Half-life is trationally employed for the assessment of the degree of accumulation (R) of drug in the body as follows:
R=1/(1-exp(-K*tau)....(1)
This equation applies for single-compartment model drugs. However, for drugs observing multiple compartmental bevavior, the terminal half-life, t0.5(beta), is used. This will, invariable, results in over or under estimation of the drugs' accumulation ration.
As a matter of fact an effective elimination rate constant should, per necessity, take into consideration the exact distributional characteristics of the drug in question. i.e the rate of drug trasfer from one compartment to the other and vis-a-versa.
The following relationship could be of use in this regard:
ERC = (apha*beta)/(K12+k21), where ERC stands for Effective Elimination Rate Constand...
Enjoy....
For a zero order reaction, the half-life is calculated using the equation: t1/2 = [A]0 / 2k, where [A]0 is the initial concentration of the reactant and k is the rate constant of the reaction. The half-life is independent of the initial concentration of the reactant in zero order reactions.
Carbon dating relies on the principle of half-life, which is the time it takes for half of a radioactive isotope to decay. In carbon dating, the radioactive isotope carbon-14 is used to determine the age of organic materials. By measuring the remaining amount of carbon-14 in a sample and knowing its half-life, scientists can calculate the age of the sample.
Having a long half-life means that a substance decays more slowly over time, which can be beneficial for drugs that need to stay in the body longer for sustained therapeutic effects. It can also reduce the frequency of dosing needed, leading to better patient compliance.
There's no such thing as a half-life combined. The individual isotopes essentially ignore each other. (This is not quite true... if one of them releases neutrons, they could be absorbed by the other one causing it to break apart... but that's a lot more complicated.)
I believe that the half-life refers to the amount of carbon in it. By knowing the half-life of carbon it can be used to say how old something is. Ofcourse plus or minus a few years. This is where carbon dating comes from. Hope this helps. EDIT: the half-life refers to the time it takes for an element to decay into its daughter element
it depends on the drug. the cut, and the form in which it is administered. YOU WILL NOT KNOW WHAT THE HALF LIFE IS UNLESS YOU KNOW HOW MUCH YOU HAVE TAKEN. REFER TO HALF LIFE OF MEDICATION IF YOU KNOW THE DOSE TAKEN. HALF LIVES OF DRUGS DIFFER.
half of her life
Usually, drugs with these properties should not be formulated into a sustained release dosage form: - Drugs with a half life shorter than 2 hours - Drugs with a half life longer than 5 hours - Drugs with a short half life but a long duration of action - Drugs which have a poor absorption - Drugs with a narrow therapeutic index - Drugs weighing more than 1g - Drugs with a solubility lower than 0.1mg/mL - Drugs with a very low partition coefficient
The half-life forms a type of clock used to calculate time passed.
the half life forms a type of clock used to calculate time passed
To calculate the age of a bone using its half-life, you first determine the amount of the radioactive isotope remaining in the bone compared to the original amount. Then, you use the half-life of the isotope to find out how many half-lives have elapsed, which can be calculated using the formula: ( \text{Age} = \text{Half-life} \times n ), where ( n ) is the number of half-lives. By knowing how much of the isotope remains, you can calculate ( n ) using logarithmic functions to solve for the age of the bone.
This will depend on what drug. Some drugs have a very short half-life and others stay in your system much longer.
drugs get metabolised (broken down) at different rates. Some drugs are metabolised quickly, therefore have shorter half lives and more frequent dosing to maintain optimal levels. some drugs take longer and need less dosing. Other things can also affect half lives
Plutonium-239, a common isotope of plutonium, has a half-life of about 24,100 years. To calculate the number of half-lives, divide the total time by the half-life. For example, in 48,200 years, there would be 2 half-lives.
To calculate the steady state from the half-life of a substance, you can use the formula: Steady state concentration Initial concentration x (1/2)(t/h), where t is the time elapsed and h is the half-life of the substance. This formula helps determine the amount of substance that remains in a system after reaching a stable equilibrium.
are you on drugs !!
To calculate radioactive decay, use the formula N N0 (1/2)(t/T), where N is the final amount of substance, N0 is the initial amount, t is the time passed, and T is the half-life of the substance. The impact of radioactive decay on the half-life of a substance is that it represents the time it takes for half of the radioactive atoms in a sample to decay.