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The length of a tangent of a curve whose radius is R and the angle of deflection (Δ) is
- a)Rsin (Δ/2)
- b)2Rsin (Δ/2)
- c)2Rtan (Δ/2)
- d)Rtan (Δ/2)
Correct answer is option 'D'. Can you explain this answer?
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The length of a tangent of a curve whose radius is R and the angle of ...
The length of a tangent of a curve whose radius is R and the angle of deflection (Δ) is Rtan (Δ/2). A tangent is a line that touches a curve at a single point but does not intersect the curve at that point. The length of the tangent can be calculated using the radius of the curve and the angle of deflection (Δ). R is the radius of the curve and Δ is the angle of deflection, which is the angle between the tangent line and the radius at the point of tangency. The length of the tangent can be calculated by multiplying the radius of the curve by the tangent of half of the angle of deflection.
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The length of a tangent of a curve whose radius is R and the angle of ...
The length of a tangent to a curve is not directly related to the radius or the angle of deflection. The length of a tangent depends on the specific geometry of the curve and its position relative to the tangent point.
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The length of a tangent of a curve whose radius is R and the angle of deflection (Δ) isa)Rsin (Δ/2)b)2Rsin (Δ/2)c)2Rtan (Δ/2)d)Rtan (Δ/2)Correct answer is option 'D'. Can you explain this answer?
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