‘a’ and ‘b’ are two distinct two-digit numbers that share the same digits. I. Given : Difference between digits = 7 ⇒ (a, b) = (18, 81) (29, 92) ⇒ a, b and hence a + b can’t be uniquely determined . ∴ I alone is not sufficient. II. Given :|a–b|=63 Let the two digit number be xy. ⇒|(10x+y)–(10y+x)|=63 ⇒ | 9 (x – y)|= 63 ⇒ | x – y| =7 The information obtained is same as from statement I. ∴ Neither I alone nor II alone nor I & II together are sufficient.