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The curve is on interval .
(a)
Graph the curve on interval .
Graph:
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(b)
The curve is .
The polygon with one side is the line segment between and .
Consider .
Substitute in .
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The one end point of the line segment is .
Substitute in .
The other end point of the line segment is .
The length of curve is .
The polygon with two sides join the line segments between , and .
Substitute in .
.
The one end point on the line segment is .
The length of the curve is is .
The polygon with four sides join the line segments between , , , and .
Substitute in .
The point is .
Substitute in .
The point is .
The arc length is .
(c)
The curve is and the interval is .
Length of the curve on the interval is .
Find .
Apply derivative on each side with respect to .
.
The length of the curve is .
(d)
Length of the curve is .
Using calculator the value of .
The length of the curve is approximately is larger than other approximations.
The length of the curve using polygons with sides are small when compared to .
(a) Graph of the curve on interval .
.
(b) , and .
(c) Length of the curve is .
(d) The length of the curve using polygons with sides are small when compared to .
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