Inflow depth= h haer Qu Water from a storm drain flows over an outfall with a height, h, = 0.25 m, and width into the paper of B = 5.0 m. The inflow has a velocity, Uin = 2.0 m/s, into a tank. You can assume that the water instantly spreads out over the surface in a smooth fashion so that the water level in the tank can be considered a flat surface of area A=BxL. At the bottom of the tank is a porous bed that absorbs the water at a uniform vertical velocity of V = 14.0 mm/s, as shown in the figure given below. The outflow at the bottom of the tank, Qout m³/s is equal the volume flux of water entering the filtration layer. The tank is B = 5.0 m deep into the paper and has a length L = 25.0 m. There is an initial depth of water on top of the porous bed of ho =29.0 mm. Find the height of the water, hwater (the ponding level) above the porous media at t = 11.0 seconds after the start of the storm. Please provide your answers to 5 significant figures. h m

Elements Of Electromagnetics
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Inflow depth= h,
hwater
Water from a storm drain flows over an outfall with a height, h, = 0.25 m, and width into the paper of B = 5.0 m. The inflow has a velocity, Uin = 2.0 m/s, into a tank. You can assume that the water instantly spreads out
over the surface in a smooth fashion so that the water level in the tank can be considered a flat surface of area A=BxL. At the bottom of the tank is a porous bed that absorbs the water at a uniform vertical velocity of V =
14.0 mm/s, as shown in the figure given below. The outflow at the bottom of the tank, Qout m³/s is equal the volume flux of water entering the filtration layer.
The tank is B = 5.0 m deep into the paper and has a length L = 25.0 m. There is an initial depth of water on top of the porous bed of ho =29.0 mm. Find the height of the water, h,water (the ponding level) above the porous
media at t = 11.0 seconds after the start of the storm.
Please provide your answers to 5 significant figures.
h =
m
Transcribed Image Text:Inflow depth= h, hwater Water from a storm drain flows over an outfall with a height, h, = 0.25 m, and width into the paper of B = 5.0 m. The inflow has a velocity, Uin = 2.0 m/s, into a tank. You can assume that the water instantly spreads out over the surface in a smooth fashion so that the water level in the tank can be considered a flat surface of area A=BxL. At the bottom of the tank is a porous bed that absorbs the water at a uniform vertical velocity of V = 14.0 mm/s, as shown in the figure given below. The outflow at the bottom of the tank, Qout m³/s is equal the volume flux of water entering the filtration layer. The tank is B = 5.0 m deep into the paper and has a length L = 25.0 m. There is an initial depth of water on top of the porous bed of ho =29.0 mm. Find the height of the water, h,water (the ponding level) above the porous media at t = 11.0 seconds after the start of the storm. Please provide your answers to 5 significant figures. h = m
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