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WHAT IS FLUID? Fluid is a substance that is capable of flowing. It has no definite shape of its own. It assumes the shape of its container. Both liquids.

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Presentation on theme: "WHAT IS FLUID? Fluid is a substance that is capable of flowing. It has no definite shape of its own. It assumes the shape of its container. Both liquids."— Presentation transcript:

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2 WHAT IS FLUID? Fluid is a substance that is capable of flowing. It has no definite shape of its own. It assumes the shape of its container. Both liquids and gases are fluids. Examples of fluids are : water milk kerosene emulsions etc

3 2. TYPES OF FLUIDS Fluids can be classified into five basic types. They are: Ideal Fluid Real Fluid Pseudo-plastic Fluid Newtonian Fluid Non-Newtonian Fluid

4 2.1 IDEAL FLUID An Ideal Fluid is a fluid that has no viscosity. It is incompressible in nature. Practically, no ideal fluid exists.

5 2.2 REAL FLUID Real fluids are compressible in nature. They have some viscosity. Real fluids implies friction effects. Examples: Kerosene, Petrol, Castor oil

6 2.3 PSEUDO-PLASTIC FLUID A fluid whose apparent viscosity or consistency decreases instantaneously with an increase in shear rate. Examples are: i. quick sand ii. ketch-up etc.

7 2.4 NEWTONIAN FLUID Fluids that obey Newton’s law of viscosity are known as Newtonian Fluids. For a Newtonian fluid, viscosity is entirely dependent upon the temperature and pressure of the fluid. Examples: water, air, emulsions

8 2.5 NON-NEWTONIAN FLUIDS Fluids that do not obey Newton’s law of viscosity are non-Newtonian fluids. Examples: Flubber, Oobleck (suspension of starch in water), Pastes, Gels & Polymer solutions.

9 3. PROPERTIES OF FLUIDS Properties of fluids determine how fluids can be used in engineering and technology. They also determine the behaviour of fluids in fluid mechanics. They are: Density Viscosity Surface Tension Capillary Action Specific Weight Specific Gravity

10 3.1 DENSITY Density is the mass per unit volume of a fluid. In other words, it is the ratio between mass (m) and volume (V) of a fluid. Density is denoted by the symbol ‘ρ’. Its unit is kg/m3.

11 3.2 VISCOSITY Viscosity is the fluid property that determines the amount of resistance of the fluid to shear stress. It is the property of the fluid due to which the fluid offers resistance to flow of one layer of the fluid over another adjacent layer.

12 3.2.1 DYNAMIC VISCOSITY The Dynamic (shear) viscosity of a fluid expresses its resistance to shearing flows, where adjacent layers move parallel to each other with different speeds.

13 3.2.2 KYNEMATIC VISCOSITY The kinematic viscosity (also called "momentum diffusivity") is the ratio of the dynamic viscosity μ to the density of the fluid ρ.

14 3.3 SURFACE TENSION The property of fluids to resist tensile stresses on their surface is called as Surface Tension

15 3.4 CAPILLARY ACTION Capillary action is the property of fluid to flow in a narrow spaces without assistance of and in opposition to external forces like gravity. The effect can be seen in the drawing up of liquids between the hairs of a paint-brush, in a thin tube, in porous materials such as paper and plaster, in some non-porous materials such as sand or in a It occurs because of intermolecular forces between the liquid and surrounding solid surfaces

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17 3.5 SPECIFIC WEIGHT Specific weight is the weight possessed by unit volume of a fluid. It is denoted by ‘w’. Its unit is N/m3. Specific weight varies from place to place due to the change of acceleration due to gravity (g).

18 Metacentric Height The metacentric height (GM) is a measurement of the initial static stability of a floating body. It is calculated as the distance between the centre of gravity of a ship and its metacentre. A larger metacentric height implies greater initial stability against overturning. The metacentric height also influences the natural period of rolling of a hull, with very large metacentric heights being associated with shorter periods of roll which are uncomfortable for passengers. Hence, a sufficiently, but not excessively, high metacentric height is considered ideal for passenger ships.centre of gravitymetacentreperiod

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20 Reynolds transport theorem Imagine a system and a coinciding control volume with a control surface. Reynolds transport theorem states that the rate of change of an extensive property N, for the system is equal to the time rate of change of N within the control volume and the net rate of flux of the property N through the control surface.

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22 THANK YOU


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