olve part (a) and (b)

Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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Please solve part (a) and (b)

B
fluied
iufinite volume of fluid
armuud the cyliuder
R
de care fal :
these
often in Plauy with
ere b.2s xt r-),lich
O caiv
cylindri'cal coordinates
Transcribed Image Text:B fluied iufinite volume of fluid armuud the cyliuder R de care fal : these often in Plauy with ere b.2s xt r-),lich O caiv cylindri'cal coordinates
B. Figure B shows a horizontal cross section of a long vertical cylinder of radius
R that is rotated steadily counterclockwise with an angular velocity o in a very
large volume of a Newtonian liquid of viscosity u and density p. The liquid
extends effectively to infinity, where it may be considered at rest. The axis of
the cylinder coincides with the z axis of a cylindrical coordinate system. This
is a laminar, steady state flow without gravity effects.
(a) Identify which velocity components of a cylindrical coordinate system are
zero for this flow.
(b) Formulate the continuity equation for this flow, compute the result and
comment on the result of your analysis.
(c) Formulate the momentum equation for this flow in the axial direction,
explain which terms cancel, give the result of your analysis and express
what you learn from this result.
Transcribed Image Text:B. Figure B shows a horizontal cross section of a long vertical cylinder of radius R that is rotated steadily counterclockwise with an angular velocity o in a very large volume of a Newtonian liquid of viscosity u and density p. The liquid extends effectively to infinity, where it may be considered at rest. The axis of the cylinder coincides with the z axis of a cylindrical coordinate system. This is a laminar, steady state flow without gravity effects. (a) Identify which velocity components of a cylindrical coordinate system are zero for this flow. (b) Formulate the continuity equation for this flow, compute the result and comment on the result of your analysis. (c) Formulate the momentum equation for this flow in the axial direction, explain which terms cancel, give the result of your analysis and express what you learn from this result.
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