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Interval and outlet discharge, 11 hour canal

Short answer

Irrigation interval is 26.4 days (about 26 days). Required outlet discharge is 0.89 m³/s (888 l/s) for 450 ha with canal running 11 h/day.

If daily consumptive use of the crop is 5 mm and the canal may operate from 6 AM to 5 PM only. Available moisture for the given soil is 220 mm per m and maximum depth of root zone for the crop is 1.2 m. Assume that only 50% of soil moisture is available to the crop. Application efficiency is 65%. Calculate the required discharge if CCA is 450 ha. Calculate irrigation interval and outlet discharge.

Given: ETc=5ET_c = 5 mm/day, AM = 220 mm/m, Dr=1.2D_r = 1.2 m, only 50% of AM is readily available, ηa=65%\eta_a = 65\%, CCA = 450 ha, canal runs 6 AM to 5 PM = 11 h/day.

Step 1: Net depth per irrigation

dnet=0.50×220×1.2=132 mmd_{net} = 0.50\times 220\times 1.2 = 132\ \text{mm}

Step 2: Irrigation interval

I=1325=26.4 days≈26 daysI = \frac{132}{5} = 26.4\ \text{days}\approx 26\ \text{days}

Step 3: Gross depth and volume for the whole CCA

dgross=1320.65=203.08 mmV=0.203077×450×104≈913,846 m3\begin{aligned} d_{gross} &= \frac{132}{0.65} = 203.08\ \text{mm}\\ V &= 0.203077\times 450\times 10^4 \approx 913,846\ \text{m}^3 \end{aligned}

Step 4: Outlet (canal) discharge. All the CCA must be irrigated within one interval of 26 days, with the canal flowing 11 h each day:

T=26×11×3600=1,029,600 s,Q=VT=913,8461,029,600=0.888 m3/sT = 26\times 11\times 3600 = 1,029,600\ \text{s},\qquad Q = \frac{V}{T} = \frac{913,846}{1,029,600} = 0.888\ \text{m}^3/\text{s}

Answer: interval = 26 days; required (outlet) discharge ≈\approx 0.89 cumec (888 l/s).

✓ Answer checked by Claude Opus 5.5 (high effort)

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