how to prove a function is continuous


  • How do you prove a function is continuous?

    For a function to be continuous at a point, it must be defined at that point, its limit must exist at the point, and the value of the function at that point must equal the value of the limit at that point. Discontinuities may be classified as removable, jump, or infinite.
  • How to prove a function is continuous at all points in its domain?

    If f(x) = F(G(x)), then f is continuous at all points in its domain if G is continuous at all points in its domain and F is continuous at all points in its domain.
  • How do you prove f is continuous at C?

    A function f is continuous at c if and only if limx?cf(x)=f(c). That is, f is continuous at c if and only if for all ?>0 there exists a ?>0 such that if x?c<?then f(x)?f(c)<?. In words, for x close to c, f(x) should be close to f(c).
  • A function is said to be continuous if it can be drawn without picking up the pencil. Otherwise, a function is said to be discontinuous. Similarly, Calculus in Maths, a function f(x) is continuous at x = c, if there is no break in the graph of the given function at the point.
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