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ly(mod n). 2. Let n > 1 be an odd integer and suppose ? = y2 (mod n) for some x Prove that ged(x - yn) and ged(x + y, n) are

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Ans. - By decination af god., gedeuty,n) /n, ged (u-y, n)/n so we need to prouve ged (hay, n) & 1 , &n criven in /uz-ya nanayso god (nty, n) &n. Similarly gcd (n-9, n) n. And in scd (nry, n) = 1 then winca n uity) (ny), ged Cuty, m) = 1 contradition)

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