What Is the Law of Conservation of Mass?

The law of conservation of mass is a fundamental concept in science, asserting that matter can neither be created nor destroyed. This principle signifies that the total amount of mass within an isolated system remains constant, regardless of any physical or chemical changes. It serves as a foundational idea across various scientific disciplines, helping explain many natural phenomena and forming the basis for quantitative analysis.

The Fundamental Principle

The Law of Conservation of Mass states that in any system closed to the transfer of matter, the mass of the system remains constant over time. This means that during a chemical reaction or physical transformation, the total mass of reactants precisely equals the total mass of products. Atoms are merely rearranged to form new substances; none are lost or gained. The number and type of atoms present before and after a reaction must be the same, ensuring mass is conserved.

This principle applies to both physical changes, like melting ice, and chemical changes, such as burning. A “closed system” is crucial, implying no matter can enter or leave. If a system is open, conservation of mass might not be immediately apparent without accounting for all inputs and outputs. The law underpins balancing chemical equations, where coefficients ensure the number of atoms of each element is identical on both sides, reflecting mass conservation.

Historical Discovery

The formalization of the Law of Conservation of Mass is attributed to Antoine Lavoisier, a French chemist in the late 18th century. Lavoisier conducted meticulous quantitative experiments, particularly focusing on combustion. Prior to his work, the “phlogiston theory” suggested substances lost a hypothetical element when they burned. Lavoisier’s experiments demonstrated that combustion involved substances combining with oxygen from the air, showing total mass remained constant when all reactants and products were accounted for in a sealed vessel.

Through careful measurements, Lavoisier proved that the weight increase of a burning substance, such as a metal forming an oxide, was due to its combination with oxygen, not the loss of phlogiston. His rigorous use of the balance and emphasis on quantitative analysis transformed chemistry from a qualitative pursuit into a precise, modern science. His findings, published in his “Elementary Treatise on Chemistry” in 1789, laid the groundwork for modern chemical understanding.

Everyday Applications

The Law of Conservation of Mass is observable in numerous everyday occurrences. When a candle burns, its mass appears to decrease. However, if the gases produced (carbon dioxide and water vapor) and the oxygen consumed were collected and weighed, their total mass would equal the initial mass of the candle and oxygen. The seemingly ‘lost’ mass is simply converted into gaseous forms. Similarly, burning wood produces ash, smoke, and gases; their combined mass with consumed oxygen equals the original wood and oxygen.

Another common example is dissolving sugar in water. The sugar crystals disperse throughout the water molecules. If the total mass of the sugar and water is measured before and after dissolution, it remains unchanged. If the water evaporates, the sugar reappears.

In cooking, when ingredients combine and undergo chemical reactions, such as baking a cake, the total mass of the final product and any gases released equals the total mass of the initial ingredients. Even in processes like rusting, where iron combines with oxygen, the increased mass of the rust demonstrates mass conservation by oxygen addition.

Mass and Energy in Extreme Conditions

While the Law of Conservation of Mass holds true for most everyday chemical and physical processes, a more comprehensive understanding emerges with nuclear reactions. In these high-energy events, such as nuclear fission or fusion, a small amount of mass can convert into a tremendous amount of energy. This interconversion is described by Einstein’s equation, E=mc², where E is energy, m is mass, and c is the speed of light squared. The large value of c² means even a tiny amount of mass yields enormous energy.

This phenomenon broadens the conservation principle to mass-energy. In nuclear reactions, the total mass and energy combined remain constant. For example, when a nucleus undergoes fission, a minuscule amount of its mass converts into energy. This ‘missing’ mass, or mass defect, is accounted for by the energy released. Therefore, in nuclear physics, it is more accurate to state that the total mass-energy of a closed system is conserved, acknowledging mass and energy are two forms of the same fundamental entity.