Conservation of Mass

Author Topic: Conservation of Mass  (Read 1772 times)

Offline Masuma Parvin

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Conservation of Mass
« on: May 16, 2013, 01:37:16 PM »
The law of conservation of mass, or principle of mass conservation, states that for any system closed to all transfers of matter and energy (both of which have mass), the mass of the system must remain constant over time, as system mass cannot change quantity if it is not added or removed. Hence, the quantity of mass is "conserved" over time. The law implies that mass can neither be created nor destroyed, although it may be rearranged in space, or the entities associated with it may be changed in form, as for example when light or physical work is transformed into particles that contribute the same mass to the system as the light or work had contributed. The law implies (requires) that during any chemical reaction, nuclear reaction, or radioactive decay in an isolated system, the mass of the reactants or starting material must equal the mass of the products.

Where is it used?

The concept of mass conservation is widely used in many fields such as chemistry, mechanics, and fluid dynamics. Historically, mass conservation was discovered in chemical reactions by Antoine Lavoisier in the late 18th century, and was of crucial importance in the progress from alchemy to the modern natural science of chemistry. The closely related concept of matter conservation was found to hold good in chemistry to such high approximation that it failed only for the high energies treated by the later refinements of relativity theory, but otherwise remains useful and sufficiently accurate for most chemical calculations, even in modern practice.

In special relativity, needed for accuracy when large energy transfers between systems is involved, the difference between thermodynamically closed and isolated systems becomes important, since conservation of mass is strictly and perfectly upheld only for so-called isolated systems, i.e. those completely isolated from all exchanges with the environment. In this circumstance, the mass-energy equivalence theorem states that mass conservation is equivalent to total energy conservation, which is the first law of thermodynamics. By contrast, for a thermodynamically closed system (i.e., one which is closed to exchanges of matter, but open to exchanges of non-material energy, such as heat and work, with the surroundings) mass is (usually) only approximately conserved. The input or output of non-material energy must change the mass of the system in relativity theory, although the change is usually small, since relatively large amounts of such energy (by comparison with ordinary experience) carry only a small amount of mass (again by ordinary standards of measurement).

In special relativity, mass is not converted to energy, since energy in all of its forms always retains its equivalent amount of mass throughout any transformation or translocation into, or out of, a system. However, certain types of matter (a different concept) may be converted to energy, so long as the mass of the system is unchanged in the process. However, if such energy is removed from systems, they must lose the mass that is associated with it.

In general relativity, mass (and energy) conservation in expanding volumes of space is a complex concept, subject to different definitions, and neither mass nor energy is as strictly and simply .

Offline msu_math

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Re: Conservation of Mass
« Reply #1 on: May 20, 2013, 10:13:52 AM »
Some times we misuse mass and weight. But these are totally different things. Mass, the total amount of elements, of a particle becomes constant at it's every states as is described in the article. On the other hand, weight, a force that equals (mass)x( gravitation), varies from position to position of the particle.   
« Last Edit: May 20, 2013, 03:19:49 PM by msu_math »
Mohammad Salah Uddin

Lecturer in Mathematics
Department of Natural Sciences
FSIT, DIU

Offline Nizhum

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Re: Conservation of Mass
« Reply #2 on: March 21, 2018, 02:33:08 AM »
Informative and useful