1/54
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced | Call with Kai |
|---|
No analytics yet
Send a link to your students to track their progress
Reynolds number determines whether or not flow can be considered compressible or incompressible.
True | ||
False |
False
Which property describes a fluid’s resistance to flow?
Surface tension
Specific weight
Density
Viscosity
Viscosity
The absolute Viscosity of a fluid is primarily a function of;
Density
Temperature
Pressure
Temp
Water has a density of ρ=1000 kg/m3. What is its specific weight?
1000 N/m3
981 N/m3
9.81 N/m3
9810 N/m3
9810 N/m3
All fluids are incompressible.
Tru
False
False
fluid is best defined as a substance that;
Deforms continuously under any applied shear stress | |
Has constant density | |
Has a fixed volume | |
Resists deformation under shear stress |
Deforms continuously under any applied shear stress
Which of the following are fluid properties? Multiple selection is possible!
Density | |
Viscosity | |
Pressure | |
Velocity |
Density and Viscosity
Which of the following are examples of Newtonian fluids?
Water Air Mercury oil
Hg and oil
Absolute pressure is defined as:
The difference between atmospheric pressure and gage pressure | |
The pressure caused solely by the weight of the fluid | |
The sum of gage pressure and atmospheric pressure | |
The pressure measured relative |
The sum of gage pressure and atmospheric pressure
When the absolute pressure in a system is less than atmospheric pressure, which of the following correctly defines the pressure?
Absolute zero pressure | |
Gauge pressure | |
Total pressure | |
Vacuum pressure |
Vacuum pressure
A barometer measures the absolute pressure of the atmosphere by balancing the atmospheric force against a column of fluid (typically Mercury)?
True | ||
False |
True
manometer is a Device using a liquid column to measure absolute pressure relative to vacuum.
True | ||
Fals |
Fals
Which of the following is a required assumption for applying hydrostatic pressure relations?
The flow is inviscid and turbulent. | |
The pressure varies with flow direction. | |
The fluid velocity is uniform throughout the domain. | |
The fluid is incompressible and at rest. |
The fluid is incompressible and at rest.
In a continuous mass of the same static fluid, what can be said about the pressure at two points located at the same elevation?
The pressure is the same at both points. | |
The pressure depends on the horizontal distance between the points. | |
The pressure depends on the fluid velocity. | |
The pressure depends on the container shape. |
The pressure is the same at both points. |
As you move downward (increase depth) in a liquid at rest, the pressure decreases.
True | ||
False |
Flas
Fluid mechanics problems can be analyzed using either the system (Lagrangian) approach, which follows a fixed mass of fluid, or the control volume (Eulerian) approach, which focuses on a fixed region in space through which fluid flows.
True | ||
False |
tru
Which of the following are flow visualization methods used to describe fluid motion?
Control volumes, systems, and boundaries | |
Isobars, isotherms, and isochores | |
Laminar flow, turbulent flow, and transitional flow | |
Streamlines, pathlines, and streaklines |
Streamlines, pathlines, and streaklines
The Hydrostatic pressure in a fluid at rest varies with:
Vertical distance only | |
Fluid velocity | |
Both horizontal and vertical distance | |
Horizontal distance only |
Vertical distance only
For a vertical rectangular plate submerged in water, the resultant hydrostatic force acts:
Below the centroid | |
Above the centroid | |
At the free surface | |
At the centroid |
Below the centroid
The center of pressure is always:
Independent of depth | |
Below the centroid for vertical surfaces | |
At the centroid | |
Above the centroid |
Below the centroid for vertical surfaces
The buoyant force acting on a submerged body equals:
Pressure at centroid × volume | |
Weight of displaced fluid | |
Density of object × volume | |
Weight of the object |
Weight of displaced fluid
The pressure at a point in a static fluid acts:
Only downward | |
Equally in all directions | |
Only upward | |
Only horizontally |
Equally in all directions
For a fully submerged object, the buoyant force depends on:
Object material | |
Volume displaced | |
Object depth | |
Object shape |
Volume displaced
In a static fluid, pressure is the same in all directions at a point.
True | ||
False |
Tru
Hydrostatic pressure depends on the shape of the container.
True | ||
False |
False
Pressure decreases linearly with depth in incompressible fluids.
