thursday 6/18 phys 2010 nathalie hoffmann university of utah

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Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

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Page 1: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Thursday 6/18PHYS 2010

Nathalie HoffmannUniversity of Utah

Page 2: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Gauge Pressure

• is the absolute pressure

• Gauge pressure shows how much the pressure exceeds atmospheric pressure/absolute pressure

Page 3: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Archimedes’ Principle

• The buoyant force on an object immersed in a fluid is equal to the weight of the fluid that the object displaces.

Page 4: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Volume Flow Rate (Q)

• Equation of Continuity:

• (flow rate gives the volume of fluid passing a certain point in a given time interval)

Page 5: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Steady vs. Unsteady Flow

• Steady flow: the flow pattern at any given point does not change with time, at any given point the flow velocity remains constant with time; does not mean the flow velocity is constant everywhere

• Unsteady flow: the flow velocity at a given point can change with time

Page 6: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Laminar vs. Turbulent Flow

• Laminar flow: each bit of fluid follows a path called a streamline, which do not cross

• Turbulent flow: no streamlines, adjacent bits of fluid can follow very different paths

Page 7: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Viscosity

• Viscosity is an intrinsic resistance to flow. Because adjacent parts of a fluid move at different velocities, the parts rub and exert frictional forces on each other.

Page 8: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Bernoulli’s Principle

• In a moving fluid, the pressure is low where the fluid is moving rapidly

• Assumptions: steady, laminar flow

Page 9: Thursday 6/18 PHYS 2010 Nathalie Hoffmann University of Utah

Bernoulli’s Principle

• In a moving fluid, the pressure is low where the fluid is moving rapidly

• Assumptions: steady, laminar flow