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← GATE CSE 2026 Set 2

Q54

NAT2 marks

Consider a function f:(0,1)→{0,1}f:(0,1) \rightarrow\{0,1\} defined as follows. For a real number r∈(0,1),f(r)=1r \in(0,1), f(r)=1 if the second digit after the decimal point in rr is one of the four digits 2,3,62,3,6 and 77. Otherwise, f(r)f(r) is equal to 00. The number of points in (0,1)(0,1) at which ff is discontinuous is ______\_\_\_\_\_\_. (answer in integer)

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