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Difficulty: All Easy Medium Hard 71–80 of 133
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Q.71 Easy Fluid Mechanics
A centrifugal pump operates with water (ρ = 1000 kg/m³) at an impeller diameter of 0.3 m and rotational speed of 1500 RPM. Calculate the peripheral velocity at the impeller tip.
A 23.56 m/s
B 15.71 m/s
C 31.42 m/s
D 47.12 m/s
Correct Answer:  A. 23.56 m/s
EXPLANATION

Peripheral velocity = π × D × N / 60 = π × 0.3 × 1500 / 60 = 23.56 m/s

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Q.72 Easy Fluid Mechanics
The relative roughness of a pipe is defined as:
A Absolute roughness height only
B Ratio of absolute roughness to pipe diameter
C Product of roughness and pipe length
D Roughness divided by fluid viscosity
Correct Answer:  B. Ratio of absolute roughness to pipe diameter
EXPLANATION

Relative roughness ε/D = (absolute roughness)/(pipe diameter). This dimensionless parameter determines flow behavior in the Moody chart for turbulent flow calculations.

Test
Q.73 Easy Fluid Mechanics
In a U-tube manometer measuring differential pressure, if one side contains mercury (ρ = 13600 kg/m³) with a height difference of 250 mm, what is the differential pressure?
A 32.4 kPa
B 33.3 kPa
C 34.2 kPa
D 35.1 kPa
Correct Answer:  B. 33.3 kPa
EXPLANATION

ΔP = ρ_mercury × g × h = 13600 × 9.81 × 0.25 = 33,324 Pa ≈ 33.3 kPa

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Q.74 Easy Fluid Mechanics
Which of the following pump types operates on the principle of positive displacement with rotating screws?
A Centrifugal pump
B Reciprocating pump
C Screw pump
D Jet pump
Correct Answer:  C. Screw pump
EXPLANATION

Screw pumps (Archimedean screw or progressive cavity pumps) use rotating screws for positive displacement. They are used for high viscosity fluids.

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Q.75 Easy Fluid Mechanics
Which dimensionless number is used to characterize the ratio of inertial forces to viscous forces in fluid flow?
A Froude number
B Reynolds number
C Mach number
D Strouhal number
Correct Answer:  B. Reynolds number
EXPLANATION

Reynolds number (Re = ρVD/μ) represents the ratio of inertial to viscous forces and determines the flow regime (laminar, transitional, or turbulent).

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Q.76 Easy Fluid Mechanics
For laminar flow of a viscous fluid between two parallel plates, the velocity profile is:
A Linear
B Parabolic
C Logarithmic
D Exponential
Correct Answer:  B. Parabolic
EXPLANATION

For laminar flow between parallel plates (Poiseuille flow), the velocity profile is parabolic due to the balance between pressure gradient and viscous forces.

Test
Q.77 Easy Fluid Mechanics
A fluid with dynamic viscosity of 0.8 Pa·s and density of 900 kg/m³ flows through a circular pipe. What is the kinematic viscosity of this fluid?
A 8.89 × 10⁻⁴ m²/s
B 1.12 × 10⁻³ m²/s
C 720 m²/s
D 1.125 × 10⁻³ m²/s
Correct Answer:  A. 8.89 × 10⁻⁴ m²/s
EXPLANATION

Kinematic viscosity ν = μ/ρ = 0.8/900 = 8.89 × 10⁻⁴ m²/s

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Q.78 Easy Fluid Mechanics
Which pumping principle is used in a gear pump?
A Dynamic principle (Bernoulli effect)
B Positive displacement principle
C Gravity principle
D Capillary action
Correct Answer:  B. Positive displacement principle
EXPLANATION

Gear pumps are positive displacement pumps. They move fixed volumes of fluid per rotation. Dynamic principle applies to centrifugal pumps.

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Q.79 Easy Fluid Mechanics
In fluid mechanics, which dimensionless number represents the ratio of inertial forces to viscous forces?
A Reynolds number
B Froude number
C Weber number
D Mach number
Correct Answer:  A. Reynolds number
EXPLANATION

Reynolds number Re = (Inertial forces)/(Viscous forces) = ρVD/μ. It characterizes flow regime (laminar vs turbulent).

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Q.80 Easy Fluid Mechanics
For a Newtonian fluid, shear stress (τ) is related to shear rate (dV/dy) by:
A τ = μ(dV/dy)
B τ = k(dV/dy)ⁿ
C τ = μ₀ + k(dV/dy)ⁿ
D τ proportional to (dV/dy)²
Correct Answer:  A. τ = μ(dV/dy)
EXPLANATION

Newton's law of viscosity: τ = μ(dV/dy). Option B is power law (non-Newtonian), C is Bingham plastic model.

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