It actually loses very little mass due to the release of beta particles (electrons and positrons) as the element undergoes radioactive decay. But the loss of alpha particles (He nuclei) represents considerable loss of mass. Depending on the element, the time scale for the loss of mass can vary enormously, from fractions of a second to thousands of years.
If you mean HALF LIFE, that is the length of time it takes a quantity of a radioactive element to lose half its radioactivity.
A Half-Life is half the time it takes for a radioactive element or a drug to lose its How_do_you_use_half_life_in_a_sentenceor change into something else.
Radioactive.
The half-life is 2 days. You start with 100 grams. In one half life, you will lose 50 grams and have 50 grams remaining. In a second half-life, you will lose 25 of the 50 grams and have 25 grams left. You will have lost 75 grams of a 100 gram sample of radioactive material and have only 25 grams of it left after two half-lives. That means there are two half-lives from 9 a.m. Monday to 9 a.m. Friday. That's 4 days for 2 half-lives, or 2 days for one half-life.
A non-radioactive element is an element that has at least 1 isotope that is not radioactive. The means that at least one isotope has a stable nucleus that does not break down by shooting off high-energy particles.
When atoms lose electrons cations are produced.
Radioactive decay
A PC can gradually lose its original performance because of malware, viruses, and unused registry code lurking around. Cleaning your system will improve its performance.
poker. ^ Poker? i don't think elements have much interest in card games.. atoms lose neutrons due to radioactive decay, these atoms exist as different isotopes of the same element. Carbon-12 and carbon-14 both exist as the same element (atomic number 6), but with different atomic mass and number of neutrons.
They slow down gradually and lose height as they land
Yes, if muscles aren't used much, they gradually get smaller.
If a radioactive sample contains 1.25g of an isotope with a half-life of 4.0 days, then 0.625g (1/2) of the isotope will remain after 4.0 days, 0.3125g (1/4) after 8.0 days, 0.15625g (1/8) after 12.0 days, etc. AT = A0 2(-T/H)