



How can a removable discontinuity be interpreted as a missing point that, if filled in, would make the function continuous?
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what is a removable discontinuity Informational
- Are removable discontinuities considered singularities? If so, what type?
- How does the graph of a function behave near a removable discontinuity?
- In quantum mechanics, can wave functions exhibit removable discontinuities? What would be the physical implications?
- How does a removable discontinuity affect the Taylor series expansion of a function?
- Can a piecewise defined function have a removable discontinuity at the point where the definition changes?
- Are there any debates or controversies surrounding the interpretation or significance of removable discontinuities in different areas of science and mathematics?
- How do removable discontinuities affect the stability of numerical solutions to partial differential equations?
- If a function has a removable discontinuity, does its antiderivative have any special properties at that point?
- How are removable discontinuities handled in the mathematical formulation of fluid flow?
- / x. Does it have a removable discontinuity at x = 0? Why or why not?
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