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Mechanical Engineering
Fluid Mechanics

Thermodynamics, hydraulics, machine design

37 Q 3 Topics Take Mock Test
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Difficulty: All Easy Medium Hard 21–30 of 37
Topics in Mechanical Engineering
All Thermodynamics 100 Fluid Mechanics 79 Machine Design 80
Q.21 Medium Fluid Mechanics
A pipeline carrying oil (ν = 2 × 10⁻⁴ m²/s) has diameter 0.5 m and velocity 2 m/s. The flow regime is:
A Laminar (Re < 2300)
B Transitional (2300 < Re < 4000)
C Turbulent (Re > 4000)
D Cannot be determined
Correct Answer:  C. Turbulent (Re > 4000)
EXPLANATION

Re = vd/ν = (2 × 0.5)/(2 × 10⁻⁴) = 5000 > 4000, so turbulent

Test
Q.22 Medium Fluid Mechanics
The Froude number characterizes the relative importance of:
A Inertial forces to viscous forces
B Inertial forces to gravitational forces
C Surface tension to inertial forces
D Pressure forces to elastic forces
Correct Answer:  B. Inertial forces to gravitational forces
EXPLANATION

Fr = v/√(gL) compares inertial forces (ρv²) with gravitational forces (ρgL).

Test
Q.23 Medium Fluid Mechanics
A convergent-divergent nozzle (De Laval nozzle) accelerates gas to supersonic speeds. The throat area compared to exit area is:
A Always larger
B Always smaller
C Always equal
D Depends on inlet conditions
Correct Answer:  B. Always smaller
EXPLANATION

In a convergent-divergent nozzle, throat area is smallest and exit area is larger for supersonic flow.

Test
Q.24 Medium Fluid Mechanics
For a turbulent flow in pipes, the friction factor f in the Darcy-Weisbach equation depends primarily on:
A Velocity and pipe diameter only
B Reynolds number and relative roughness
C Temperature and pressure only
D Fluid density only
Correct Answer:  B. Reynolds number and relative roughness
EXPLANATION

Friction factor for turbulent flow depends on Re and roughness (ε/d) as shown in Moody diagram.

Test
Q.25 Medium Fluid Mechanics
In a U-tube manometer with mercury, if one leg shows 50 mm height difference, the pressure difference is:
A 0.05 × ρ_mercury × g Pa
B 50 × ρ_mercury × g Pa
C 0.05 × ρ_water × g Pa
D Cannot be determined without knowing fluid type
Correct Answer:  B. 50 × ρ_mercury × g Pa
EXPLANATION

ΔP = ρgh = ρ_mercury × 9.81 × 0.05 ≈ 50 × ρ_mercury × g Pa (approximately)

Test
Q.26 Medium Fluid Mechanics
A jet of water impinges on a flat plate perpendicular to its surface. If jet velocity is 10 m/s and jet area is 0.01 m², the force on the plate is approximately:
A 100 N
B 500 N
C 1000 N
D 2000 N
Correct Answer:  C. 1000 N
EXPLANATION

Force F = ρAv² = 1000 × 0.01 × 10² = 1000 N (using ρ = 1000 kg/m³ for water)

Test
Q.27 Medium Fluid Mechanics
In a pitot tube, the stagnation pressure and static pressure are measured. The velocity at the measurement point is:
A v = √(2(P_stagnation - P_static)/ρ)
B v = (P_stagnation - P_static)/(2ρ)
C v = (P_stagnation + P_static)/ρ
D v = P_stagnation/(ρ × P_static)
Correct Answer:  A. v = √(2(P_stagnation - P_static)/ρ)
EXPLANATION

From Bernoulli's equation applied between static and stagnation points: v = √(2ΔP/ρ)

Test
Q.28 Medium Fluid Mechanics
The major loss in pipe flow (Darcy-Weisbach equation: hf = f(L/D)(V²/2g)) is primarily due to:
A Sudden expansion or contraction
B Bends and elbows in pipes
C Friction between fluid and pipe wall
D Elevation changes
Correct Answer:  C. Friction between fluid and pipe wall
EXPLANATION

Major losses or friction losses occur due to wall shear stress and account for the majority of energy dissipation in long straight pipe sections. This is captured by the Darcy friction factor.

Test
Q.29 Medium Fluid Mechanics
A venturi meter is used to measure fluid flow rate. The principle it operates on is:
A Archimedes principle
B Continuity equation and Bernoulli's equation
C Stokes law
D Newton's second law of motion
Correct Answer:  B. Continuity equation and Bernoulli's equation
EXPLANATION

Venturi meter uses both continuity equation (conservation of mass) and Bernoulli's equation (energy conservation) to relate pressure difference to flow velocity.

Test
Q.30 Medium Fluid Mechanics
Which of the following is a dimensionless number used in fluid mechanics that compares inertial forces to surface tension forces?
A Weber number
B Froude number
C Strouhal number
D Grashof number
Correct Answer:  A. Weber number
EXPLANATION

Weber number We = ρV²D/σ represents the ratio of inertial to surface tension forces. It's important in two-phase flows and atomization studies.

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