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Calculation of Forces Acting on a Cyclist in a Circular Path, Exercícios de Engenharia Elétrica

The calculations for the forces acting on a cyclist moving in a circular path, specifically the horizontal static friction force and the total force exerted by the ground on the bicycle. The document uses the formula for centripetal acceleration and applies newton's second law to find the forces.

Tipologia: Exercícios

Antes de 2010

Compartilhado em 08/10/2007

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42. The magnitude of the acceleration of the cyclist as it moves along the horizontal circular path is given
by v2/R,wherevis the speed of the cyclist and Ris the radius of the curve.
(a) The horizontal component of Newton’s second law is f=mv2/R,wherefis the static friction
exerted horizontally by the ground on the tires. Thus,
f=(85.0)(9.00)2
25.0= 275 N .
(b) If Nis the vertical force of the ground on the bicycle and mis the mass of the bicycle and rider,
the vertical component of Newton’s second law leads to N=mg = 833 N. The magnitude of the
force exerted by the ground on the bicycle is therefore
f2+N2=2752+ 8332= 877 N .

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  1. The magnitude of the acceleration of the cyclist as it moves along the horizontal circular path is given by v^2 /R, where v is the speed of the cyclist and R is the radius of the curve.

(a) The horizontal component of Newton’s second law is f = mv^2 /R, where f is the static friction exerted horizontally by the ground on the tires. Thus,

f =

(85.0)(9.00)^2

=275 N.

(b) If N is the vertical force of the ground on the bicycle and m is the mass of the bicycle and rider, the vertical component of Newton’s second law leads to N = mg =833 N. The magnitude of the force exerted by the ground on the bicycle is therefore √ f 2 + N 2 =

2752 + 833^2 =877 N.