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The fundamental equation of fluid statics describes the spatial variation of hydrostatic pressure p in the continuous mass of a fluid. Derivation: Consider a fluid element at rest of given mass with volume V and bounded by the surface S. The fluid element stays at equilibrium under the action of the following two forces (i) The Resultant Body Force (ii) The Resultant Surface Force For the fluid element to be in equilibrium , we have The equation is valid for any volume of the fluid element, no matter how small, thus we get This is the fundamental equation of fluid statics. Fundamental Fluid Static Equations in Scalar Form Considering gravity as the only external body force acting on the fluid element, Eq. (3) can be expressed in its scalar components with respect to a cartesian coordinate system (see Fig. 1) as From Eqs (3a)-(3c), it can be concluded that the pressure p is a function of z only. Thus, Eq. (3c) can be re-written as, Services: - Fluid Statics Equation Homework | Fluid Statics Equation Homework Help | Fluid Statics Equation Homework Help Services | Live Fluid Statics Equation Homework Help | Fluid Statics Equation Homework Tutors | Online Fluid Statics Equation Homework Help | Fluid Statics Equation Tutors | Online Fluid Statics Equation Tutors | Fluid Statics Equation Homework Services | Fluid Statics Equation
The fundamental equation of fluid statics describes the spatial variation of hydrostatic pressure p in the continuous mass of a fluid. Derivation: Consider a fluid element at rest of given mass with volume V and bounded by the surface S.
The fluid element stays at equilibrium under the action of the following two forces (i) The Resultant Body Force (ii) The Resultant Surface Force For the fluid element to be in equilibrium , we have The equation is valid for any volume of the fluid element, no matter how small, thus we get This is the fundamental equation of fluid statics. Fundamental Fluid Static Equations in Scalar Form Considering gravity as the only external body force acting on the fluid element, Eq. (3) can be expressed in its scalar components with respect to a cartesian coordinate system (see Fig. 1) as From Eqs (3a)-(3c), it can be concluded that the pressure p is a function of z only. Thus, Eq. (3c) can be re-written as,
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