Define equivalent dose in terms of absorbed dose and radiation weighting factor.
Question 3
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\(0.030\,\mathrm J\) is deposited in \(0.50\,\mathrm{kg}\) of tissue. Find the absorbed dose.
Question 4
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A tissue receives \(0.020\,\mathrm{Gy}\) from alpha radiation with \(w_R=20\). Find the equivalent dose.
Question 5
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Explain the difference between gray and sievert.
Question 6
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A person receives dose rate \(3.0\,\mu\mathrm{Gy\,h^{-1}}\) for \(5.0\,\mathrm h\). Find absorbed dose.
Question 7
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Why can alpha radiation be more dangerous internally than externally?
Question 8
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Order alpha, beta, and gamma radiation by typical penetration ability.
Question 9
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Why is dense shielding useful for gamma radiation but not the only concern for beta radiation?
Question 10
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A mixed exposure gives \(D_\alpha=1.0\,\mathrm{mGy}\) with \(w_R=20\) and \(D_\gamma=4.0\,\mathrm{mGy}\) with \(w_R=1\). Find total equivalent dose.
Question 11
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A \(70\,\mathrm{kg}\) person receives an absorbed whole-body dose of \(0.10\,\mathrm{Gy}\). How much energy was deposited?
Question 12
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Explain why a small deposited energy can cause significant biological damage.
Question 13
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A gamma-ray intensity is reduced by shielding according to \(I=I_0e^{-\mu x}\). Find the thickness needed to reduce intensity to \(1/10\).
Question 14
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Define half-value layer and relate it to attenuation coefficient \(\mu\).
Question 15
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A shield has half-value layer \(4.0\,\mathrm{mm}\). How many half-value layers are needed to reduce intensity by a factor of \(32\), and what thickness is that?
Question 16
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What is the difference between deterministic and stochastic radiation effects?
Question 17
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A source can be treated as point-like. If distance from the source doubles, how does unshielded intensity change?
Question 18
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A worker's exposure is reduced by halving time, doubling distance from a point source, and adding a shield that transmits \(25\%\). Find the total reduction factor.
Question 19
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Explain why equivalent dose is not enough by itself to predict risk to a specific organ.
Question 20
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Prove dimensionally that absorbed dose and equivalent dose have the same base units even though they represent different ideas.