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Assume that the time evolution of the infiltration capacity for a given soil is governed by Horton's equation. For this soil, the asymptotic or final

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Assume that the time evolution of the infiltration capacity for a given soil is governed by Horton's equation. For this soil, the asymptotic or final equilibrium infiltration capacity is fe 125 cm/h, and the initial infiltration capacity is f=8 cm/h. The rate of decay of infiltration capacity parameter is k = 3 k'. The time rate of change of precipitation is given below. Compute the rainfall intensity (and plot the hyetograph), infiltration capacity and actual infiltration Total Precipitation (cm) Time (min) 0-10 10-20 20-30 30-40 40-50 50-60 0.25 0.75 2.083 2.917 3.583 4.083 Consider the gravity pipeline shown below figure, which transmits a discharge of 0.3 m/s. Determine the pipe size such that no open channel flow is to be developed. Take C=100 for Hazen-Williams formula and L=500m for each pipe. Assume that the commercial pipes are available for 25mm increments of diameter. 120m 110m B Assume that the time evolution of the infiltration capacity for a given soil is governed by Horton's equation. For this soil, the asymptotic or final equilibrium infiltration capacity is fe 125 cm/h, and the initial infiltration capacity is f=8 cm/h. The rate of decay of infiltration capacity parameter is k = 3 k'. The time rate of change of precipitation is given below. Compute the rainfall intensity (and plot the hyetograph), infiltration capacity and actual infiltration Total Precipitation (cm) Time (min) 0-10 10-20 20-30 30-40 40-50 50-60 0.25 0.75 2.083 2.917 3.583 4.083 Consider the gravity pipeline shown below figure, which transmits a discharge of 0.3 m/s. Determine the pipe size such that no open channel flow is to be developed. Take C=100 for Hazen-Williams formula and L=500m for each pipe. Assume that the commercial pipes are available for 25mm increments of diameter. 120m 110m B

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