find the length of the curve given?
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Is there a way to find the length of a curve?
Let's say we have a simple function f(x) = x^2 How do I find the length of curve between two given points, say 0 and 2? Is there a way?
Answer:
In Calculus, you will learn the arclength formula: L = ∫ √[1 + (dy/dx)^2] dx (from x=a to...
Other solutions

Find the arc length L of the curve C given parametrically x equals 1 plus 2et y equals et 0 t1?
Answer:
I will assume that you mean to ask, "What is the arc length of curve C from t=0 to t=1 if curve...

How Find the length of the curve given by y=tU3, x=tU2 from t=0 to t=1?
Answer:
Whoa what language are we speaking? I do not know the solution to this problem but I got a website to...

Find the length of the given curve?
Find the length of the given curve: r(t) = (4t, 3sint, 3cost) for 3 <(or =) t <(or =) 3
Answer:
Since r'(t) = <4, 3 cos t, 3 sin t>, we have r'(t) = √(16 + 9 cos^2(t) + 9 sin^2(t...

1)Find the length of the curve? 2) Find the surface area generated by revolving the curve about the xaxis exact solution please? Use a graphing utility to graph the curve on the interval −3 ≤ t ≤ 3 x = t^2sqrt(3) y = 3t − 1/3t^3 d...
Answer:
dx/dt = 2√3t and dy/dt = 3  t² Length of Arc is given by ∫ √[(dx/dt)² + ...

I am tutoring someone in honors geometry, and we are currently on a chapter involving finding the area of various quadrilaterals. The chapter is near the end of the book, and involves a great deal of integrating triangle theorems and other rules given...
Answer:
assume that the base angles are 90 degrees

Find the exact length of the curve given by the set of parametric equations on the given interval: {x= t^3 , 0<=t<=4 y= t^2}
Answer:
∫ (dx/dt^2 + dy/dt^2)^1/2 dt ∫ ((3t^2)^2 + (2t)^2)^1/2dt ∫ (9t^4 + 4t^2)^1/2dt ∫ t ...

A curve is given by y=( 16x^2/3) ^2/3 for x 127. Find the exact length of the curve.?
Answer:
Walkthrough

How to find the chord length of a curve with radius and 2 bearings given?

*NOTE* I am not talking about finding displacement using integrals, but rather the actual length of the curve.
Answer:
James Gornet's answer gives the length of a curve y=f(x)y=f(x)y=f(x) between x=ax=ax=a and x=b.x...