A function f that is neither continuous nor differentiable at a point a in the domain. A function g that is continuous, but not differentiable at a point b in the domain. A function h that is piecewise-defined (with different types of functions on each piece) and is both continuous and differentiable at a point c where the function shifts from one defined piece to the next.
A function f that is neither continuous nor differentiable at a point a in the domain. A function g that is continuous, but not differentiable at a point b in the domain. A function h that is piecewise-defined (with different types of functions on each piece) and is both continuous and differentiable at a point c where the function shifts from one defined piece to the next.
Chapter3: Functions
Section3.4: Composition Of Functions
Problem 92SE: A store offers customers a 30% discount on the price x of selected items. Then, the store takes off...
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I REALLY DONT UNDERSTAND THIS
My homework question states:
(Written Explanation A) Provide your OWN examples of formulas and graphs of functions with the following properties:
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- A function f that is neither continuous nor differentiable at a point a in the domain.
- A function g that is continuous, but not differentiable at a point b in the domain.
- A function h that is piecewise-defined (with different types of functions on each piece) and is both continuous and differentiable at a point c where the function shifts from one defined piece to the next.
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