Single Choice

In the case of a fluid, Bernoulli's theorem expresses the application of the principle of conservation of:

Alinear momentum
Benergy
Correct Answer
Cmass
Dangular momentum

Solution

The equation of Bernoulli's has the components of pressure energy, kinetic energy and potential energy. It follows the conservation of energy principle.

SIMILAR QUESTIONS

Fluid Mechanics

Pressure head in Bernoulli's equation is:

Fluid Mechanics

Bernoulli's equation is conservation of:

Fluid Mechanics

Bernoulli's principle is based on the law of conservation of :

Fluid Mechanics

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Demonstrate that in the case of a steady flow of an ideal fluid $$Eq.(1.7a)$$ turn into Bernoulli equation.

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The velocity of a kerosene oil in a horizontal pipe is $$5 m/s$$. If $$g = 10 m/s^2$$ then the velocity head of oil will be

Fluid Mechanics

An ideal fluid flows in the pipe as shown in the figure. The pressure in the fluid at the bottom $${p}_{2}$$ is the same as it is at the top $${p}_{1}$$. If the velocity of the top $${ v }_{ 1 }=m/s$$. Then the ratio of areas $${A}_{1}$$. $${A}_{2}$$ is

Fluid Mechanics

State and prove Bernoulli's theorem.

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