explain the geometrical interpretation of differentiability.
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More generally, if x0 is a point in the domain of a function f, then f is said to be differentiable at x0 if the derivative f′(x0) exists. ... This means that the graph of f has a non-vertical tangent line at the point (x0,f(x0)).
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More generally, if x0 is a point in the domain of a function f, then f is said to be differentiable at x0 if the derivative f′(x0) exists. ... This means that the graph of f has a non-vertical tangent line at the point (x0,f(x0)).
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