state and prove Bernoulli's theorem
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Bernoulli's State and Prove Theorem states that is:
- In fluid dynamics, Bernoulli's system states that fluid acceleration occurs simultaneously with a decrease in static pressure or a decrease in the strength of a liquid.
- Consider a small viscosity fluid flowing through a laminar flow, then all the energy, kinetic energy, and compression strength will remain unchanged.
- Consider the appropriate fluid ‘ρ’ flowing through the entire LM pipe by changing the cross section.
- A1V1 = A2V2.
- The weight of the liquid entering the end of ‘L’ is not the time, and then the distance covered by the liquid is v1t.
- W2 = P2A2v2t
- W = W1-W2
- = P1A1v1t- P2A2v2t.
- ΔP = mg (h2-h1)
- Bernoulli's equation formula is the relationship between pressure, kinetic energy, and the gravitational force of a liquid in a vessel.
Bernoulli's system formula is given as:
- p + \ (\ frac {1} {2} \) ρ v 2 + ρgh = regular
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