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2. Given the velocity vector V= x²/2i - xy j , and the temperature field T = To +x² y , determine the following (assun consistent SI units) for flow of water : (a) If the flow is steady state? incompressible ? irrotational? (b) The equation of the streamline y (x,y) passing through (2,1) (c) The acccleration vector for a fluid particle at the location (2,1). (d) The rate of change in temperature (°K/s) experienced by a fluid particle at (2,1) (e) The vector VP at (2,1) ( neglect gravity and viscosity). (f) The vorticity (sec') and the rate of angular deformation y (sec') at (2,1). (g) Neglecting gravity and viscosity, calculate the change in pressure AP from (x,y) = (2,1) to (10,1).

2. Given the velocity vector V= x²/2i - xy j , and the temperature field T = To +x² y , determine the following (assun consistent SI units) for flow of water : (a) If the flow is steady state? incompressible ? irrotational? (b) The equation of the streamline y (x,y) passing through (2,1) (c) The acccleration vector for a fluid particle at the location (2,1). (d) The rate of change in temperature (°K/s) experienced by a fluid particle at (2,1) (e) The vector VP at (2,1) ( neglect gravity and viscosity). (f) The vorticity (sec') and the rate of angular deformation y (sec') at (2,1). (g) Neglecting gravity and viscosity, calculate the change in pressure AP from (x,y) = (2,1) to (10,1).

Introduction to Chemical Engineering Thermodynamics
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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2. Given the velocity vector V= x²/2i - xy j, and the temperature field T = To + x² y , determine the following (assume consistent SI units) for flow of water : (a) If the flow is steady state? incompressible ? irrotational? (b) The equation of the streamline ự (x,y) passing through (2,1) (c) The acceleration vector for a fluid particle at the location (2,1). (d) The rate of change in temperaturc (°K/s) experienced by a fluid particle at (2,1) (e) The vector VP at (2,1) ( neglect gravity and viscosity). (f) The vorticity (sec) and the rate of angular deformation y (sec) at (2,1). (g) Neglecting gravity and viscosity, calculate the change in pressure AP from (x,y) = (2,1) to (10,1).
Transcribed Image Text:2. Given the velocity vector V= x²/2i - xy j, and the temperature field T = To + x² y , determine the following (assume consistent SI units) for flow of water : (a) If the flow is steady state? incompressible ? irrotational? (b) The equation of the streamline ự (x,y) passing through (2,1) (c) The acceleration vector for a fluid particle at the location (2,1). (d) The rate of change in temperaturc (°K/s) experienced by a fluid particle at (2,1) (e) The vector VP at (2,1) ( neglect gravity and viscosity). (f) The vorticity (sec) and the rate of angular deformation y (sec) at (2,1). (g) Neglecting gravity and viscosity, calculate the change in pressure AP from (x,y) = (2,1) to (10,1).
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