An adult of 65 kg drinks water for 5 years contaminated with toluene at $0.15$ mg/L. Reference dose (RfD) of toluene $=0.200$ mg/(kg$ . $d). Daily water intake $=2$ L/d. Compute the hazard quotient (HQ) for the adult (rounded to three decimals).
Step 1: Average daily dose (non-carcinogenic).
Use \[ \text{ADD}=\frac{C\,(\text{mg/L})\times IR\,(\text{L/d})\times EF\,(\text{d/y})\times ED\,(\text{y})}{BW\,(\text{kg})\times AT\,(\text{d})}. \] For non-cancer, $AT=ED\times 365$ and typically $EF=365$, so $EF\times ED/AT=1$. Therefore, \[ \text{ADD}=\frac{C\times IR}{BW}. \] Plug values: $C=0.15$ mg/L, $IR=2$ L/d, $BW=65$ kg, hence \[ \text{ADD}=\frac{0.15\times 2}{65}=0.004615\ \text{mg/(kg$ . $d)}. \]
Step 2: Hazard quotient.
\[ HQ=\frac{\text{ADD}}{\text{RfD}}=\frac{0.004615}{0.200}=0.023075\ \Rightarrow\ \boxed{0.023}. \] (An HQ $<1$ indicates exposure below the reference threshold.) Final Answer: \(\fbox{0.023}\)
In the given figure, the numbers associated with the rectangle, triangle, and ellipse are 1, 2, and 3, respectively. Which one among the given options is the most appropriate combination of \( P \), \( Q \), and \( R \)?
Length of the streets, in km, are shown on the network. The minimum distance travelled by the sweeping machine for completing the job of sweeping all the streets is ________ km. (rounded off to nearest integer)