Question

A fluid with viscosity 0.04 lb/ft$^2$ flows between two stationary plates as shown below, and the velocity distribution of the fluid follows the relation: $V_x = \frac{3\bar{V}}{2} \left[ 1 - \left( \frac{y}{h} \right)^2 \right]$ Assuming that the average velocity of the fluid is 2 ft/s and the distance between the two plates is 0.4 inches, the goal is to calculate the shear stress on the bottom plate as well as at the centerline.

Name: a fluid with viscosity 004 lbft2 flows between two stationary plates as shown below and the velocity distribution of the fluid follows the relation vx frac3barv2 left 1 left fracyh right2 r 00898
Uploaded: 2023-10-09T20:51:22-08:00
Duration: 3 min 43 s
Channel: Sri K
Description: a fluid with viscosity 004 lbft2 flows between two stationary plates as shown below and the velocity distribution of the fluid follows the relation vx frac3barv2 left 1 left fracyh right2 r 00898

          A fluid with viscosity 0.04 lb/ft$^2$ flows between two stationary plates as shown below, and the velocity distribution of the fluid follows the relation:
$V_x = \frac{3\bar{V}}{2} \left[ 1 - \left( \frac{y}{h} \right)^2 \right]$
Assuming that the average velocity of the fluid is 2 ft/s and the distance between the two plates is 0.4 inches, the goal is to calculate the shear stress on the bottom plate as well as at the centerline.

$a fluid with viscosity 004 lbft2 flows between two stationary plates as shown below and the velocity distribution of the fluid follows the relation vx frac3barv2 left 1 left fracyh right2 r 00898$

Added by Lisa B.

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