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FLUID AND ITS PROPERTIES
NAME:MADHURA MAHABAL
PRN:22210003
CLASS:SY BTECH MECH
WHAT IS FLUID?
A fluid is defined as a substance that continually deforms
(flows) under an applied shear stress regardless of the
magnitude of the applied stress.
INTRODUCTION
• The branch of mechanics that deals with bodies at rest is called statics
• while the branch that deals with bodies in motion is called dynamics.
• The subcategory fluid mechanics is defined as the science that deals with
the behavior of fluids at rest (fluid statics) or in motion (fluid dynamics),
and the interaction of fluids with solids or other fluids at the boundaries.
• Fluid mechanics is also referred to as fluid dynamics by considering fluids
at rest as a special case of motion with zero velocity
• The study of the motion of fluids that are practically incompressible is
usually referred to as hydrodynamics.
• A subcategory of hydrodynamics is hydraulics, which deals with liquid
flows in pipes and open channels.
• Gas dynamics deals with the flow of fluids that undergo significant
density changes, such as the flow of gases through nozzles at high
speeds.
• The category aerodynamics deals with the flow of gases (especially air)
over bodies such as aircraft, rockets, and automobiles at high or low
speeds.
PROPERTIES OF FLUID
•Continuum
• Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a
substance and view it as a continuous, homogeneous matter with no
holes, that is, a continuum. The continuum idealization allows us to
treat properties as point functions and to assume that the properties
vary continually in space with no jump discontinuities
DENSITY AND SPECIFIC GRAVITY
• Density is defined as mass per unit volume
• 𝜌=m/V (kg/m3)
• The reciprocal of density is the specific
volume v ,which is defined as volume per
unit mass.
• 𝑣= V/m= 1/ 𝜌
The density of most gases is proportional to
pressure and inversely proportional to
temperature. Liquids and solids, on the other
hand, are essentially incompressible
substances, and the variation of their density
with pressure is usually negligible.
SPECIFIC GRAVITY
• Sometimes the density of a substance is given relative to the density of a well-known
substance. Then it is called specific gravity, or relative density, and is defined as the ratio of
the density of a substance to the density of some standard substance at a specified
temperature. (usually water at 4°C for which 𝜌H20 =1000 kg/m3)
• SG= 𝜌/𝜌H20
• Note that the specific gravity of a substance is a dimensionless quantity.
DENSITY OF IDEAL GASES
• Any equation that relates the pressure, temperature, and density (or specific
volume) of a substance is called an equation of state.
• EG. ideal-gas equation of state, expressed as Pv =RT or P= 𝜌RT
• R is the universal gas constant whose value is R= 8.314 kJ/kmol.
VAPOR PRESSURE AND CAVITATION
• At a given pressure, the temperature at which a pure substance changes phase
is called the saturation temperature Tsat
• at a given temperature, the pressure at which a pure substance changes phase
is called the saturation pressure Psat.
• The vapor pressure Pv of a pure substance is defined as the pressure exerted
by its vapor in phase equilibrium with its liquid at a given temperature.
• Pv is a property of the pure substance, and turns out to be identical to the
saturation pressure Psat of the liquid (Pv =Psat)
• Partial pressure is defined as the pressure of a gas or vapor in a mixture with
other gases.
CAVITATION
• water at 10°C will flash into vapor and form bubbles at locations (such as the tip
regions of impellers or suction sides of pumps) where the pressure drops below
1.23 kPa. The vapor bubbles (called cavitation bubbles since they form
“cavities”in the liquid) collapse as they are swept away from the low pressure
regions,generating highly destructive,extremely high-pressure waves. This
phenomenon,which is a common cause for drop in performance and even the
erosion of impeller blades, is called cavitation.
• Cavitation must be avoided (or at least minimized) in flow
systems since it reduces performance,generates annoying
vibrations and noise,and causes damage to equipment.
ENERGY AND SPECIFIC HEATS
• In the analysis of systems that involve fluid flow, we frequently encounter the combination
of properties u and Pv. For convenience, this combination is called enthalpy h. That is,
• h =u +Pv =u+ P/ 𝜌
• where P/𝜌 is the flow energy,also called the flow work,which is the energy per
unit mass needed to move the fluid and maintain flow.
• compressible system consists of three parts: internal, kinetic, and potential
energies. e =u+ ke+ pe.
• Then the total energy of a flowing fluid on a unit-mass basis becomes
• eflowing= = P/𝜌 + e= h+ ke+ pe= h+ V2/ 2 + gz (kJ/kg)
• where h =P/𝜌 + u is the enthalpy, V is the velocity, and z is the elevation of the
system relative to some external reference point.
