If carriages had always to move along perfectly smooth roads, such as a
tramway of wood, iron, or stone, the use of wheels in overcoming
friction would be their sole utility, and the height of the wheels would
be of small consequence. But as carriages are drawn along roads with
loose stones and uneven surfaces, wheels are further useful in mounting
over these obstacles, and it is plain that a high wheel does this more
easily than a low one. To demonstrate this, let us suppose a shallow
ditch or gulley of a foot wide and two inches deep, a wheel two feet
high would sink into this and touch the bottom, but a wheel three feet
high would only sink an inch, and a wheel four feet six inches high
would sink only half an inch, on account of their greater diameters.
Consequently, whilst the large wheel would have to be lifted by force of
pulling only half an inch, the smallest wheel must be lifted two inches,
and with the wheel must also be lifted a portion of the load of the
entire carriage. Again, the long spoke acts as a longer lever, the point
of draught being the axle, which is higher from the ground in the higher
wheel, and again assists in overcoming the obstacle, as the angle of
incidence is so much less.
To learn that the leverage power of a high wheel is very great we need
only consider the advantages gained by a large wheel in locomotives and
in bicycles. In practice we find that wheels from 4 feet to 5 feet are
sufficient for large carriages, and from 3 feet upwards for ordinary
vehicles.
Public-domain text, read in full here on John Shaqi.
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