Continuous and Discontinuous Functions

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• Discontinuous function

  Thus for us the function is discontinuous at 0 and the function is discontinuous at -10. As the examples above suggest, most commonly encountered functions are continuous.

• Discontinuous functions

  This provides examples of determining if functions are continuous or discontinuous, and explaining why there is a discontinuity.

• Continuous Functions

  Answer is D. f is continuous at all x for which h(x) is not equal to zero. Continuous Functions are investigated. The possibility of discontinuous functions are determined.

• Finding the domain and range of discontinuous functions

  623003 Finding the domain and range of discontinuous functions Types of discontinuous functions, finding the domain and range of the discontinuous functions.

• Function discontinuous at all integers and continuous everywhere

  76795 Function discontinuous at all integers and continuous everywhere else. My teacher gave the class a few examples of functions that are continuous at all integers and discontinuous everywhere else.

• Function be continuous and discontinuous

  On the other hand, is continuous at since To show this, observe that for all Since it follows by the Squeeze Theorem that The expert determines if some functions can be continuous and discontinuous at different regions.

• Discontinuous Functions

  UPDATE FROM OTA: For (a), I wrote f(x) is continuous on (-infinity, +infinity). so it should be that f(x) is not discontinuous for any x. Discontinuous functions are investigated.

• Functions that are continuous at all integers and discontinuous everywhere else.

  76815 Functions that are continuous at all integers and discontinuous everywhere else. My teacher gave the class a few examples of functions that are discontinuous at all integers and continuous everywhere else.

• Continuity of Functions : Let f(x,y)=xy log(xy) if xy > 0, and define f(x,y) = 0 if xy = 0. Where, if at all, is f discontinuous?

  52792 Continuity of Functions Solved Let f(x,y)=xy log(xy) if xy > 0, and define f(x,y) = 0 if xy = 0. Where, if at all, is f discontinuous? Please see the attached file for the fully formatted problem.