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Deepak Patra posted an Question
July 30, 2021 • 15:13 pm 30 points
  • IIT JAM
  • Mathematics (MA)

Q. 18 consider the function ifa e (r\q)u{0}, -ifr = ne z\{0}. p enand gcd(n, p) = 1. then (a) all z eq\ {0} are strict local minima for f. (b) f is continuous a

Q. 18 Consider the function ifa E (R\Q)U{0}, -ifr = ne Z\{0}. p ENand gcd(n, p) = 1. Then (A) all z EQ\ {0} are strict local minima for f. (B) f is continuous at all r E Q. (C) f is not continuous at all a E R|Q (D) f is not continuous at r = 0. Science Bangalore

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