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Introduction to Health Physics: Fourth Edition - Ruang Baca FMIPA UB

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INTERNAL RADIATION SAFETY 631<br />

treatment and disposition is determined by public opinion and by technical and<br />

engineering considerations.<br />

m Problems<br />

11.1. A health physicist finds that a radiochemist was inhaling Ba35SO4 particles that<br />

were leaking out of a faulty glove box. The radiochemist had been inhaling<br />

the dust, whose mean radioactivity concentration was 3.3 MBq/m3 (9 × 10−5 μCi/cm3 ), for a period of 2 hours. Using the ICRP three compartment lung<br />

model, calculate the absorbed dose <strong>to</strong> the lung during the 13-week period and<br />

during the 1-year period immediately following inhalation.<br />

11.2. A tank, of volume 100 L, contained 85Kr gas at a pressure of 10.0 kg/cm2 . The<br />

specific activity of the kryp<strong>to</strong>n is 20 Ci/g. The tank is in an unventilated s<strong>to</strong>rage<br />

room, at a temperature of 27◦C, whose dimensions are 3 m × 3m× 2m.Asa<br />

result of a very small leak, the gas leaked out until the pressure in the tank was<br />

9.9 kg/cm2 . A man unknowingly then spent 1 hour in the s<strong>to</strong>rage room. Assume<br />

the half-saturation time for kryp<strong>to</strong>n solution in the body fluids <strong>to</strong> be 3 minutes.<br />

Henry’s law constant for Kr in water at body temperature is 2.13 × 107 . Calculate<br />

(a) the immersion dose, (b) the internal dose due <strong>to</strong> the inhaled kryp<strong>to</strong>n. The<br />

partition ratio of Kr in water <strong>to</strong> Kr in fat is 1:10.<br />

11.3. If the man in problem 2 turned on a small ventilation fan of capacity 100 ft3 /min<br />

as he entered the room, calculate his immersion and inhalation doses.<br />

11.4. An accidental discharge of 89Sr in<strong>to</strong> a reservoir resulted in a contamination level<br />

of 37 Bq (10−3 μCi) per mL of water.<br />

(a) Using the basic radiological health criterion of the ICRP, would this water<br />

be acceptable for drinking purposes for the general public if the turnover<br />

half-time of the water in the reservoir is 30 days?<br />

(b) If the water were ingested continuously; what maximum body burden would<br />

be reached?<br />

(c) How long after the start of ingestion would this maximum occur?<br />

(d) What would be the absorbed dose during the first 13 weeks of ingestion?<br />

(e) What would be the absorbed dose during the first year?<br />

(f) What would be the absorbed dose during 50 years following the start of<br />

ingestion?<br />

11.5. Nickel carbonyl Ni(CO)4 has a maximum permissible atmospheric concentration<br />

of 1 part per billion (ppb) based on its chemical <strong>to</strong>xicity. A chemist is going <strong>to</strong> use<br />

this compound tagged with 63Ni. The specific activity of the nickel is 2.5 × 108 Bq/g (6.75 mCi/g). The industrial hygienist is planning <strong>to</strong> limit the atmospheric<br />

concentration of Ni(CO)4 in the labora<strong>to</strong>ry <strong>to</strong> 0.5 ppb. Will this restriction meet<br />

the requirement for the radioactivity DAC of 3 × 10−3 μCi/mL?<br />

11.6. Chlorine-36-tagged chloroform, CHCl3, whose specific activity is 100 μCi/mol,<br />

is <strong>to</strong> be used under such conditions that 100 mg/h may be lost by evaporation.

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