find (a,b) pairs with a,b>0 and integers such that there exist sets A and B both...

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Find (a,b) pairs with a,b>0 and integers such that there exist sets A and B both finite and not empty such that when Y is in A than Y+a is in B and when X is in B X^2-b is in A. Please find all pairs (a,b). I found that (a,b) = (1,x^2-x+1) and A=(x-1) B=(x) is valid but i need to find all pairs Find (a,b) pairs with a,b>0 and integers such that there exist sets A and B both finite and not empty such that when Y is in A than Y+a is in B and when X is in B X^2-b is in A. Please find all pairs (a,b). I found that (a,b) = (1,x^2-x+1) and A=(x-1) B=(x) is valid but i need to find all pairs

Answer rating: 100% (QA)

Lets first analyze the conditions given in the problem statement If Y is in A then Ya is in B If X i... View the full answer