Question 1 Report
(a) A pig farmer is planning to construct farrowing pens for sows.
(i) Describe three essential features of a farrowing pen that help to reduce piglet mortality. [3]
(ii) State the recommended temperature range for newborn piglets in the creep area. [1]
(iii) Explain how the farmer can provide this temperature in the creep area. [2]
(b) Describe three differences between a farrowing pen and a fattening pen for pigs. [3]
(c) Suggest why concrete floors in pig houses should have a slightly rough surface. [2]
(d) State two reasons why proper drainage is essential in a pig house. [2]
(e) A fattening unit houses 80 pigs. Each pig produces approximately 5 litres of slurry per day. Calculate the volume of slurry storage needed for a 30-day period. Show your working. [2]
[Total: 15]
Labelled answer diagram:
(a)(i) Three essential features of a farrowing pen to reduce piglet mortality [3]:
Also acceptable: guard rails along the walls at piglet height; adequate space for the sow to lie down without crushing piglets against the walls.
(a)(ii) Recommended temperature for newborn piglets in the creep area [1]:
30 - 35 degrees C. Newborn piglets have virtually no body fat or hair for insulation, so they lose heat rapidly and require a warm micro-environment. [1]
(a)(iii) How to provide this temperature [2]:
(b) Three differences between a farrowing pen and a fattening pen [3]:
| Feature | Farrowing pen | Fattening pen |
|---|---|---|
| Restraint | Has a farrowing crate to restrain the sow [1] | No crate; pigs move freely |
| Creep area | Separate heated creep area for piglets [1] | No creep area needed |
| Size | Smaller, designed to limit sow movement [1] | Larger, allows group housing of growing pigs |
Also acceptable: farrowing pen has supplementary heating; fattening pen does not normally require it.
(c) Why concrete floors should have a slightly rough surface [2]:
(d) Two reasons why proper drainage is essential [2]:
(e) Slurry storage calculation [2]:
Total slurry per day:
\[ 80 \text{ pigs} \times 5 \text{ litres/pig/day} = 400 \text{ litres/day} \] [1]
Volume for 30 days:
\[ 400 \times 30 = 12\,000 \text{ litres} = 12 \text{ m}^3 \] [1]
The farmer needs storage capacity of at least 12 000 litres (12 m3).
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