Water flows in a triangular V-notch steel channel, with vertex angle of 60°, at a Problem 8-9 of 1.2 m/s. Find the normal depth of flow if the channel is laid on a velocity of 0.0017. Use n 0.014....

Explain every step of the solution, especially why they used 60° rather than 30°. And how did they get R?
Water flows in a triangular V-notch steel channel, with vertex angle of 60°, at a<br>Problem 8-9<br>of 1.2 m/s. Find the normal depth of flow if the channel is laid on a<br>velocity<br>of 0.0017. Use n 0.014.<br>slope<br>Solution<br>v = -<br>R2/351/2<br>2d tan 30°<br>A = 2(2d tan60°)d<br>A = d? tan60°<br>P 2d sec60°<br>30%<br>30°<br>R = A/P<br>= d? tan60°/2d sec60°<br>R = 0,433d<br>60°<br>001a (0.433d)/3(0.0017)1/2<br>d = 0.601 m (normal depth)<br>1.2 =<br>d sec 30<br>d sec 30°<br>

Extracted text: Water flows in a triangular V-notch steel channel, with vertex angle of 60°, at a Problem 8-9 of 1.2 m/s. Find the normal depth of flow if the channel is laid on a velocity of 0.0017. Use n 0.014. slope Solution v = - R2/351/2 2d tan 30° A = 2(2d tan60°)d A = d? tan60° P 2d sec60° 30% 30° R = A/P = d? tan60°/2d sec60° R = 0,433d 60° 001a (0.433d)/3(0.0017)1/2 d = 0.601 m (normal depth) 1.2 = d sec 30 d sec 30°

Jun 11, 2022
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