True | ||
False |
False
A system in fluid mechanics is defined as:
Any region bounded by imaginary surfaces | |
A region where mass flow rate is constant | |
A fixed mass of fluid consisting of the same particles | |
A fixed region in space through which fluid flows |
A fixed mass of fluid consisting of the same particles
A control volume differs from a system because:
Its mass remains constant | |
It must be stationary | |
It always moves with the fluid | |
Fluid may cross its boundaries |
Fluid may cross its boundaries
The Reynolds Transport Theorem (RTT) is used to:
Solve only steady flow problems | |
Determine density variation | |
Calculate head loss | |
Convert system formulations into control volume formulations |
Convert system formulations into control volume formulations
Bernoulli’s equation applies to:
Any compressible flow | |
Turbulent pipe flow with losses | |
Unsteady viscous flow | |
Steady, incompressible, frictionless flow |
Steady, incompressible, frictionless flow
Bernoulli’s equation applies to:
Any compressible flow | |
Turbulent pipe flow with losses | |
Unsteady viscous flow | |
Steady, incompressible, frictionless flow |
No property changes with time at a fixed location
A flow is steady if:
Flow rate is zero | |
Velocity is zero | |
Density is constant | |
No property changes with time at a fixed location |
No property changes with time at a fixed location
Volumetric flow rate depends on density.
True | ||
False |
False
steady flow, velocity must be constant everywhere.
True | ||
False |
False
If B=m (mass), the Reynolds Transport Theorem reduces to:
Conservation of mass | |
Bernoulli equation | |
Angular momentum equation | |
Energy equation |
Conservation of mass
Which quantities can B (dummy variable for extensive properties in RTT) represent?
Mass | |
Energy | |
Angular momentum | |
Pressure | |
Linear momentum |
In steady flow, local acceleration is zero.
True | ||
False |
True
In a three-dimensional velocity field V(x,y,z,t), the components u,v,w represent:
Velocity components in the Cartesian directions | |
Acceleration components | |
Pressure components | |
Density components |
Velocity components in the Cartesian directions
If the velocity components depend only on x,y,z but not on time, the flow is:
Compressible | |
Turbulent | |
Inviscid | |
Steady |
Steady
The acceleration of a fluid particle contains: Multiple selection is possible.
Pressure gradient | |
Convective acceleration | |
Local acceleration | |
Divergence |
Local acceleration
Convective acceleratio
Convective acceleration is associated with:
Spatial variation of velocity | |
Pressure change | |
Time variation of velocity | |
Density change only |
Spatial variation of velocit
The velocity field V(x,y,z,t) represents:
Pressure variation in a fluid | |
Fluid motion at every point in space and time | |
Velocity of a fluid particle only at the inlet | |
Density distribution in a fluid |
Fluid motion at every point in space and time
An infinitesimal fluid element dV represents:
A constant fluid mass | |
A differential control volume used for analysis | |
A pipe cross-sectional area | |
A large reservoir of fluid |
differential control volume used for analysis
In incompressible flow, density can vary with time.
True | ||
False |
False
The material (substantial) derivative D/Dt represents:
Change in density only | |
Spatial change of pressure | |
Rate of change following a moving fluid particle | |
Change in velocity at a fixed point only |
Rate of change following a moving fluid particle
Dimensionless Π groups are used to compare flow behavior between geometrically similar systems operating under different conditions.
True | ||
False |
Tru
the Buckingham Π theorem, if a problem involves n variables and m fundamental dimensions, the number of independent dimensionless groups is:
nm | |
n-m | |
m-n | |
n+m |
n-m
The principle of dimensional homogeneity states that:
Only SI units may be used | |
All terms in an equation must have the same fundamental dimensions | |
All terms in an equation must have identical numerical values | |
All variables must be dimensionless |
All terms in an equation must have the same fundamental dimensions
The primary purpose of dimensional analysis is to;
Eliminate the need for governing equations | |
Replace experimental testing | |
Determine exact numerical solutions to fluid problems | |
Reduce the number of governing variables and identify nondimensional groups |
Reduce the number of governing variables and identify nondimensional groups
In the Buckingham Π method, repeating variables are best described as:
Variables that are already dimensionless | |
Variables that appear unchanged in every Π group | |
Variables selected to non-dimensionalize the remaining variables | |
Variables eliminated from the governing equations |
Variables selected to non-dimensionalize the remaining variables
Why is the dependent variable not typically chosen as a repeating variable?
It would automatically cancel out of the analysis | |
It would prevent formation of independent Π group | |
It does not contain any dimensions | |
It violates dimensional homogeneity |
It would prevent formation of independent Π groups
Which of the following are required characteristics of repeating variables in the Buckingham Π method? (multiple selection is possible)
They must together contain all fundamental dimensions in the problem
They must form a dimensionless group by themselves
They should be chosen to represent the dominant physics of the problem
They must include the dependent variable
They must be dimensionally independent
They must form a dimensionless group by themselves
They must include the dependent variable