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What is the half life of an isotope?

The half-life of a radioactive isotope is the amount of time it takes for one-half of the radioactive isotope to decay. The half-life of a specific radioactive isotope is constant; it is unaffected by conditions and is independent of the initial amount of that isotope.


What do isotope and half life have in common?

Each (unstable) isotope has a distinctive half-life.


Isotope A has half-life of seconds and isotope B has a half-life of millions of years which isotope is more radioactive?

Isotope A is more radioactive because it has a shorter half-life, indicating a faster rate of decay. A shorter half-life means that more of the isotope will undergo radioactive decay in a given time period compared to an isotope with a longer half-life.


Does the size of a radioactive sample affect half-life?

No, the size of a radioactive sample does not affect its half-life. The half-life is a characteristic property of a radioactive isotope, defined as the time it takes for half of the radioactive atoms in a sample to decay. This property is intrinsic to the isotope itself and remains constant regardless of the amount of material present. Thus, whether you have a small or large sample, the half-life will remain the same.


Does the half-life of a material increase with the amount of material present?

The half-life is a fixed period of time: the average time it will take for one of every two atoms to decay to another isotope or element. So no matter how much of a given radioactive isotope that you start with, only one-half of it will still be that isotope after a single half-life period. Likewise only half of that remaining material will be the same isotope after another half-life period. Of course, some of the atoms will be decaying all the time, so the half-life is only a convenient way to define the quantity at any given time.


Does The half-life of a material increases with the amount of material present?

The half-life is a fixed period of time: the average time it will take for one of every two atoms to decay to another isotope or element. So no matter how much of a given radioactive isotope that you start with, only one-half of it will still be that isotope after a single half-life period. Likewise only half of that remaining material will be the same isotope after another half-life period. Of course, some of the atoms will be decaying all the time, so the half-life is only a convenient way to define the quantity at any given time.


Can the half life of a radioactive isotope decrease as the isotope decays?

No, the half-life of a radioactive isotope is a constant property of that particular isotope and does not change as it decays. The half-life is defined as the time it takes for half of the atoms in a sample to decay. Once set, the half-life remains constant regardless of how many atoms have decayed.


What is half life of a isotope?

The half life of an isotope refers to the rate at which a radioactive isotope undergoes radioactive decay. Specifically, it is the amount of time it takes for half of a given sample of a radioactive isotope to decay.


Does the half-life of a radioactive material increase with the amount of material present?

The half-life is a fixed period of time: the average time it will take for one of every two atoms to decay to another isotope or element. So no matter how much of a given radioactive isotope that you start with, only one-half of it will still be that isotope after a single half-life period. Likewise only half of that remaining material will be the same isotope after another half-life period. Of course, some of the atoms will be decaying all the time, so the half-life is only a convenient way to define the quantity at any given time.


If Uranium has a halflife of 1 day how much is left at the end of the third day?

The half life of uranium is not one day. For an isotope with the half life or one day, after 3 days: the quantity remained is 12,5 %.


What percentage of the original quantity of Berkelium-60 do you expect to find in an object that is 480 years old when The radioactive isotope Berkelium-60 has a half-life of 120 years.?

To find the percentage of Berkelium-60 remaining after 480 years, we first determine how many half-lives have passed. Since the half-life is 120 years, 480 years corresponds to 4 half-lives (480/120 = 4). After each half-life, the quantity of the isotope is halved: after 1 half-life, 50% remains; after 2, 25%; after 3, 12.5%; and after 4, 6.25%. Thus, you would expect to find 6.25% of the original quantity of Berkelium-60 in the object.


How much of an original isotope remains at the end of a second half-life?

At the end of a second half-life, one-fourth (25%) of the original isotope remains. This is because each half-life halves the amount of the isotope present.