Correct Answer - Option 2 : 0.27R
Explanation:
Tangent length of the curve is given by,
\({\rm{T}} = {\rm{R}}\tan \frac{{\rm{Δ }}}{2}{\rm{\;}}\)
Where,
Δ = Deviation or deflection angle in degrees
Δ = Deflection angle
R = Radius of curve in m
Calculation:
Given,
Δ = 30°
Tangent length is given by, \({\rm{T}} = {\rm{R}}\tan \frac{{\rm{Δ }}}{2}{\rm{\;}}\)
T = R × tan(30°/2) = 0.267R ≈ 0.27R