5 and 6 please :) ill thumbs up The Reynolds transport theorem, fundamental to the control volumeapproach, relates the Eulerian and Lagrangian approaches of fluid flow.The Reynolds transport theorem is derived by considering the rate ofchange of an extensive property of a system as it passes through a controlvolume.Express the alternative form of the Reynolds transport theorem equationin terms of mass flow rates.dBsysdbye = f +-pbevΣmoto Σα**I10dBoysC.Μάρτιος- 1 obdv + Σπια - ΣποδοpbdyE. None of the abovedBgysοι Τ pbdy Σπούο ΣίλιJ__ pbdV ++ΣdByysth b; +mobirobo Most common fluids such as water, air, and gasoline are classified underthis type of fluid under normal conditions.Fluids of this type produce shear stress which is directly proportional torate of deformation.A. Newtonian FluidB. Non-Newtonian FluidC. DilatantD. PseudoplasticE. None of the above

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Answered: 5 and 6 please :)

Engineering

Civil Engineering

5 and 6 please :)

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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Consider the general form of the Reynolds transport theorem (RTT) given by dBsys / dt = d/dt ∫CV ρb dV +∫CS ρbV-›r·n-› dAwhere V-›r is the velocity of the fluid relative to the control surface. . Let Bsys be the angular momentum H-› = r→ × mV-› of a system of fluid particles, where r → is the moment arm. We know that for a system, conservation of angular momentum is ∑M-›= d / dt H-›sys where Σ M-› is the net moment applied to the system. Use the RTT and the above equation to derive the equation of conservation of angular momentum for a control volume.
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The velocity components in a two-dimensional flow field for an incompressible fluid are as follows: u=y³/3+2x-x²y and v=xy²-2y-x³/3. Obtain an expression for the stream function.
help me solve this differential analysis of fluid flow
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The question is related to steady, incompressible two-dimensional flow. It is attached as an image.
Consider the velocity field, V = (x – 2y)i – (2x + y)j. What is the value of the stream function at the point (2,3)? Answer:
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fluid mechanics experts please solve with details and give reasons for steps if needed. note that ax is 0.5 and ay is -0.5. no need to part a and c