Applications of Integrals: Arc Length: Example 4: Arc Length Function

In this video I go over a pretty extensive example on determining the arc length of a curve but this time determine it as a function of x. This allows the ability to measure the length of a curve from a given point up to any point on the curve. The arc length function in this example is determined for the curve y = x^2 - 1/8*ln(x) from the starting point (1, 1).

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View Video Notes on Steemit: https://steemit.com/mathematics/@mes/applications-of-integrals-arc-length-example-4-arc-length-function

Related Videos:

Applications of Integrals: Arc Length Function: https://youtu.be/MWKK3qLvSwU
Applications of Integrals: Arc Length: Example 3: Simpson's Rule Approximation: https://youtu.be/7x6-t0Nebxw
Applications of Integrals: Arc Length: Example 2: x = f(y): https://youtu.be/07Peo5ms848
Applications of Integrals: Arc Length: Example 1: https://youtu.be/Fqp2ai2RBEE
Applications of Integrals: Arc Length Proof: https://youtu.be/2rb4H_rmgxg
Foil Method - Simple Proof and Quick Alternative Method: http://youtu.be/tmj_r94D6wQ
Derivative of y = Log(x) and y = Ln(x): http://youtu.be/5e6MisvvMPE .

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Видео Applications of Integrals: Arc Length: Example 4: Arc Length Function канала Math Easy Solutions