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Limits, Continuity and Differentiability Test - 96
Result
Limits, Continuity and Differentiability Test - 96

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  • Question 1/10
    4 / -1
    The funtion f : R → R is given by f(x) = x3 – 1 is
    Solutions

  • Question 2/10
    4 / -1
    The function which map [-1, 1] to [0,2] are
  • Question 3/10
    4 / -1

    Solutions

  • Question 4/10
    4 / -1
    The funtion f : R → R defined as f(x) = (x – 1) (x – 2)(x – 3) is
    Solutions

  • Question 5/10
    4 / -1
    Let R and C denote the set of real numbers and complex numbers respectively. The function f : C → R defined by f(z) = |z| is
    Solutions

  • Question 6/10
    4 / -1
    For real x, let f(x) = x3 + 5x + 1, then
    Solutions

  • Question 7/10
    4 / -1
    Let X and Y be subsets of R, the set of all real numbers. The function f : X → Y defined by f(x) = x2 for x ∈ X is one-one but not onto if (Here R+ is the set of all positive real numbers)
    Solutions

  • Question 8/10
    4 / -1

    Solutions

  • Question 9/10
    4 / -1

    Solutions

  • Question 10/10
    4 / -1
    Let the function f : R → R be defined by f(x) = 2x + sin x, x ∈ R. Then f is
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