Q1: Apply appropriate solution method using math principles to prove that "thepressure at a point in a fluid has the same magnitude in all directions". Supportyour answer with sketch.Answer: Px Pz = Pn P are the mean pressures at the three surfaces in the x- andz-directions.Q2: Formulate the issue and identify key variables to prove that [AP = P2 - P, = pgAz = y, Az], where y, and p are the specific weight and density of the fluid,respectively. Az is the vertical distance. Support your answer with sketch.Q3: From fluid mechanics science perspective, define the center of gravity and thecenter of pressure.Q4: Identify the hydrostatic force acting on the top surface of a submergedrectangular plate by applying principles of engineering for the following cases: 1tilted plate, (2 vertical plate, and 3 horizontal plate. Support your answer withsketch.Q5: By applying principles of fluid mechanics science, define the "rigid-body"and identify its features.Q6: Formulate the issue and identify key variables to prove thataz-p(g + a,)], where p is the density of the fluid. a, is acceleration in the z-directions. Support your answer with sketch.Q7: According to the rigid-body motion of fluids, distinguish the key propertiesfor the special cases: 1 Fluids at Rest, 2 Free Fall of a Fluid Body.2

Name: Q1: Apply appropriate solution method using math principles to prove
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Description: Q1: Apply appropriate solution method using math principles to prove that "thepressure at a point in a fluid has the same magnitude in all directions". Supportyour answer with sketch.Answer: Px Pz = Pn P are the mean pressures at the three surfaces

solution 3:- The centre of gravity is the point in a body about which all parts of the body…

Answered: Q3: From fluid mechanics science…

Engineering

Mechanical Engineering

Q3: From fluid mechanics science perspective, define the center of gravity and the center of pressure.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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