Respuesta :
From my research, the image attached supports the problem. Since only the outer curve is to be solved for, the formula for arcs can be used.
s = theta*radius
where s = arc length = outer curve
theta = 70 (pi/180)
radius = 70
s = 70 * (70*pi/180)
s = 85.52 feet
Therefore, the outer curve is 85.52 feet long
s = theta*radius
where s = arc length = outer curve
theta = 70 (pi/180)
radius = 70
s = 70 * (70*pi/180)
s = 85.52 feet
Therefore, the outer curve is 85.52 feet long

The length of the outer curve from the given parameters to the nearest foot is; 86 ft
How to find the length of a curve?
From the outer curve image seen in the first answer, we can use the formula for length of arc to find the length of the outer curve. Thus;
Arc Length = radius * angle
We are given;
Radius = 70 ft
Angle = 70° = 70 * π/180 radians
Thus;
Arc length = 70 * (70 * π/180)
Arc length ≈ 86 ft
Therefore, the outer curve is 86 feet long
Read more about Curve Length at; https://brainly.com/question/14529119
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