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Difficulty: All Easy Medium Hard 131–140 of 247
Topics in Chemical Engineering
Q.131 Medium Fluid Mechanics
In turbulent flow through a pipe, the friction factor can be estimated using the Colebrook-White equation. For smooth pipes at high Reynolds numbers, which equation applies?
A Hagen-Poiseuille equation
B Darcy-Weisbach equation with Blasius correlation
C Manning's equation
D Chezy formula
Correct Answer:  B. Darcy-Weisbach equation with Blasius correlation
EXPLANATION

For smooth pipes at high Re, Blasius correlation (f = 0.316/Re^0.25) is used with Darcy-Weisbach equation

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Q.132 Medium Fluid Mechanics
For a long horizontal pipeline with incompressible fluid, the pressure loss due to friction increases when:
A Only velocity increases
B Only pipe length increases
C Both velocity and pipe length increase
D Pipe diameter increases
Correct Answer:  C. Both velocity and pipe length increase
EXPLANATION

From Darcy-Weisbach: h_f = f(L/D)(V²/2g). Friction loss is proportional to length and approximately proportional to V² (in turbulent flow, f decreases slightly with V).

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Q.133 Medium Fluid Mechanics
In a pitot tube application, the stagnation point pressure exceeds static pressure by an amount equal to:
A Gauge pressure only
B Dynamic pressure (½ρV²)
C Hydrostatic pressure
D Total head
Correct Answer:  B. Dynamic pressure (½ρV²)
EXPLANATION

From Bernoulli's equation: P_stagnation - P_static = ½ρV². This dynamic pressure difference is measured by pitot tubes to determine local flow velocity.

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Q.134 Medium Fluid Mechanics
For a venturimeter operating with water flow, the pressure at the throat is found to be lower than upstream. This pressure drop is used to:
A Measure flow rate
B Accelerate the fluid
C Increase friction losses
D Create turbulence
Correct Answer:  A. Measure flow rate
EXPLANATION

Venturimeter uses Bernoulli's equation principle. The pressure difference between throat and upstream is related to flow velocity and can be used to calculate the volumetric flow rate.

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Q.135 Medium Fluid Mechanics
In a siphon arrangement, what is the maximum theoretical height from which water can be siphoned up using atmospheric pressure?
A 5.4 m
B 7.4 m
C 10.3 m
D 12.6 m
Correct Answer:  C. 10.3 m
EXPLANATION

The maximum height is approximately 10.3 m (or one atmosphere height), determined by h = P_atm/(ρg) = 101325/(1000 × 9.81) = 10.33 m. Friction losses reduce this in practice.

Test
Q.136 Medium Fluid Mechanics
For flow over a flat plate, the drag force depends on velocity according to:
A Linear relationship (drag ∝ V)
B Quadratic relationship (drag ∝ V²)
C Cubic relationship (drag ∝ V³)
D Inverse relationship (drag ∝ 1/V)
Correct Answer:  B. Quadratic relationship (drag ∝ V²)
EXPLANATION

Drag force F_d = 0.5 × ρ × V² × A × Cd. The V² dependence comes from dynamic pressure (½ρV²). This applies to both skin friction and pressure drag.

Test
Q.137 Medium Fluid Mechanics
The Darcy-Weisbach equation relates friction loss to flow parameters. The friction factor f for turbulent flow in smooth pipes is given by:
A 64/Re
B Blasius equation: f = 0.316/Re⁰·²⁵
C Colebrook-White equation
D Both B and C are correct
Correct Answer:  D. Both B and C are correct
EXPLANATION

For turbulent flow in smooth pipes, the Blasius equation is explicit and simpler, while Colebrook-White is implicit but more accurate. Both are used depending on applications.

Test
Q.138 Medium Fluid Mechanics
A ball of diameter 5 cm falls through glycerin at terminal velocity. If the Stokes drag coefficient Cd is used, this indicates:
A Reynolds number is very high (>1000)
B Reynolds number is very low (
C Reynolds number is between 100-1000
D Reynolds number is between 1-1000
Correct Answer:  B. Reynolds number is very low (
EXPLANATION

Stokes law (Cd = 24/Re) applies for creeping flow where Re < 1. For low Reynolds numbers, viscous forces dominate over inertial forces.

Test
Q.139 Medium Fluid Mechanics
In the Hagen-Poiseuille equation for laminar flow through a circular pipe, the volumetric flow rate is proportional to:
A First power of diameter
B Square of diameter
C Third power of diameter
D Fourth power of diameter
Correct Answer:  D. Fourth power of diameter
EXPLANATION

Hagen-Poiseuille equation: Q = (πΔPd⁴)/(128μL), showing Q ∝ d⁴. This is why small diameter pipes are very sensitive to pressure drops.

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Q.140 Medium Fluid Mechanics
For a sharp-edged orifice, the coefficient of contraction (Cc) typically ranges between:
A 0.85-0.95
B 0.60-0.65
C 0.95-0.98
D 0.50-0.55
Correct Answer:  B. 0.60-0.65
EXPLANATION

The coefficient of contraction for sharp-edged orifices is typically 0.60-0.65 due to the vena contracta effect where the jet contracts after leaving the orifice.

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