| Literature DB >> 30531095 |
Toshio Kawai1, Haruhiko Sakurai2, Masayuki Ikeda3.
Abstract
This study aimed to examine quantitative relation between ethylbenzene (EB) in air (EB-A) and un-metabolized EB in urine (EB-U) for biological monitoring of occupational EB exposure by urinalysis for EB. In total, 49 men in furniture production factories participated in the study. Time-weighted average EB-A was monitored by diffusive sampling. Urinalysis for EB was conducted by head-space gas-chromatography with end-of-shift samples. Data were subjected to regression analysis for statistical evaluation. A geometric mean (GM) and the maximum (Max) EB-A levels were 2.1 and 45.5 ppm, respectively. A GM and the Max for EB-U (observed values) were 4.6 and 38.7 µg/l. A significant linear correlation was observed. The regression equation was Y=3.1+0.73X where X is EB-A (ppm) and Y is EB-U (μg/l) (r=0.91, p<0.01). The significant correlation between EB-A and EB-U coupled with a small intercept suggests that biological monitoring of occupational EB exposure is possible by analysis for un-metabolized EB in end-of-shift urine samples. Further validation studies (including those on applicability to women) are envisaged. The feasibility should be examined for biological monitoring and the applicability of the equation among the workers exposed to EB at low levels.Entities:
Keywords: Biological monitoring; Ethylbenzene; Exposure-excretion relationship; Occupational exposure
Mesh:
Substances:
Year: 2018 PMID: 30531095 PMCID: PMC6685802 DOI: 10.2486/indhealth.2018-0170
Source DB: PubMed Journal: Ind Health ISSN: 0019-8366 Impact factor: 2.179
Basic data on ethylbenzene exposure
| Para-meter | Age1 | EB in air | EB in urine | ||
|---|---|---|---|---|---|
| OB2 | CR3 | SG4 | |||
| Min | 18 | 0.24 | 1.1 | 0.95 | 0.59 |
| Max | 60 | 45.45 | 38.70 | 83.38 | 40.13 |
| GM | 39.85 | 2.053 | 4.57 | 5.96 | 4.13 |
| GSD | 1186 | 3.084 | 2.12 | 2.33 | 2.24 |
n=49. 1Age for 12 men were unknown. 2As observed (i.e., no correction). 3Divided by creatinine concentration (g/l). 4Adjusted for a specific gravity of 1.016. 5AM. 6ASD.
Fig. 1.Linear regression between ethylbenzene in air (ppm) and ethylbenzene in urine (μg/l or μg/g creatinine). The lines in the middle are calculated regression lines, and the curves on both side of the line show 95% confidence ranges. Each dot represents one case studied. [A] EB in urine as observed (i.e., no urine density correction)
[B] EB in urine as corrected for creatinine concentration (i.e., EB divided by creatinine concentration). [C] EB in urine adjusted for a specific gravity of 1.016. The equation for each regression line is given in Table 2, Eq. 1, 3, and 4 for Fig. 1 [A], Fig. [B] and Fig. [C], respectively.
Regression line parameters
| Correction for | Equation | n | Parameters | |||
|---|---|---|---|---|---|---|
| Intercept (α) | Slope (β) | r | ||||
| None | Eq. 1 | 49 | 3.065 | 0.729 | 0.913 | <0.01 |
| Modified1 | Eq. 2 | 47 | 3.267 | 0.654 | 0.563 | <0.01 |
| Creatine2 | Eq. 3 | 49 | 4.121 | 1.165 | 0.743 | <0.01 |
| Specific gravity3 | Eq. 4 | 49 | 3.138 | 0.633 | 0.780 | <0.01 |
The regression lines are calculated for Y=α+βX, where X is [EB-A (ppm)] and Y= [EB-U (μg/l or μg/g creatinine)]. 1Modification by removal of two higest exposure cases (EB-A=45 ppm and 40 ppm). 2Divided by creatinine concentration (g/l). 3Adjusted for a specific gravity of 1.016.