Pumps and Hydraulics, Part 1 (of 2)Hawkins, N. (Nehemiah)
Science
Pumps and Hydraulics, Part 1 (of 2)
Hawkins, N. (Nehemiah)
Hydraulic machinery; Pumping machinery
Experience has shown that the measurement of all physical quantities
may be expressed in terms of three fundamental magnitudes. Those
commonly chosen for this purpose are _time_, _length and mass_ _or
quantity of matter_. It may be assumed that our ideas of time and space
are sufficiently exact for all practical purposes. The subject of
matter, however, requires more particular consideration. Of the three
magnitudes named, matter alone is directly cognizable by the senses,
and invested with a variety of interesting properties.
For present purposes matter may be defined as anything that can be
weighed, and the quantity of matter as proportional to its weight;
_i. e._, its attraction towards the earth. The _weight_ of a body is
the force it exerts in consequence of its gravity, and is measured by
its mechanical effects, such as bending a spring. We weigh a body by
ascertaining the force required _to hold it up_, or to keep it from
descending. Hence, weights are nothing more than _measures of the force
of gravity_ in different bodies.
Again, Gravitation, the most feeble of physical actions between
small masses, is almost imperceptible; yet it is an energy abundant
in proportion to the quantity of matter in the universe, and fully
competent, by its gradual condensing agency, to account for the
origination of planetary systems and their movements. It is not
strange, therefore, that by some physicists this energy is supposed
to be the beginning of that of which all other forms of force are
residues or metamorphoses. Gravity is the name especially given to
its terrestrial manifestations. _A particle or body without a sphere
or spheroid, solid or hollow, is attracted to the center of the mass
of such body; within a hollow sphere, it will remain at rest at any
point._ At different depths below the earth’s surface, a body will be
attracted with a force diminishing as the distance from its center
decreases. The slight variation in the gravitating force of the same
falling body at different heights is in practice usually disregarded.
The weight of a body, as the measure of its gravitating tendency,
must vary both with mass and with the force acting on it; hence, from
the form of the earth, the same body at the sea level _will weigh
less and less as it is removed from either pole toward the equator_.
An elevation above the sea level gives a like result. A stone falls
through a less distance in a given time on a mountain than in the
valley below, less at the equator than at either pole. The loss of
weight in these cases cannot be tested by lever scales, in which
this loss is equal on both sides; but it may be by the spring
balance, in which bodies are weighed by the pull they exert against
the elasticity of a coiled wire. The effect of centrifugal force,
increasing from the pole to the equator, co-operates with increasing
removal from the earth’s center to lessen weight; the result of the
Public-domain text, read in full here on John Shaqi.
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