• The differential and finite changes in the internal energy and enthalpy of an ideal
gas can be expressed in terms of the specific heats as du= cv dT and dh= cp dT.
• For incompressible substances, the constant-volume and constant-pressure
specific heats are identical. Therefore, cp ≅cv≅ c for liquids, and the change in
the internal energy of liquids can be expressed as u= cave ∆T.
• Noting that 𝜌 =constant for incompressible substances, the differentiation of
enthalpy h=u + P/ 𝝆 gives dh =du +dP/ 𝝆. Integrating, the enthalpy change
becomes
• ∆h= ∆ 𝑢 +
∆𝑃
𝜌
≅ cave ∆T+
∆𝑃
𝜌
• Therefore, ∆ h= ∆ u≅ cave for constant-pressure processes, and ∆ h=
∆𝑃
𝜌
for
constant-temperature processes of liquids.
VISCOSITY
• When two solid bodies in contact move relative to each other, a friction force
develops at the contact surface in the direction opposite to motion.
• property that represents the internal resistance of a fluid to motion or the
“fluidity,” and that property is the viscosity.
• The force a flowing fluid exerts on a body in the flow direction is called the
drag force, and the magnitude of this force depends, in part, on viscosity
SURFACE TENSION
• liquid droplets behave like small spherical balloons filled with the liquid, and the surface of
the liquid acts like a stretched elastic membrane under tension. The pulling force that causes
this tension acts parallel to the surface and is due to the attractive forces between the
molecules of the liquid
• The magnitude of this force per unit (a) length is called surface tension 𝜎s and is usually
expressed in the unit N/m
• This effect is also called surface energy and is expressed in the equivalent unit of N m/m2 or
J/m2.
• In this case, 𝜎s represents the stretching work that needs to be done to increase the surface
area of the liquid by a unit amount.
MACH NUMBER
• When analyzing rockets, spacecraft, and other systems that involve high speed
gas flows, the flow speed is often expressed in terms of the dimensionless
Mach number defined as
• Ma= V/ c= Speed of flow/ Speed of sound
• A flow is called sonic when Ma =1
• subsonic when Ma< 1,
• supersonic when Ma> 1
• hypersonic when Ma>> 1
THANK-YOU
MADE BY MADHURA MAHABAL ,
PRN:22210003

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22210003madhuraMahabal.pptxzsdrgzsrjdfjzdtj

  • 1. FLUID AND ITS PROPERTIES NAME:MADHURA MAHABAL PRN:22210003 CLASS:SY BTECH MECH
  • 2. WHAT IS FLUID? A fluid is defined as a substance that continually deforms (flows) under an applied shear stress regardless of the magnitude of the applied stress.
  • 3. INTRODUCTION • The branch of mechanics that deals with bodies at rest is called statics • while the branch that deals with bodies in motion is called dynamics. • The subcategory fluid mechanics is defined as the science that deals with the behavior of fluids at rest (fluid statics) or in motion (fluid dynamics), and the interaction of fluids with solids or other fluids at the boundaries. • Fluid mechanics is also referred to as fluid dynamics by considering fluids at rest as a special case of motion with zero velocity • The study of the motion of fluids that are practically incompressible is usually referred to as hydrodynamics. • A subcategory of hydrodynamics is hydraulics, which deals with liquid flows in pipes and open channels. • Gas dynamics deals with the flow of fluids that undergo significant density changes, such as the flow of gases through nozzles at high speeds. • The category aerodynamics deals with the flow of gases (especially air) over bodies such as aircraft, rockets, and automobiles at high or low speeds.
  • 4. PROPERTIES OF FLUID •Continuum • Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. The continuum idealization allows us to treat properties as point functions and to assume that the properties vary continually in space with no jump discontinuities
  • 5. DENSITY AND SPECIFIC GRAVITY • Density is defined as mass per unit volume • 𝜌=m/V (kg/m3) • The reciprocal of density is the specific volume v ,which is defined as volume per unit mass. • 𝑣= V/m= 1/ 𝜌 The density of most gases is proportional to pressure and inversely proportional to temperature. Liquids and solids, on the other hand, are essentially incompressible substances, and the variation of their density with pressure is usually negligible.
