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Consider the two-dimensional, incompressible and stationary flow through a convergent duct as shown in the figure, whose flow velocity field is given by V = (u, v) = (20 + 10x) i-10yj; where 20 m /s is the horizontal velocity at x = 0. Note that the viscous %3D %3D effects along the walls are ignored in this equation but it is a reasonable approximation for the entire large part of the flow field. Determine the acceleration of the fluid particles as it passes through the position (1,1) m 20 m/s (300i +100j) m/s²2 (600i +100j) m/s²2 (500i +100j) m/s2 (400i +100j) m/s2

Consider the two-dimensional, incompressible and stationary flow through a convergent duct as shown in the figure, whose flow velocity field is given by V = (u, v) = (20 + 10x) i-10yj; where 20 m /s is the horizontal velocity at x = 0. Note that the viscous %3D %3D effects along the walls are ignored in this equation but it is a reasonable approximation for the entire large part of the flow field. Determine the acceleration of the fluid particles as it passes through the position (1,1) m 20 m/s (300i +100j) m/s²2 (600i +100j) m/s²2 (500i +100j) m/s2 (400i +100j) m/s2

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Consider the two-dimensional, incompressible and stationary flow through a convergent duct as shown in the figure, whose flow velocity field is given by V = (u, v) = (20 + 10x) i-10yj; where 20 m / s is the horizontal velocity at x = 0. Note that the viscous effects along the walls are ignored in this equation but it is a reasonable approximation for the entire large part of the flow field. Determine the acceleration of the fluid particles as it passes through the position (1,1) m

Consider the two-dimensional, incompressible and stationary flow through a convergent duct as shown in the figure, whose flow velocity field is given by V = (u, v) = (20 + 10x) i-10yj; where 20 m / s is the horizontal velocity at x = 0. Note that the viscous effects along the walls are ignored in this equation but it is a reasonable approximation for the entire large part of the flow field. Determine the acceleration of the fluid particles as it %3D passes through the position (1,1) m 20 m/s (300i +100j) m/s2 (600i +100j) m/s2 (500i +100j) m/s2 (400i +100j) m/s²
Transcribed Image Text:Consider the two-dimensional, incompressible and stationary flow through a convergent duct as shown in the figure, whose flow velocity field is given by V = (u, v) = (20 + 10x) i-10yj; where 20 m / s is the horizontal velocity at x = 0. Note that the viscous effects along the walls are ignored in this equation but it is a reasonable approximation for the entire large part of the flow field. Determine the acceleration of the fluid particles as it %3D passes through the position (1,1) m 20 m/s (300i +100j) m/s2 (600i +100j) m/s2 (500i +100j) m/s2 (400i +100j) m/s²
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