BENDIX MC-12 MODULATOR CONTROLLER ASSY Guide de dépannage Page 52

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More info: visit www.bendix.com 1-800-AIR-BRAKE (1-800-247-2725)
Introducing both weight and speed into the comparison
again, a 10,000 pound vehicle traveling 60 miles per
hour has 18 times as much energy of motion as a
5,000 pound vehicle traveling at 20 miles per hour.
If the same stopping power is used, a 5,000 pound
vehicle which stops from 20 miles per hour in 30 feet,
when loaded to 10,000 pounds and is traveling at 60
miles per hour will require 18 times (540 feet), or more,
to stop. Note: Many other factors, including the road
surface, brake friction material and tire condition, etc.
would also affect the stopping distance.
Leverage
Having reviewed the forces involved in braking a
vehicle, consideration must also be given to how
these forces are developed and directed to do the
braking work. Almost all braking systems make use
of one of the oldest mechanical devices governing the
transmission and modifi cation of force and motion,
the lever.
A lever is defi ned as an infl exible rod or beam capable
of motion about a fi xed point called a fulcrum, and it is
used to transmit and modify force and motion.
Figure 5 illustrates three simple types of levers; the
only difference in them being the location of the fulcrum
in relation to the applied force and the delivered force.
All shapes and sizes of levers used in a typical brake
system are one of these three types.
The simple law of levers is that the applied force
multiplied by the perpendicular distance between
the line of force and the fulcrum always equals
the delivered force multiplied by the perpendicular
distance between the fulcrum and the line of force.
Thus, with a leverage arrangement as shown in view
5(a), an applied force of 100 pounds two feet from
the fulcrum will give a delivered force of 200 pounds
at a point one foot from the fulcrum. With a leverage
arrangement as shown in Figure 5(b), an applied force
of 100 pounds three feet from the fulcrum will lift 300
pounds at a point one foot from the fulcrum.
Note that in both cases the delivered force exceeds the
applied force because the applied force is farther from
the fulcrum than the delivered force. With a leverage
arrangement as shown in Figure 5(c), the delivered
force is the farthest from the fulcrum; therefore, it is
less than the applied force. If the applied force in
this case is 300 pounds at a point two feet from the
fulcrum, the delivered force at a point three feet from
the fulcrum will be 200 pounds.
The delivered force of any lever is determined by
multiplying the applied force by the distance it is
from the fulcrum and then dividing this answer by the
distance the delivered force is from the fulcrum.
In determining the distance at which any force is
acting on a lever, the true length of the lever arm is the
perpendicular distance from the force to the fulcrum,
regardless of the shape of the lever. The lever arm
is always measured at right angles to the direction of
the force.
The product of the force acting on a lever, multiplied
by the distance the force is from the fulcrum, is called
the turning moment, and when this relates to a shaft,
it is called torque. The turning moment or torque
is usually expressed in inch-pounds, foot-pounds,
foot-tons, etc., depending upon whether the force is
measured in pounds or tons and whether the distance
is measured in inches or feet. As an example – a
force of 100 pounds acting on a lever arm fi ve inches
long would result in a turning moment or torque of 500
inch pounds.
The most easily recognized lever in an air brake
system is the slack adjuster. The length of the lever
arm of a slack adjuster is always the perpendicular
distance between the center line of the brake camshaft
opening and the center line of the clevis pin.
Another form of lever – not always recognized – is the
brake cam. All brake cams are levers and are used to
transmit and modify the torque and turning motion of
the brake camshaft in such a way that the brake shoes
are spread and forced against the brake drum, not only
in the proper direction but also with the proper force.
Spreading the shoes in the proper direction, of course,
FIGURE 5 - LEVERAGE
5(a)
5(b)
5(c)
Leverage
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