MIT Marine Hydrodynamics Spring 2005 Problem Set 5B
Please solve these for me thanks ! :)
MIT Marine Hydrodynamics Spring 2005 Problem Set 5B Please solve these for me thanks ! :)...
please let other answer if you cant answer thanks please list assumptions, show work, and explain your reasoning carefully! please don't forget all this thanks 3. Consider incompressible, steady, inviscid flow at vertical velocity v though a porous surface into a row up of height, as shown. Assume that the flow is 2D planar, so neglect any variations or velocity components in the direction IV (a) Find the x-component of velocity, assuming uniform flow at every x location. points) Pind...
Consider incompressible, steady, inviscid flow at vertical velocity vo though a porous surface into a narrow gap of height h, as shown. Assume that the flow is 2D planar, so neglect any variations or velocity components in the z direction. Find the x-component of velocity, assuming uniform flow at every x location. Find the y-component of velocity. Find an expression for the pressure variation, assuming that the pressure at the outer edge of the gap is Parm (hint: we can...
could you please help me with answering all parts of this question. like and comment are rewarded. [7] A3. (a) Draw the streamlines and vortex lines of a Rankine vortex. Indicate which field lines are streamlines and which field lines are vortex lines, and label the vortex core. Explain which region of the flow has zero vorticity, and which region of the flow has non-zero vorticity. (b) A fluid with constant density po, pressure p, and velocity v, satisfies the...
Please answer without using previously posted answers. Thanks Let F(x, y) be a two-dimensional vector field. Spose further that there exists a scalar function, o, such that Then, F(x,y) is called a gradient field, and φ s called a potential function. Ideal Fluid Flow Let F represent the two-dimensional velocity field of an inviscid fluid that is incompressible, ie. . F-0 (or divergence-free). F can be represented by (1), where ф is called the velocity potential-show that o is harmonic....
For an imcomprresible fluid -y- direction velocity component on (x,y) plane given . İn this statement a and v constant.For the flow area of this fluid find the vortex vector of -z- direction component.? Note:X=0 for U(x,y)=0 xy 2aV- = (و ,) ( +y)
please solve (va20) for me thanks!! :) V VISCOUS FLOWS Page 38 nar flow between two infinite plates a distance h apart driven by a pressure gra- Va20. For lami dient, the velocity profile is [constant] [linear] [parabolic] [hyperbolic] [elliptic] [error func- tion], and the flow rate Q is proportional to h to the power is driven by the top plate moving at a speed U in the absence of any pressure gradient, the velocity profile is [constant] linearl Iparabolic]...
Meng334(fluids mechanics) plz solve it fast in 10 mins please Q2: A steady two-dimensional, incompressible flow of a Newtonian fluid with the velocity field: v = y2-x2 u-2 x y and w 0 (a) Does the flow satisfy conservation of mass. (b) Find the total pressure gradient VP) (c) Show that the pressure field is a smooth function of x and y. Don't compute the pressure. (9x 9y 0) = Q2: A steady two-dimensional, incompressible flow of a Newtonian fluid...
2) A thin plate with a circular hole in it is placed on top of a vertical pipe, as shown in the figure below. Water from the pipe exits to the atmospbere through a small hole in the plate of area AD The cross-sectional area of the pipe is Ap, and Vpis the velocity of the water in the pipe. The weight of the plate steady, and igpore body forces on the flud 125 pts) (a) Write an expressionor has...
Problem 3- For flow of an incompressible, Newtonian fluids between parallel plates, the velocity distribution between the plate is given by 1 dP 2μ dr where y is the direction from one plate (y-0) to another (y-w),and x is the direction of flow a) What is the expression for the rate of deformation matrix? b) What is the expression for the stress matrix? c) At the center of the flow y w/2, what is the direction of internal forcing due...
IHSOL 3. A viscous liquid of constant p and u falls due to gravity between two stationary flat plates a distance h apart, as shown in the figure below. The liquid has just a single velocity component u = u (y). There are no applied pressure gradients, only gravity. Solve the Navier- Stokes equation for the velocity of the fluid between the two flat plates under steady state condition. The dimension of the plates along the z-axis (into the plane...