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For a function to be smooth, it has to have continuous derivatives up to a certain order, say k.

Does a smooth graph have to be continuous. That you could draw without lifting your pen from the paper. As far as i understand it, a field in physics is a physical quantity that has a value for each point in space and time. So for instance in green's theorem,.

A function can therefore be said to be smooth over a. Smoothness is a strong statement utilized in analysis, and especially in differential geometry. Learn more about the continuity of a function along.

Find values of the constants a and b for which the following function is contin uous but not differentiable. So yes your function is smooth. The function $h(x)=0$ is differentiable with $h'(x)=0$.

Ax + b, x > 0; A smooth function is a function that has continuous derivatives up to some desired order over some domain. Note that in some contexts smooth can mean different things, such as 1 or 2 times.

If the simple limit required for continuity failed. In applications, when you say the curve is smooth it means till the derivatives you are interested in the curve has to be continuous. That is not a formal definition, but it helps.

Smooth functions have a unique defined first derivative (slope or gradient) at every point. The same is true for a rounded cube, with octants of a. A function f(x) is said to be a continuous function at a point x = a if the curve of the function does not break at the point x = a.

If a function is smooth (or even just once differentiable) at a point, then it must be continuous at that point as well. Continuous but not smooth. A smooth curve is a graph that has no sharp corners.

A smooth curve is a curve which is a smooth function, where the word curve is interpreted in the analytic geometry context. A rounded rectangle (with ninety degree circular arcs at the four corners) has continuity, but does not have continuity. Graphically, a smooth function of a single.

B) if the graph of that function is a continuous (i.e., unbroken) line over that interval. A function is continuous when its graph is a single unbroken curve. By zooming in, it seems.

Sin 2x, x ≤ 0. A differentiable function is smooth (the function is locally well. Less formally, a function is continuous in the interval (a;

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