Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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The flow rate of water in a 6-m-wide rectangular channel is to be measured using a 1.3-m-high sharp-crested rectangular weir that spans across the channel. If the head above the weir crest is 0.70 m upstream from the weir, determine the flow rate of water.
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- Q4: The flow is occurring in a rectangular channel at a velocity of (571/500) m/sec and a depth of 0.2 m. Neglecting the effect of the velocity of approach & applying the relation; Q=1.84*L*H3/2, Analyze that what should be the height of a sharp-crested weir that mustbe installed to raise the water depth upstream of the weir to 1.2 m.arrow_forwardThe tank shown drains through a triangular weir whose flowrate is described by the equation given. Determine the time it will take for the tank to drain from completely full (h = 5 ft) to 5.25 feet deep (h = 0.25 ft) assuming there is no flow into the tank. Volumetric Flowrate h=5 ft + 5 ft 3 ft³ S = 2.48 h².5 (for h in feet) 10 ft -20 ft- -20 ft-arrow_forwardWater flowing in a wide channel at a flow depth of 45 cm and an average velocity of 6.5 m/s undergoes a hydraulic jump. Determine the fraction of the mechanical energy of the fluid dissipated during this jump.arrow_forward
- Water at 15°C flows at a depth of 0.25 m with an average velocity of 7 m/s in a rectangular channel. Determine (a) the critical depth, (b) the alternate depth, and (c) the minimum specific energy.arrow_forwardWater flows half-full through a 38-cm-diameter steel channel at an average velocity of 2.3 m/s. Determine the volume flow rate and whether the flow is subcritical or supercritical.arrow_forward1Water flows through a rectangular sharp-crested weir with a channel width of 2 m. The channel depth is 1 m with a weir head of 0.1 m. Calculate the discharge. Make a sketch of the channel along with the weir piecesarrow_forward
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