What is a nuclear binding energy?

The atom core is its central core, which consists of one or more protons and, with the exception of the lightest forms of hydrogen, also neutrons. Neutron is no fee, but something prevents them from slipping out of the core. In addition, each proton in the core is positively charged; They should bounce each other and empty the core - this also prevents some energy. By definition, the energy is to maintain all these particles in the core of the "nuclear binding energy". Because Einstein has discovered a mathematical relationship that corresponds to the mass with energy - E = Mc ^{2 , where E is energy, M is matter and C is the speed of light - nuclear energy binding can be calculated relatively easily.}

core. One of them is the mass that each particle would contain, if it were isolated, without a charge or gravitational interactions. The second source of matter is directly increased for the energy of nuclear bonds. These two sources cause the formation of an equation m _{(t) = m (FP) + m (nbf) , where "t" means the total "FP", standsBehind the free particle and "NBF" is for nuclear binding power. Because there is nothing like negative energy, the matter must be credited to the energy of nuclear bonding and the energy of the total core, greater than the sum of its neutrons and its protons.}

Inserting this form of matter into the original equation is the total energy of the core E _{(t) = m (t) c The extension of this equation in its full amount gives e (t) = (m (fp) + m (nbf) ) c The multiplication of this out gives e (t) = m (FP) c Now, if the energy is credited to the isolated individual particle equations, it decreases to e (t) - (fp) = ΔE = m (nbf)}

nuclear cleavage or distributionThe atomic core to form smaller atoms, each of which has its own binding energy, is of particular importance for the design and operation of power plants. The binding energy of the resulting atoms, deducted from the binding energy of the initial atoms, gives a net yield that is used either constructively or destructively. The constructive use of this nuclear energy includes electricity production, measuring almost a fifth of all electricity in the United States and more than three -quarters of the energy used in France.