- #1
Anezka
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Member advised that the homework template must be used
If f were a function of 1 variable only, then this would be straight forward as I can try to find its inverse by reversing the operations defined in f. I know I need to show that for any given positive integer,p, there exists two positive integers, m and n such that 1/2(m+n−2)(m+n−1)+n=p. However, I am not so sure what to do in the case of two variables. Do I have to show that if I assume that if m or n are some fixed positive integer, then there is a solution for p?