Is it bernoli cust

You likely mean Bernoulli's equation (or Bernoulli's principle). Here's a quick overview:
Bernoulli's equation states that for an incompressible, inviscid fluid in steady flow, the total mechanical energy along a streamline is constant:
P + ½ρv² + ρgh = constant
Where:
  • P = static pressure
  • ρ = fluid density
  • v = fluid velocity
  • g = gravitational acceleration
  • h = height
It basically says: where fluid moves faster, pressure is lower, and vice versa.
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Bernoulli equation fluid dynamics explained

It sounds like you're asking about Bernoulli's equation (sometimes called Bernoulli's principle) - formulated by Swiss mathematician Daniel Bernoulli in 1738. Here's a full breakdown:

Bernoulli's Equation

P + ½ρv² + ρgh = constant
TermNameMeaning
PStatic pressureForce per unit area exerted by the fluid
½ρv²Dynamic pressureKinetic energy per unit volume
ρghHydrostatic pressureGravitational potential energy per unit volume

The Core Idea

As stated in Bernoulli's principle (Byju's): as the speed of a moving fluid increases, the pressure within the fluid decreases, and vice versa. It's essentially a statement of conservation of energy applied to fluid flow.

Assumptions (when it applies)

  1. Steady flow (not changing with time)
  2. Incompressible fluid (constant density - valid for most liquids, low-speed gases)
  3. No friction (inviscid flow)
  4. Flow along a streamline

Real-World Applications

  • Airplane lift - air moves faster over the curved top of a wing, creating lower pressure above and lift
  • Pitot tube - measures aircraft airspeed using pressure difference
  • Venturi meter - measures fluid flow rate in pipes
  • Shower curtain effect - fast-moving water/air creates low pressure, pulling the curtain inward
  • Carburetors - use pressure drop to draw fuel into airflow

Modified Form (with losses)

For real-world pipe systems, the equation is extended to include head losses and pump work:
P₁ + ½ρv₁² + ρgh₁ = P₂ + ½ρv₂² + ρgh₂ + losses

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