A mixing beater consists of three thin rods, each 11.0 cm long. The rods diverge from a central hub, separated from eachother by 120°, and all turn in the same plane. A ball is attached to the end of each rod. Each ball has cross-sectional area4.10 cm2 and is so shaped that it has a drag coefficient of 0.640. The drag force on each ball is R =Dp A v2 where D is2the drag coefficient, p the density of the fluid, A the cross-sectional area, and v the speed of the object moving throughthe fluid.(a) Calculate the power input required to spin the beater at 1000 rev/min in water.W(b) The beater is taken out of the water and held in air. If the input power remains the same (it wouldn't, but if itdid), what would be the new rotation speed?rev/min

A) The power required to spin the beater can be found as, Here, τ and ω represent the net torque,…

A mixing beater consists of three thin rods, each 11.0 cm long. The rods diverge from a central hub, separated from each other by 120°, and all turn in the same plane. A ball is attached to the end of each rod. Each ball has cross-sectional area 4.10 cm2 and is so shaped that it has a drag coefficient of 0.640. The drag force on each ball is R = Dp A v2 where D is the drag coefficient, p the density of the fluid, A the cross-sectional area, and v the speed of the object moving through the fluid. (a) Calculate the power input required to spin the beater at 1000 rev/min in water. W (b) The beater is taken out of the water and held in air. If the input power remains the same (it wouldn't, but if it did), what would be the new rotation speed? rev/min

A mixing beater consists of three thin rods, each 11.0 cm long. The rods diverge from a central hub, separated from each other by 120°, and all turn in the same plane. A ball is attached to the end of each rod. Each ball has cross-sectional area 4.10 cm2 and is so shaped that it has a drag coefficient of 0.640. The drag force on each ball is R = Dp A v2 where D is the drag coefficient, p the density of the fluid, A the cross-sectional area, and v the speed of the object moving through the fluid. (a) Calculate the power input required to spin the beater at 1000 rev/min in water. W (b) The beater is taken out of the water and held in air. If the input power remains the same (it wouldn't, but if it did), what would be the new rotation speed? rev/min

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter14: Static Equilibrium, Elasticity, And Fracture

Section: Chapter Questions

Problem 54PQ

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