What fundamental principle governs fluid motion and is applicable in flow calculation?

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The principle that governs fluid motion and is most widely applicable in flow calculation is Bernoulli's principle. This principle states that within a flowing fluid, an increase in the fluid's speed occurs simultaneously with a decrease in pressure or potential energy. Bernoulli's equation, derived from this principle, describes the relationship between the velocity of a fluid, its pressure, and its height within a flow system, making it a fundamental tool in fluid dynamics.

Bernoulli's principle is particularly useful in various engineering applications such as the design of piping systems, understanding airflow over wings, and analyzing open channel flows. It provides insights into how changes in a fluid's velocity affect its pressure and can predict how fluid will behave under certain conditions, which is essential for accurate flow calculations.

While conservation of momentum and conservation of mass are both important principles in fluid mechanics, they serve different functions. Conservation of mass, for example, relates to how mass is conserved in a closed system and is often encapsulated by the continuity equation. Conservation of momentum deals with the forces acting on and resulting from fluid motion but does not directly provide a relationship among pressure, velocity, and elevation as Bernoulli's principle does.

Hydraulic conductivity, on the other hand, relates to how easily

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