How many Potechially defferent mixed tensors forder two can be defined Ex:0 by faking the ouler Product of s and T tten Contraching twire ?

Q: The Power (P) required to drive the pump depends upon the diameter (D), the angular velocity (@),…

A: Total variable =P,D,ω,Q,ρ P= f(D,ω,Q,ρ) where P is a dependent variable

Q: Water is flowing in a pipe with radius of 25.4 cm at velocity of 5 m/s. The viscosity of water is…

A:

Q: Generalize Prob. as follows. Denote length AB asH , length BC as L , and angle ABC as θ . Let the…

A: Given data  width of the dam = b specific gravity SG = 2.4

Q: Derive e duao Uloo dx 2-B4 Ue da from Potential flow Theory

A: Potential stream hypothesis can be utilized to assess the adequacy of different wingtip gadgets,…

Q: choose the correct answer 1-Which of the valid assumptions is used by derivationBernoulli equation?…

A: The assumption that is made in Bernoulli equation are:- 1) steady flow 2) incompressible flow 3) non…

Q: (1) The velocity potential of a fluid flow given by: p = 3x²y – ay³ (1 a) Find the value of the…

A: The u component of the velocity can be expressed as, The v component of the velocity can be…

Q: A two-dimensional Cauchy stress tensor is given as o=t@n₁+ anı n2, where t is an arbitrary vector…

A: σ = t ⊗ n1 + α n1 ⊗ n2

Q: : Equation 2.7 in the text provides the velocity profile, u(y) for a narrow, infinitely lo1…

A: The solution is attached below:

Q: ,AH,Q,AU, and AS: (a) if the process is nonflow; (b) if the process is steady flow with AK = 0. Draw…

A:

Q: Using primary dimensions, verify that the Rayleigh number  is indeed dimensionless. What other…

A: The Rayleigh number is defined as:

Q: In the quadratic equation which is homogeneous, a⋅x2+b⋅x+c=0a⋅x2+b⋅x+c=0 xx represents a time, cc…

A: Given data  ax2+bx+c = 0 above equation is homogeneous  c has the dimension of linear velocity i.e.…

Q: The continuity equation is not based on the principle of conservation c Select one: O True OFalse

A: Answer: False The given statement is "The continuity equation is not based on the principle of…

Q: Use the method of repeating variables to find out the non-dimensional groups for the problem of fan…

A: To find: The non dimension group . Given: The power is function of p=f(D,ρ,ω,Q). Here, P is power, D…

Q: For what uniform rotation rate in r/min about axis C willthe U-tube in Fig.  take the confi guration…

A:

Q: Given the velocity field V = Axî – Ayĵ, where A = 4s-1, (a) Sketch the velocity field. (you can do…

A: Given data  V=Axi-Ayj  A=4/s  V=4xi-4yj Here  U=4x V=-4y

Q: The bending stress o in a beam depends upon the bending moment Mand the beam area moment of inertia…

A: It is required to determine dimensionally homogeneous formula for bending stress

Q: An idealized incompressible fl ow has the proposed threedimensionalvelocity distributionV = 4xy2i +…

A: Given, V = 4xy2i + f (y)j - zy2k It is an incompressible flow

Q: The Position of a Particular flow field is cie92, Yp azébt 9iven by in a Xp= Find P = ८८.eb+ the…

A: Write the equation for the pathline in the x-direction using the given data. xP=c1eat Here, c1 and a…

Q: Question 3 a. For the pressure vessel containing glycerin, with piezometer attached as shown, what…

A: Hello. Since your question has multiple sub-parts, we will solve first three sub-parts for you. If…

Q: (k-1.33) flows inside a goo conseigat/dhiyeget An ideal wher noz2le under certaiu circumstauces "…

A: The data given is, The area at the inlet, Ainlet = 25 cm2 Inlet Mech number, Minlet = 2.4 Ideal gas…

Q: O velocity field of a fluid field; u= y. z +t V = x.Z -E equation are given %3D W = X.Y a) Deive…

A:

Q: Lacrang for a particle moving inone dimension (L=exp(at)[mx^2/2-kx^2/2]) a,m,k, constants. What is…

A:

Q: dus A fluid flow situation depends the on 2. Velocity (V), the density several linear dimension,…

A: Variables involved in this case,Velocity = VDensity =ρLinear dimensions=L, L1, L2Pressure…

Q: A 1 m x 1.5 m cylindrical tank is full of oil with SG = 0.92. Find the force acting at the bottom of…

A:

