2.25 x 10 15j
4.5 × 1015 J
9 × 10^13 J
2.25 x 10 15j
The energy released from a mass loss can be calculated using Einstein's equation, (E=mc^2). For a mass loss of 0.025 kg, the energy released would be (E = 0.025 , \text{kg} \times (3 \times 10^8 , \text{m/s})^2), which equals approximately 2.25 x 10^15 joules. This significant amount of energy illustrates the power of mass-energy conversion in radioactive decay.
2.25 x 10 15j
4.5 × 1015 J
1..35 x 10^15
9 × 10^13 J
2.25 x 10 15j
4.5 × 1015 J
If all the mass was last as energy the Einstein's formula (Energy = Mass * The velocity of light in a vacuum squared) will give you the energy. However in normal radioactive decay mass is also lost from the sample as alpha particle and beta particles, not energy.
energy
The energy released from a mass loss can be calculated using Einstein's equation, (E=mc^2). For a mass loss of 0.025 kg, the energy released would be (E = 0.025 , \text{kg} \times (3 \times 10^8 , \text{m/s})^2), which equals approximately 2.25 x 10^15 joules. This significant amount of energy illustrates the power of mass-energy conversion in radioactive decay.
When an atom loses one or more electrons to form a positive ion, the energy required is known as ionization energy. This is the energy needed to remove an electron from the atom.
When a bullet is fired from a gun, the energy stored in the gunpowder is converted into kinetic energy that propels the bullet forward. The bullet carries this kinetic energy as it travels through the air until it hits a target or loses its energy through friction and air resistance.
It becomes ADP and energy is released