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Toxicology of Industrial Compounds

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N.P.E.VERMEULEN ET AL. 17<br />

processes, namely glomerular filtration and tubular secretion are used by<br />

the kidneys to remove chemicals from the bloodstream into the urine<br />

(Hook and Hewitt 1986). The kidneys are highly vulnerable to potential<br />

toxicants not only because they receive a high bloodflow (25% <strong>of</strong> the<br />

cardiac output), but also because they have the intrinsic ability to<br />

concentrate compounds. Recently, it has also become clear that xenobiotics<br />

may become nephrotoxic in the kidney itself due to bioactivation processes<br />

in combination with insufficient protection mechanisms (Commandeur and<br />

Vermeulen, 1991).<br />

The elimination <strong>of</strong> chemicals by the kidney is generally governed by firstorder<br />

processes. During first-order excretion kinetics the urinary<br />

elimination rate <strong>of</strong> a chemical is directly proportional to the plasma<br />

concentration. This means that the higher the plasma concentration the<br />

more <strong>of</strong> the chemical will be excreted in urine per unit <strong>of</strong> time. The urinary<br />

elimination rate (dQ/dt) can be calculated from a semi-logarithmic plot <strong>of</strong><br />

the urinary elimination rate versus the time <strong>of</strong> the intermittently collected<br />

urine samples (dQ/dt (mg h −l )=volume (1)×concentration (mg 1 −1 )/time (h))<br />

(Figure 2.3A).<br />

From the slope <strong>of</strong> the semi-logarithmic plasma concentration or urinary<br />

excretion rate versus time curve, the elimination rate constant (k el) and the<br />

urinary half-life <strong>of</strong> elimination (t 1/2) can be calculated. The half-life <strong>of</strong><br />

elimination is the time required to decrease the plasma concentration or the<br />

urinary elimination rate by one-half. The volume <strong>of</strong> distribution <strong>of</strong> the<br />

chemical normally can not be calculated from the urinary excretion data.<br />

Because the amount <strong>of</strong> chemical excreted in urine per unit <strong>of</strong> time (dQ/dt)<br />

is proportional to the plasma concentration (C p), the t 1/2 derived from the<br />

urinary elimination rate constant is identical to the t 1/2 <strong>of</strong> the chemical in<br />

plasma. It is evident that under these conditions the urinary excretion rate<br />

curve has the same shape as the plasma concentration curve (Figure 2.3B).<br />

In practice, the concentration <strong>of</strong> a chemical in urine (mg l −1 ) can be<br />

determined and multiplied by the volume (1) <strong>of</strong> the urine sample in order<br />

to calcu late the amount (mg) <strong>of</strong> chemical excreted over a period <strong>of</strong> time. In<br />

a semi-logarithmic plot the amount <strong>of</strong> chemical excreted is plotted against<br />

the midpoint <strong>of</strong> the interval <strong>of</strong> collection (Figure 2.3B). The accuracy <strong>of</strong> the<br />

method strongly depends on the way and the number <strong>of</strong> urine samples<br />

collected. As a rule <strong>of</strong> thumb, urine samples have to be collected during at<br />

least four half-lives <strong>of</strong> elimination. The complete cumulative urinary<br />

excretion <strong>of</strong> a chemical can be calculated as the area under the urinary<br />

excretion rate versus time curve including extrapolation time to infinity.<br />

Occupational exposure to chemicals frequently occurs 5 days a week, 8 h<br />

a day, with an exposure free period <strong>of</strong> 16 h. Intermittent exposure to a<br />

chemical may lead to different accumulation situations in the body<br />

depending on the periods between exposure in relation to t 1/2 (Table 2.1).<br />

No accumulation will occur when the intervals between the exposure

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