Range of the function f defined by f (x) = [ 1 x ] (where [.] and . respectively denote…
Mathematics · JEE Advanced · NTA Exams — Sets, Relations and Functions
Range of the function f defined by f (x) =\(\left[\frac{1}{\sin \{x\}}\right]\) (where [.] and {.} respectively denote the greatest integer and the fractional part functions) is.
- I, the set of integers
- N, the set of natural numbers.
- W, the set of whole numbers
- {2, 3, 4, ....}
Answer
(B) N , the set of natural numbers.
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- Let f : (0, ∞) → R be given by Then
- Let f be a real valued function with domain R satisfying f (x + k) = 1 + [2 – 5 f (x) + 10 ( f (x)) 2 – 10 (…
- The number points (x, y), where curves |y| = l n |x| and (x –1) 2 + y 2 – 4 = 0 cut each other, is
- Solution of 2 x + 2 |x| > 2 2 is
- The function f (x) = ( x) + sin –1 ( 1+x^ 2 2 x ) is defined for :
- The domain of definition of f(x)= _ 2 (x+3) x^ 2 +3 x+2 is
- If log 0.3 ( x – 1) 0.09 ( x – 1), then x lies in the interval
- The domain of the function f( x )= x - 1- x ^ 2 is
More Sets, Relations and Functions questions · Browse all practice questions