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Did you try applying the derivative to the integrand? It directly gives the answer.Ayoub Tamin said:Summary:: I looked for details in every book but they'all say we can easily write
wanna know how to get to 8.2
I did apply the derivative of time only, can u put more details please?nrqed said:Did you try applying the derivative to the integrand? It directly gives the answer.
sorry, I just read the rules here, I'm kinda new it won't happen again.Vanadium 50 said:Is it too much to ask that you write more? (and to use real words, unlike "please" and "wanna") We're trying to help you, but you seem resistant to telling us what you're doing and where you are stuck.
The Dirac propagator is a mathematical expression used in quantum field theory to describe the probability amplitude for a particle to propagate from one point to another in spacetime.
The Dirac propagator is used to calculate the probability of a particle's position and momentum at a given time, as well as to predict the behavior of particles in quantum field theory.
Reaching 8.2 in the Dirac propagator refers to the ability to accurately calculate the probability amplitude for a particle to propagate from one point to another in spacetime with a precision of up to 8.2 decimal places. This level of precision is important in making accurate predictions in quantum field theory.
To learn to reach 8.2 in the Dirac propagator, one must have a strong understanding of quantum field theory and its mathematical concepts. It also requires practice and familiarity with various techniques and methods used in calculating the propagator.
Yes, the Dirac propagator can be applied to other fields of science, such as quantum mechanics and particle physics, where it is used to calculate the probability of a particle's position and momentum at a given time. It can also be applied in engineering and technology, where quantum mechanics plays a crucial role.