1. Calculate the number of 108Ag and 110Ag nuclei produced
per unit time through the reactions in a silver plate. Assume that
a silver plate weighs 10 g and that the neutron flux density, Φ, is
1010 neutrons/(m2 · s). The thermal absorption cross sections for
the isotopes are σa( 107Ag) = 35 b and σa( 109Ag) = 89 b
2. Assume a Cd cover thickness of 1 mm. What fraction of
thermal neutrons will pass through the cover?
3.We now want to estimate the efficiency of paraffin for slowing
down the neutrons. The general chemical formula for paraffin is
CjH2j+2. We can use j = 58 and the paraffin density ρparaffin = 900
kg/m3 . Remember that neutrons lose on average half of their energy
in collisions with hydrogen nuclei. The energy loss in collisions
with carbon is so much smaller, that the effect of carbon is
negligible. In this estimation it is assumed that the neutrons are
moving in the same direction all the time, which in reality
certainly is not true.1 Also assume that the neutron scattering
cross section against hydrogen is independent of the neutron
energy, with σs = 20 b. This is true for a rather large energy
interval, see Fig. 12. Estimate the number of collisions needed in
paraffin to decelerate a neutron from 5 MeV to thermal energy
(0.025 eV). Also calculate the neutron mean free path in paraffin
and an upper limit for the paraffin thickness needed to moderate
the neutron.
4.
For the final activation to measure the half-lives, the time
needed to obtain an activation of around 90 % of saturation has to
be determined. This time is dependent on the halflife of the
activated isotopes. The most long-lived of the silver isotopes has
a half-life of less than 3 minutes. Estimate the activation time
needed using this knowledge.
Please answer as many as possible thank you!
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1. Calculate the number of 108Ag and 110Ag nuclei produced per unit time through the reactions in a silver plate. Assume
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1. Calculate the number of 108Ag and 110Ag nuclei produced per unit time through the reactions in a silver plate. Assume
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