  • 6. SPECIFIC GRAVITY • Sometimes the density of a substance is given relative to the density of a well-known substance. Then it is called specific gravity, or relative density, and is defined as the ratio of the density of a substance to the density of some standard substance at a specified temperature. (usually water at 4°C for which 𝜌H20 =1000 kg/m3) • SG= 𝜌/𝜌H20 • Note that the specific gravity of a substance is a dimensionless quantity. DENSITY OF IDEAL GASES • Any equation that relates the pressure, temperature, and density (or specific volume) of a substance is called an equation of state. • EG. ideal-gas equation of state, expressed as Pv =RT or P= 𝜌RT • R is the universal gas constant whose value is R= 8.314 kJ/kmol.
  • 7. VAPOR PRESSURE AND CAVITATION • At a given pressure, the temperature at which a pure substance changes phase is called the saturation temperature Tsat • at a given temperature, the pressure at which a pure substance changes phase is called the saturation pressure Psat. • The vapor pressure Pv of a pure substance is defined as the pressure exerted by its vapor in phase equilibrium with its liquid at a given temperature. • Pv is a property of the pure substance, and turns out to be identical to the saturation pressure Psat of the liquid (Pv =Psat) • Partial pressure is defined as the pressure of a gas or vapor in a mixture with other gases.
  • 8. CAVITATION • water at 10°C will flash into vapor and form bubbles at locations (such as the tip regions of impellers or suction sides of pumps) where the pressure drops below 1.23 kPa. The vapor bubbles (called cavitation bubbles since they form “cavities”in the liquid) collapse as they are swept away from the low pressure regions,generating highly destructive,extremely high-pressure waves. This phenomenon,which is a common cause for drop in performance and even the erosion of impeller blades, is called cavitation. • Cavitation must be avoided (or at least minimized) in flow systems since it reduces performance,generates annoying vibrations and noise,and causes damage to equipment.
  • 9. ENERGY AND SPECIFIC HEATS • In the analysis of systems that involve fluid flow, we frequently encounter the combination of properties u and Pv. For convenience, this combination is called enthalpy h. That is, • h =u +Pv =u+ P/ 𝜌 • where P/𝜌 is the flow energy,also called the flow work,which is the energy per unit mass needed to move the fluid and maintain flow. • compressible system consists of three parts: internal, kinetic, and potential energies. e =u+ ke+ pe. • Then the total energy of a flowing fluid on a unit-mass basis becomes • eflowing= = P/𝜌 + e= h+ ke+ pe= h+ V2/ 2 + gz (kJ/kg) • where h =P/𝜌 + u is the enthalpy, V is the velocity, and z is the elevation of the system relative to some external reference point.
  • 10. • The differential and finite changes in the internal energy and enthalpy of an ideal gas can be expressed in terms of the specific heats as du= cv dT and dh= cp dT. • For incompressible substances, the constant-volume and constant-pressure specific heats are identical. Therefore, cp ≅cv≅ c for liquids, and the change in the internal energy of liquids can be expressed as u= cave ∆T. • Noting that 𝜌 =constant for incompressible substances, the differentiation of enthalpy h=u + P/ 𝝆 gives dh =du +dP/ 𝝆. Integrating, the enthalpy change becomes • ∆h= ∆ 𝑢 + ∆𝑃 𝜌 ≅ cave ∆T+ ∆𝑃 𝜌 • Therefore, ∆ h= ∆ u≅ cave for constant-pressure processes, and ∆ h= ∆𝑃 𝜌 for constant-temperature processes of liquids.
  • 11. VISCOSITY • When two solid bodies in contact move relative to each other, a friction force develops at the contact surface in the direction opposite to motion. • property that represents the internal resistance of a fluid to motion or the “fluidity,” and that property is the viscosity. • The force a flowing fluid exerts on a body in the flow direction is called the drag force, and the magnitude of this force depends, in part, on viscosity
  • 12. SURFACE TENSION • liquid droplets behave like small spherical balloons filled with the liquid, and the surface of the liquid acts like a stretched elastic membrane under tension. The pulling force that causes this tension acts parallel to the surface and is due to the attractive forces between the molecules of the liquid • The magnitude of this force per unit (a) length is called surface tension 𝜎s and is usually expressed in the unit N/m • This effect is also called surface energy and is expressed in the equivalent unit of N m/m2 or J/m2. • In this case, 𝜎s represents the stretching work that needs to be done to increase the surface area of the liquid by a unit amount.
  • 13. MACH NUMBER • When analyzing rockets, spacecraft, and other systems that involve high speed gas flows, the flow speed is often expressed in terms of the dimensionless Mach number defined as • Ma= V/ c= Speed of flow/ Speed of sound • A flow is called sonic when Ma =1 • subsonic when Ma< 1, • supersonic when Ma> 1 • hypersonic when Ma>> 1
  • 14. THANK-YOU MADE BY MADHURA MAHABAL , PRN:22210003