Bernoulli's Principle

58,958 views 23 slides Jan 17, 2014
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FLUID MECHANICS Presentation Bernoulli’s Principle Umar Tariq Husnnain Javeed Adil Faraz Muhammad Zaroon

Bernoulli’s Principle

Bernoulli’s Principle Theory - Introduction Presented by Daniel Bernoulli in his book Hydrodynamica   in 1738

Bernoulli’s Principle Theory - Statement Increase in the speed of the fluid occur simultaneously with a decrease in pressure or a decrease in the fluid's potential energy. OR In a horizontal pipe, the highest fluid pressure is in the section where the flow speed is the lowest, and the lowest pressure is at the section where the flow speed is the biggest. APPLICABLE : INCOMPRESSIBLE - NON VISCOS - NON STEADY

Bernoulli’s Principle Theory - Explanation Figure Section of pipe shown above Bernoulli’s Equation can be written as

Bernoulli’s Principle Theory - E quation Where (in SI units)       P= static pressure of fluid at the cross section ρ = density of the flowing fluid   g= acceleration due to gravity; v = mean velocity of fluid flow at the cross section h= elevation head of the center of the cross section with respect to a datum.

Bernoulli’s Principle APPLICATIONS

Bernoulli’s Principle Application - LIFT

Bernoulli’s Principle Application - LIFT

Bernoulli’s Principle Application - LIFT Fast Moving Air; Low Air Pressure Air travels farther Slow Moving Air; High Air Pressure airfoil Leading edge Trailing edge AirFoil

Bernoulli’s Principle Application - Spoilers Spoiler provides better stability and avoids lift

Bernoulli’s Principle Application - Spoilers greater air speed less pressure less air speed more pressure

Bernoulli’s Principle Application - Tennis Ball

Bernoulli’s Principle Application - Tennis Ball

Bernoulli’s Principle Application - Base Ball

Bernoulli’s Principle Application - Mountains

Bernoulli’s Principle Application – Ping Pong Ball

Bernoulli’s Principle Application – Atomizer

Bernoulli’s Principle Application – Carburetor

Bernoulli’s Principle Application – Atomizer Determining the velocity and debit of water spray in perforated tank

Bernoulli’s Principle Application – Venturi tube A 2 < A 1 ; V 2 > V 1 According to Bernoulli’s Law, pressure at A 2 is lower. Choked flow: Because pressure cannot be negative, total flow rate will be limited. This is useful in controlling fluid velocity.

Bernoulli’s Principle Conclusions Aerodynamics Sports Racing Industry Daily life significance.

Bernoulli’s Principle
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