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- In calculus, the length of a smooth plane curve y = f(x) over an interval [a, b] is defined as an arc length1. If the plane curve is a parametric curve with equations x = f(t) and y = g(t), the length of the curve can be found by dividing it into smaller arcs and writing the length of the plane curve as an approximation of this sum ∑k=1n Δx2 k + Δy2 k− −−−−−−−−√2. The exact length of the curve is then L = lim n → ∞ ∑ i = 1 n 1 + [ f ′ (x i ∗)] 2 Δ x3.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.In calculus, we define an arc length as the length of a smooth plane curve y = f(x) over an interval [a, b]. By smooth plane curve we mean if y = f(x) has a continuous first derivative, f′, on [a, b], then f is said to be a smooth function (or smooth curve) on [a, b].www.ck12.org/calculus/Length-of-a-Plane-Curve/le…Given that the plane curve is a parametric curve with equations x = f(t) and y = g(t) and we are finding the length of the curve in the interval (a,b) and so we divide the given plane curve into smaller arcs and write the length of the plane curve as an approximation of this sum ∑k=1n Δx2 k + Δy2 k− −−−−−−−−√math.stackexchange.com/questions/1623758/proo…The exact length of the curve is then, L = lim n→∞ n ∑ i=1|P i−1 P i| = lim n→∞ n ∑ i=1√1 +[f ′(x∗ i)]2 Δx L = lim n → ∞ ∑ i = 1 n | P i − 1 P i | = lim n → ∞ ∑ i = 1 n 1 + [ f ′ (x i ∗)] 2 Δ xtutorial.math.lamar.edu/Classes/CalcII/ArcLength.a…
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