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Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE) PDF Download

Q1: The following figure shows a plot between shear stress and velocity gradient for materials/fluids P, Q, R, S, and T.  [2024, Set-II]
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Which one of the following options is CORRECT? 
(a) P → Real solid; Q → Newtonian fluid; R → Ideal Bingham plastic; T → Ideal Fluid 
(b) P → Ideal Fluid; Q → Ideal Bingham plastic; R → Non-Newtonian fluid; T → Real solid 
(c) P → Real solid; Q → Ideal Bingham plastic; S → Newtonian fluid; T → Ideal Fluid 
(d) P → Ideal Fluid; Q → Ideal Bingham plastic; R → Non-Newtonian fluid; S → Newtonian fluid
Ans:
(c) 
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Various types of newtonian & non-newtonian fluids are shown in the figure. Fluids which obeys Newton's law of viscosityPast Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE) are called Newtonian Fluids and those fluids which do not obey this rule are called Non-Newtonian Fluids.
General relationship between shear stress and velocity gradient is given by
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

In the figures shown above, slope of the curve is called apparent viscosity.
Fluid for which apparent viscosity increases with du/dy are called Dilatant.
Dilatant fluids are also called shear thickening fluids. Examples of dilatant fluids are solution with suspended starch or sand, sugar in water.
Fluids for which apparent viscosity decreases with du/dy are called Pseudo Plastic.
Pseudo plastic fluid are also called shear thinning fluid. Examples are paints, polymer solutions, blood, paper pulp, syrup, molasses, milk, gelatine.
Bingham Plastic (ideal plastic) fluids require a certain minimum shear stress ty (yield stress) before they start flowing. Examples: tooth paste, sewage sludge, drilling mud have time dependent Newtonian Behaviour.

Q2: The pressure in a pipe at X is to be measured by an open manometer as shown in figure. Fluid A is oil with a specific gravity of 0.8 and Fluid B is mercury with a specific gravity of 13.6. The absolute pressure at X is kN/m2 (round off to one decimal place). [Assume density of water as 1000 kg/m3 and acceleration due to gravity as 9.81 m/s2 and atmospheric pressure as 101.3kN/m2] [2023, Set-II]
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Ans:
140 to 141
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Equating pressure at A- A'
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
= 140.54kN/m2

Q3: A three-fluid system (immiscible) is connected to a vacuum pump. The specific gravity values of the fluids (S1, S2) are given in the figure.   [2018, Set-II]
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

The gauge pressure value (inkN/m2, up to two decimal places) of p1 is ______ 
(a) -8.73 
(b) -4.78 
(c) -2.54 
(d) 0
Ans:
(a)
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Taking P1 is in gauge pressure.
P= P+ 0.88 × 10⋅(9.81)(0.5) + (0.95 × 103)(9.81)(1)
10(9.81)(0.5) = P+ (0.88 × 103)⋅(9.81)(0.5) + (0.95 × 103)(9.81)(1)
P1 = −8.73kN/m2  

Q4: A closed tank contains 0.5 m thick layer of mercury (specific gravity = 13.6) at the bottom. A 2.0 m thick layer of water lies above the mercury layer. A 3.0 m thick layer of oil (specific gravity = 0.6) lies above the water layer. The space above the oil layer contains air under pressure. The gauge pressure at the bottom of the tank is 196.2 kN/m2. The density of water is 1000 kg/m3 and the acceleration due to gravity is 9.81 m/s2. The value of pressure in the air space is [2018 : 2 Marks, Set-I]
(a) 92.214 kN/m2
(b) 95.644 kN/m2
(c) 98.922 kN/m2
(d) 99.321 kN/m2
Ans: 
(a)
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Note: It is a closed chamber, hence concept of absolute pressure cannot be applied.
Calculations have to be done in the form of gauge pressure.

Q5: The figure shows a U-tube having a 5 mm x 5 mm square cross-section filled with mercury (specific gravity = 13.6) up to a height of 20 cm in each limb (open to the atmosphere).
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)If 5 cm3 of water is added to the right limb, the new height (in cm, up to two decimal places) of mercury in the Left limb will b e __________ . [2017 : 2 Marks, Set-II]
Ans: Volume of water added = 5 cm3
Cross-section of U tube
= 5 mm x 5 mm = 0.25 cm2
Height of water column in U tube

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Now due to conservation of volume, rise in left limb will be equal to fall in right limb.

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

So, the new height (in cm to two decimal place of mercury in the left limb will be)
= 20 + 0.74 = 20.74 cm

Q6: Group I contains the types of fluids while Group II contains the shear stress-rate of shear relationship of different types of fluids, as shown in the figure
Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
The correct match between Group I and Group II is    [2016 : 1 Mark, Set-II]
(a) P-2, Q-4, R-1, S-5
(b) P-2, Q-5, R-4, S-1
(c) P-2, Q-4, R-5, S-3
(d) P-2, Q-1.R-3, S-4
Ans: 
(c)

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Q7:  The dimension for kinematic viscosity is   [2014 : 1 Mark, Set-I]
(a) Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
(b) Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
(c) Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
(d) Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)
Ans:
(c)
The SI unit of kinematic viscosity is m2/s

∴ Dimension of kinematic viscosity [v]=L2/T.

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

The document Past Year Questions: Fluid Properties and Manometry | Fluid Mechanics for Civil Engineering - Civil Engineering (CE) is a part of the Civil Engineering (CE) Course Fluid Mechanics for Civil Engineering.
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FAQs on Past Year Questions: Fluid Properties and Manometry - Fluid Mechanics for Civil Engineering - Civil Engineering (CE)

1. What are the key properties of fluids that affect their behavior in manometry?
Ans. The key properties of fluids that affect their behavior in manometry include density, viscosity, and surface tension. Density determines the weight of the fluid column, which influences pressure readings. Viscosity affects the fluid's resistance to flow, impacting measurement accuracy. Surface tension can affect the meniscus shape in the manometer, especially in small diameter tubes.
2. How does a manometer work to measure fluid pressure?
Ans. A manometer measures fluid pressure by balancing the height of a fluid column against the pressure exerted by the fluid being measured. When the fluid pressure increases, it pushes the fluid in the manometer, causing a corresponding change in height. The difference in height between the two columns of fluid indicates the pressure difference, which can be measured in units such as pascals or millimeters of mercury.
3. What types of manometers are commonly used in fluid mechanics?
Ans. Common types of manometers used in fluid mechanics include U-tube manometers, digital manometers, and inclined manometers. U-tube manometers consist of a U-shaped tube filled with liquid, typically mercury or water. Digital manometers provide electronic readings of pressure. Inclined manometers are designed with an angled tube that allows for more precise readings of low pressures due to the larger scale of height measurement.
4. How do temperature and fluid properties affect manometer readings?
Ans. Temperature can affect fluid properties such as density and viscosity, which in turn influence manometer readings. An increase in temperature typically decreases fluid density, potentially leading to lower pressure readings. Viscosity changes can also affect the flow characteristics of the fluid in the manometer, which may result in measurement errors, particularly in dynamic conditions.
5. What are common mistakes to avoid when using a manometer for fluid pressure measurement?
Ans. Common mistakes to avoid when using a manometer include not accounting for temperature variations, failing to ensure the manometer is level, and reading the meniscus incorrectly. Additionally, using an inappropriate fluid in the manometer can lead to inaccuracies, and not zeroing the manometer before use can result in systematic errors in pressure measurement.
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