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Bernoulli’s theorem includes as a special case of:
  • a)
    Torricelli’s law
  • b)
    Hooke’s law
  • c)
    Archimedes’ principle
  • d)
    Pascal’s law
Correct answer is option 'A'. Can you explain this answer?

Ref: https://edurev.in/question/627751/Bernoullis-theorem-includes-as-a-special-case-ofa-Torricellis-lawb-Hookes-lawc-Archimedes-principled

Torricelli’s law - Class 11 Physics

Torricelli’s law, also known as Torricelli’s principle, or Torricelli’s theorem, statement in fluid dynamics that the speed, v, of fluid flowing out of an orifice under the force of gravity in a tank is proportional to the square root of the vertical distance, h, between the liquid surface and the centre of the orifice and to the square root of twice the acceleration caused by gravity (g = 9.81 N/kg near the surface of the earth).

In other words, the efflux velocity of the fluid from the orifice is the same as that it would have acquired by falling a height h under gravity. The law was discovered by and named after the Italian scientist Evangelista Torricelli, in 1643. It was later shown to be a particular case of Bernoulli’s principle.
Torricelli’s law - Class 11 Physics


The Torricelli’s equation is derived for a specific condition. The orifice must be small and viscosity and other losses must be ignored. If a fluid is flowing through a very small orifice (for example at the bottom of a large tank) then the velocity of the fluid at the large end can be neglected in Bernoulli’s Equation. Moreover the speed of efflux is independent of the direction of flow. In that case the efflux speed of fluid flowing through the orifice given by following formula:


v = √2gh

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FAQs on Torricelli’s law - Class 11 Physics

1. What is Torricelli’s law?
Ans. Torricelli's law, also known as Torricelli's theorem, states that the speed of efflux of a fluid through an orifice is directly proportional to the square root of the height of the fluid column above the orifice.
2. How is Torricelli’s law derived?
Ans. Torricelli's law can be derived from Bernoulli's equation, which relates the pressure, velocity, and height of a fluid. By equating the pressure at the surface of the liquid with the pressure at the orifice, and considering the conservation of energy, one can derive Torricelli's law.
3. What is the significance of Torricelli’s law?
Ans. Torricelli's law is significant in various practical applications, particularly in fluid dynamics. It helps in determining the speed of efflux of a fluid through an orifice, which is useful in designing and understanding the behavior of fluid systems such as pipes, nozzles, and fountains.
4. Can Torricelli’s law be applied to all types of fluids?
Ans. Torricelli's law is applicable to both ideal and viscous fluids, as long as the flow is incompressible and the orifice is small compared to the fluid volume. However, for highly viscous fluids or cases with complex flow patterns, the law may not accurately predict the behavior of the fluid.
5. What are some practical applications of Torricelli’s law?
Ans. Torricelli's law has practical applications in various fields such as hydraulics, plumbing, fluid mechanics, and hydrodynamics. It is used to calculate the flow rate of liquids through pipes, design fountains and water jets, determine the functioning of siphons, and analyze the behavior of fluids in tanks and containers.
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