Cite five (5) real life examples of Continuity at a point and Continuity on an interval.
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Thus, continuity is defined precisely by saying that a function f(x) is continuous at a point x0 of its domain if and only if, for any degree of closeness ε desired for the y-values, there is a distance δ for the x-values (in the above example equal to 0.001ε) such that for any x of the domain within the distance
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