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Calculate $F_0$-value for Clostridium botulinum provided the $D_{10}$ value at $121^{\circ}C$ is 0.23 minutes, assume a 12D process :

This question was previously asked in
CUET PG 2026 Agri-Business Management Question Paper (25-Mar-2026) (Shift 2)
The correct answer is
2.8 min

Calculating the $F_0$-Value

The question asks for the $F_0$-value, which represents the total sterilization effect equivalent to holding a product at $121^{\circ}C$ for a specific time. This is often determined based on the required number of decimal reductions (D-values) for a target microorganism.

Understanding Key Terms

  • $D_{10}$ value: The time (in minutes) required to reduce the microbial population by 90% (one logarithm cycle) at a specific temperature. Here, $D_{10}$ at $121^{\circ}C$ = 0.23 minutes.
  • 12D Process: A standard in the canning industry, especially for low-acid foods, designed to achieve a 12-log reduction in the population of highly resistant organisms like Clostridium botulinum spores. This ensures product safety.
  • $F_0$-value: The time required at $121^{\circ}C$ to achieve the necessary microbial kill. For a 12D process, it represents the time needed for 12 decimal reductions at $121^{\circ}C$.

$F_0$-Value Calculation

The $F_0$-value for a 12D process is calculated by multiplying the $D_{10}$ value at $121^{\circ}C$ by the number of decimal reductions (12).

The formula is:

$ F_0 = D_{10} \times \text{Number of Decimal Reductions} $

Substituting the given values:

  • $D_{10}$ at $121^{\circ}C$ = 0.23 minutes
  • Number of Decimal Reductions = 12

Calculation:

$ F_0 = 0.23 \, \text{min} \times 12 $

$ F_0 = 2.76 \, \text{minutes} $

Conclusion

The calculated $F_0$-value is 2.76 minutes. This value is closest to the option 2.8 minutes.

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