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A small quantity of solution containing radio nuclide ( half- life h) of activity microcurie is injected into the blood of a person. A sample of the blood of volume taken after 5 h shows an activity of 296 disintegrations per minute. Determine the total volume of the blood in the body of the person. Assume that the radioactive solution mixes uniformly in the blood of the person. curie disintegrations per second

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Disintegration constant Let initial activity microcurie disintegrations per second Activity in of blood at disintegration per second disintegration per second, and Activity of whole blood at time Total volume of blood should be Substituting the values, we have
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A fast particle of charge , mass , and velocity , collides with a hydrogen-like atom with one electron of charge , mass , bound to a nuclear center of charge Ze. The collisions can be divided into two kinds: close collisions where the particle passes through the atom , and distant collisions where the particle passes by outside the atom . The atomic "radius" can be taken as . For the close collisions the interaction of the incident particle and the electron can be treated as a two-body collision and the energy transfer calculated from the Ruthcrford cross section. For the distant collisions the excitation and ionization of the atom can be considered the result of the photoelectric effect by the virtual quanta of the incident particle's fields. For simplicity assume that for photon energies greater than the ionization potential the photoelectric cross section is(This obeys the empirical law for -ray absorption and has a coefficient adjusted to satisfy the dipole sum rule, (a) Calculate the differential cross sections d\sigma/dQ for energy transfer for close and distant collisions (write them as functions of as far as possible and in units of ). Plot the two distributions for for nonrelativistic motion of the incident particle and (b) Show that the number of distant collisions measured by the integrated cross section is much larger than the number of close collisions, but that the energy transfer per collision is much smaller. Show that the energy loss is divided approximately equally between the two kinds of collisions, and verify that your total energy loss is in cssential agreement with Bethe's result .
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Question Text
A small quantity of solution containing radio nuclide ( half- life h) of activity microcurie is injected into the blood of a person. A sample of the blood of volume taken after 5 h shows an activity of 296 disintegrations per minute. Determine the total volume of the blood in the body of the person. Assume that the radioactive solution mixes uniformly in the blood of the person. curie disintegrations per second
TopicNuclei
SubjectPhysics
ClassClass 12
Answer TypeText solution:1
Upvotes120