The angle of banking e for a cyclist taking a curve
is given by tan (theta) =v^n/rg
where symbols have their
usual meaning. Then value of n is:
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Mass of cyclist + cycle =M
radius of curvature of the curved path =R
Angle of inclination from vertical=θ
acceleration due to gravity=g
velocity of cyclist =v
Let the normal force : N from the ground on to cyclist. Balance forces in horizontal and vertical directions.
Nsinθ = Mv²/R= centripetal force for the cyclist to move in a curve of radius R ---->eq. (1)
Ncosθ=Mg = weight balanced by normal reaction from ground ------>eq.(2)
SO divide equ 1 by equ 2
tanθ= v²÷Rg
Compairing with the equation tanθ=v²÷Rg as given in question
Required answer is n=2 ✓✓
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