Set up the numbers directly. Working width \(W = 24 \times 0.5\ \text{m} = 12\ \text{m} = 0.012\ \text{km}\). Area covered per hour at full efficiency (no stoppage) is \(A = W \times v = 0.012\ \text{km} \times 5\ \text{km/h} = 0.06\ \text{km}^2/\text{h}\). Since 1 km\(^2\) = 100 ha, this equals \(0.06 \times 100 = 6\) ha/h, the theoretical capacity.
Now apply the losses. Turning eats 8% of the working time and tank filling eats another 7%, together 15% of the time is non-productive, leaving only 85% of the time actually spraying. So the real capacity is \(6 \times 0.85\).
\[6 \times 0.85 = 5.1 \text{ ha/h}\]\[\boxed{5.1\ \text{ha/h}}\]