
The average of these absolute values of deviations from the

The absolute values of these deviations from the mean are 0.24, 0.14, 0.04, 0.16 and 0.26. The observed depths at five stations are 2.0, 1.9, 1.8, 1.6 and 1.5 metres, respectively. Compute the water distribution efficiency. Their observed values are 2.0, 1.9, 1.8, 1.6 and 1.5 metres. When the water has penetrated uniformly throughout the field, the deviation from the mean depth is zero and water distribution efficiency is 1.0.Įxamples: The depths of penetrations along the length of a boarder strip at points 30 metres aprt from probed. The water distribution efficiency represents the extent to which the water has penetrated to a uniform depth, throughout the field. d = Water distribution efficiencyĭ = Mean depth of water stored during irrigation.ĭ = Average of the absolute values of deviations from the mean.The effectiveness of irrigation may also be measured by its water distribution efficiency (Î (v) Uniformity coefficient or Water distribution efficiency: Output = 32 hectares land is storing water upto 0.3 m depth, Volume of water supplied by 10 cumecs of water applied for 4 hours (10 =(4 60x 60)m 3 = 1,44,000 m 3 Compute the water application efficiency. Soil probing after the indicated that 0.3 metre of water has been stored in the root zone. 100 = 80%Įxample: 10 cumecs of water is delivered to a 32 hectare field, for 4 hours.

0.8 cumec is delivered to a turn out, 0.9 kilometres from the well. It may be represented by ÎĮxample: Once cumec of water is pumped into a farm distribution system.

It takes the conveyance or transit losses into account.
