Determine the thickness of iron needed to achieve the following shielding goal. Iron density is 7.8 g/cm³. Fe atomic mass is 55.845u Iron mass attenuation coefficient for 1.5 MeV photon is 0.0535 cm²/g. (a) Stop 1.5 MeV alpha particle. (b) Stop 1.5 MeV beta particle. (c) Reduce the 1.5 MeV photon intensity to 1%.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Determine the thickness of iron needed to achieve the following shielding goal. Iron
density is 7.8 g/cm³. Fe atomic mass is 55.845u Iron mass attenuation coefficient for 1.5
MeV photon is 0.0535 cm²/g.
(a) Stop 1.5 MeV alpha particle.
(b) Stop 1.5 MeV beta particle.
(c) Reduce the 1.5 MeV photon intensity to 1%.
Transcribed Image Text:Determine the thickness of iron needed to achieve the following shielding goal. Iron density is 7.8 g/cm³. Fe atomic mass is 55.845u Iron mass attenuation coefficient for 1.5 MeV photon is 0.0535 cm²/g. (a) Stop 1.5 MeV alpha particle. (b) Stop 1.5 MeV beta particle. (c) Reduce the 1.5 MeV photon intensity to 1%.
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Step 1

we have to find out the range of alpha particle in the medium so the range in the particle is defined as                                                                                            R=3.2×10-4A×Raρwhere A is 55.845u, Ra is range of α particle, ρ density is 7.8gm/cm3Ra=0.318×E32  where E is energy of α particle E is 1.5Ra=0.318×1.532 0.584R=3.2×10-455.845×0.5847.8b) For beta particle  using feather rule betas having range 0.6Mevrange g/cm2=R0.542×1.5-0133=0.680 g/cm2Rcm=Rg/cm2ρRcm=0.6807.8=0.08718 cm thickness required 

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