Table 3.
Urine~hand model. Multiple regression results for creatinine-adjusted total BPA (µg g−1) at time points 2 and 3 (for hand wipes collected on Day 1) and 6 and 7 (for hand wipes collected on Day 2) regressed on BPA hand levels (µg per sample) and including covariates (73 worker-days, 73 workers).
Dependent variable: ln(total BPACR, µg g−1)a,bn = 144 | β (SE) | P-value | Factorc |
---|---|---|---|
Intercept | 1.3698 (0.8294) | 0.0968 | |
Shift time | |||
Mid-shift End shift |
Ref. 0.3481 (0.07898) |
<0.0001 | 1.42 |
ln(total BPACR at baseline, μg g−1) | 0.3438 (0.1106) | 0.0027 | 1.41 |
BMI, kg m−2 | 0.03019 (0.02298) | 0.1932 | 1.03 |
ln (BPA hand, µg per sample at pre-shift) | 0.05962 (0.1045) | 0.5703 | 1.06 |
ln (BPA hand, µg per sample at end shift) | 0.4036 (0.09127) | <0.0001 | 1.50 |
Ref, referent group.
aCompound symmetric covariance structure. AIC = 376.1.
bRegression equation: total BPACR, µg g−1 = (e1.3698 + 0.3481 (if Shift time=End shift) + 0.03019×BMI) × (total BPACR at baseline, µg g−1)0.3438 × (BPA pre-shift hand level, µg per sample)0.05962 × (BPA end-shift hand level, µg per sample)0.4036.
ceβ.