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Calculating the Force on a Car in a Circular Trajectory, Exercícios de Engenharia Elétrica

The calculations for determining the force (fb) acting on a car moving in a circular trajectory based on its weight, radius of the circle, and velocity. Two examples with different velocities and discusses the direction of the force depending on the centripetal acceleration.

Tipologia: Exercícios

Antes de 2010

Compartilhado em 08/10/2007

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40. The situation is somewhat similar to that shown in the “loop-the-loop” example done in the textbook
(see Figure 6-10) except that, instead of a downward normal force, we are dealing with the force of the
boom
FBon the car which is capable of pointing any direction. We will assume it to be upward as we
apply Newton’s second law to the car (of total weight 5000 N):
FBW=ma where m=W
g,and a=v2
r
Note that the centripetal acceleration is downward (our choice for negative direction) for a body at the
top of its circular trajectory.
(a) If r=10mandv=5.0 m/s, we obtain FB=3.7×103N=3.7kN(up).
(b) If r=10mandv= 12 m/s, we obtain FB=2.3×103N = -2.3 kN where the minus sign indicates
that
FBpoints downward.

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  1. The situation is somewhat similar to that shown in the “loop-the-loop” example done in the textbook (see Figure 6-10) except that, instead of a downward normal force, we are dealing with the force of the boom FB on the car – which is capable of pointing any direction. We will assume it to be upward as we apply Newton’s second law to the car (of total weight 5000 N):

FB − W = ma where m =

W

g

, and a = −

v^2 r

Note that the centripetal acceleration is downward (our choice for negative direction) for a body at the top of its circular trajectory.

(a) If r = 10 m and v = 5.0 m/s, we obtain FB = 3. 7 × 103 N = 3.7 kN (up). (b) If r = 10 m and v = 12 m/s, we obtain FB = − 2. 3 × 103 N = -2.3 kN where the minus sign indicates that FB points downward.