If n is a natural number then write 1/n as sum of two unit factors
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Now subtracting Na+Nb from both sides gives ab−Na−Nb=0. ... Therefore, there is indeed only one way of expressing 1/N as the sum of two distinct unit fractions. Prove similarly that any fraction of the form 2/N, where N is prime number greater than 2, can be expressed uniquely as the sum of two distinct unit fractions
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