Q: If a missile takes off vertically from sea level and leavesthe atmosphere, it has zero drag when it…

A: The drag force will be given as follows,…

Q: A proposed three-dimensional incompressible fl ow fi eldhas the following vector form:V = Kxi + Kyj…

A: Given Data: Flow filed is V = Kxi + Kyj - 2Kzk. The expression of three-dimensional continuity…

Q: 1. While researching fluid dynamics, you come across a reference to the dimensionless number called…

A:

Q: Assumptions: The flow is steady, The flow is incompressible, The flow is two-dimensional in the x-y…

A: Solution:

Q: Select a common dimensionless parameter in fluid mechanics from the following: (a) angular…

A: Given options and To find the dimensionless parameter in fluid mechanics.

Q: Ux = -ax Uy = ay  Using the streamline equations show the streamlines of the flow as well as stating…

A: Given data ux=-axuy=ay Here, ux and uy is the speed of the flow in X and Y direction. Now we have to…

Q: Calculate rectangular and 'm' about Corner the be inertia tensor for of density "8" дах 26 lamina of…

A: To find: The inertia of the rectangular lamina. Given: The length of the rectangular lamina is l=2a.…

Q: Select the correct answer

A: 1. The correct option is C.

Q: Q2 : Use the dimensional analysis to find the mistakes in the given equation that is considered as…

A:

Q: Starting from Tw find 1, 1 2 1 3 and proof the following equation f and Re using dimensional…

A:

Q: 2: if We have three fluids with diII nt properties àš lištēd {fluid 1: has weight, which is greater…

A: If a fluid has uniform velocity distribution throughout the section of the flow, then it is said to…

Q: Figure  shows the flow of water over a dam. Thevolume fl ow Q is known to depend only on crest width…

A: As the discharge depends on the crest width B, acceleration due to gravity g and the height H.…

Q: Q2/ By using the power series method make a dimensional analysis for the following variables: The…

A:

Q: QI: The U tube (in Fig.1) is open at (D) and closed in (A). What will be the pressure at point (A, B…

A: Given: Given: The uniform acceleration to the top, az = 10 m/s2 The uniform acceleration to the…

Q: 1. Show that this formula is true: v. (V . o)= v · (V · o)+ a : V ỹ

A: given; show that;∇.(V⇀.σ)=V⇀.(∇.σ)+σ.(∇.V⇀)

Q: Summarize the eight steps involved in a typical CFD analysis of a steady, laminar flow field

A: Here are the steps that are involved in performing CFD analysis of a steady laminar flow field. The…

Q: During World War II, Sir Geoffrey Taylor, a British fl uiddynamicist, used dimensional analysis to…

A: Given data: E = f (R, ρ, t ) where R = blast wave radius  , E = energy released,   ρ = air density,…

Q: -5 -4 +2 -1 W- E Consider the steady, two-dimensional velocity field of wind as: V= (u,v)= (8 –…

A:

Q: P1.10 The Stokes-Oseen formula [18] for drag force F on a sphere of diameter D in a fluid stream of…

A: This question is based on the dimensionally homogenous.  Dimension homogenous means the dimension on…

Q: The Stokes-Oseen formula for drag force on a sphere at low speed is given as D = 3dV +916V 2d2,…

A: (a) To find out the dimensions of the viscosity coefficient, Both the items on the right-hand side…

Q: The only possible dimensionless group that combines velocityV , body size L , fl uid density ρ , and…

A: Write the dimensions of velocity  is . Write the dimensions of body size  is . Write the dimensions…

Q: The velocity potential function i

A: Given: Velocity potential function for a source varies with the  distance r as: Where,  Velocity…

Q: Convert 670 mmHg ft° to metric horsepower:h

A:

Q: Consider the pipe annulus sketched in fig. Assume that the pressure is constant everywhere (there is…

A: The x-momentum equation is given by. ρ∂u∂t+u∂u∂r+uθr∂u∂θ+u∂u∂x=∂P∂x+ρgx+μ1r∂∂rr∂u∂r+1r2∂2u∂θ2+∂2u∂x2…

Q: the differential equation for conservation of mass, the continuity equation. In cylindrical…

A: given steady flow  equation 1r∂rur∂r+1r∂uθ∂θ+∂uZ∂Z=0

Joining Processes

It is the process of permanent or temporary joining of two metal pieces with the help of heat or pressure. Two metal parts are assembled by applying an energy source for the formation of a single unit. The obtained joined metals cannot be fragmented easily with the application of any force.