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Speeds Bernoulli

The impeller is attached to a shaft. The shaft spins and is powered by the motor or driver. We use the term driver because. some pumps are attached to pulleys or transmissions. The fluid enters into the eye of the impeller and is trapped between the impeller blades. The impeller blades contain the liquid and impart speed to the liquid as it passes from the impeller eye toward the outside diameter of the impeller. As the fluid accelerates in velocity, a zone of low pressure is created in the eye of the impeller (the Bernoulli Principle, as velocity goes up, pressure goes down). This is another reason the liquid must enter into the pump with sufficient cnergt. ... [Pg.3]

Bernoulli and Euler dominated the mechanics of flexible and elastic bodies for many years. They also investigated the flow of fluids. In particular, they wanted to know about the relationship between the speed at which blood flows and its pressure. Bernoulli experimented by puncturing the wall of a pipe with a small, open-ended straw, and noted that as the fluid passed through the tube the height to which the fluid rose up the straw was related to fluid s pressure. Soon physicians all over Europe were measuring patients blood pressure by sticking pointed-ended glass tubes directly into their arteries. (It was not until 1896 that an Italian doctor discovered a less painful method that is still in widespread... [Pg.141]

Thus, it should be noted that the flame propagation in combustible vortex rings is not steady, but "quasi-steady" in the strict sense of the word. This may explain why prediction 9, based on the momentum flux conservation can better describe the flame speed for large values of Vg than prediction 4, which adopts the Bernoulli s equation on the axis of rotation. [Pg.54]

An alternative is to choose locations 1 and 2 as shown. These points are in the bulk of the liquid where the liquid s speed is negligibly small. Applying Bernoulli s equation between points 1 and 2 gives the pump head as... [Pg.15]

We have seen the effect of changing the diameter of a pipe on the speed of the fluid flowing through the pipe. It turns out that as the speed of a fluid increases, the pressure exerted by the fluid decreases. This phenomenon is called the Bernoulli Effect. The Bernoulli effect provides the lift for airplanes and is why shower curtains get sucked towards you when you first turn on the shower. It also provides the basis for a Venturi flowmeter. [Pg.117]

Be very cautious when using the Bernoulli equation. Pay special attention to the subscripts and the units. When in doubt with what units to use, always revert to SI units, where the pressure will be given in pascals, the speed in meters per second, and the density in kilograms per cubic meter. [Pg.119]

Finally, the speed of the fluid vt can be calculated using the Bernoulli equation in combination with the equation of continuity. Specifically, starting with the Bernoulli equation,... [Pg.121]

The incompressible flow equation used here is accurate for natural draft devices where the resulting air velocity is much lower than the speed of sound. However, it is not a good assumption for fuel flow from a fuel orifice as fuel pressures are normally 25 psig or so and the exit velocity is sonic. For these cases, we must make use of a more inclusive form of the Bernoulli equation. [Pg.80]

The Pitot tube measures pressure, from which the speed of the fluid can be deduced by application of Bernoulli s equation. It consists of a tube whose tip face is perpendicular to the direction of the fluid flow, as shown in Figure 6.9, and an additional pressure tap to measure the static pressure. The kinetic energy... [Pg.213]

Bernoulli s principle states that as the speed of a fluid increases, its pressure decreases. [Pg.254]

Newton and Leibnitz. The foundations of calculus of variations were laid by Bernoulli, Euler, Lagrange and Weierstrass. The optimization of constrained problems, which involves the addition of unknown multipliers, became known by the name of its inventor Lagrange. Cauchy made the first application of the steepest descent method to solve unconstrained minimization problems. In spite of these early contributions, very little progress was made until the middle of the 20th century, when high-speed digital computers made the implementation of the optimization procedures possible and stimulated further research in new methods. [Pg.425]

Application of the Bernoulli Equation to the simple apparatus which is an air amplifier implements what is known as the Coanda Effect (named after Romanian aerodynamics pioneer Henri Coanda, who, in 1934, was the first to recognize the practical application of the phenomenon in development of aircraft which would have adequate lift at low air speed). Specifically, in an air amplifier, compressed air expands across a specially configured surface. A high velocity jet is produced. The jet clings to the walls of the surface (the Coanda Effect). A zone of low pressure is created. Available air at a higher pressure is pulled into the zone of lower pressure. The level of low pressure is dependent upon the dimensions of the surface configuration (as predicted by the Bernoulli Equation). [Pg.232]

The ship critical or Schijf-limiting speed Kr is the speed that ships cannot exceed due to the balance between the continuity equation and Bernoulli s law. For economic reasons, maximum ship speeds are typically only 80% of V"cr- The Fcr (m/s) varies as a function of the channel configuration given by... [Pg.734]

Daniel Bernoulli (1700-1782) A Dutch-born mathematician who spent much of his life in Basel, Switzerland, where he worked on applications of mathematics to mechanics. He was a contemporary and intimate friend of Leonhard Euler. His main work is Hydrodynamique (1738), where he introduced the principle of conservation of energy. Bernoulli s principle states that the pressure in a fluid decreases as the speed of the fluid increases. Bernoulli was the first to formulate a kinetic theory of gases, and he applied this idea to explain the law of Boyle and Mariotte (Section 3.1.1). [Pg.152]

The second important variable is the particle velocity v (see Eq. (4.3)). An increase in speed is accompanied by a decrease in pressure according to the Bernoulli principle. The fluctuation of fluid particles in the area of the amplitude... [Pg.131]

According to this theory on boundary lines detached flow pressure psn. speed u are constant and connected by Bernoulli number with pressure p and speed h in a relative wind ... [Pg.193]


See other pages where Speeds Bernoulli is mentioned: [Pg.226]    [Pg.226]    [Pg.89]    [Pg.3]    [Pg.54]    [Pg.59]    [Pg.176]    [Pg.152]    [Pg.153]    [Pg.88]    [Pg.275]    [Pg.78]    [Pg.87]    [Pg.88]    [Pg.409]    [Pg.117]    [Pg.73]    [Pg.147]    [Pg.268]    [Pg.338]    [Pg.155]    [Pg.205]    [Pg.253]    [Pg.140]    [Pg.409]    [Pg.45]    [Pg.286]   


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