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Soran University
Faculty of Engineering
Department of Petroleum Engineering
Fluid Mechanic
Title: Hydrostatic Pressure
Experiment No.: 2
Name: Muhammad Sulaimon Rasul
Group: B2
Date: 7 OCT 2019
Supervisors: Ms Marriam, Mr. Shahab, Mr. Sarkar
Contents
Aim………………………………………………………………………………………….…….1
Theory…………………………………………………………………………………….…….…1
Apparatus…………………………………………………………...…………………………..…2
Procedure………………………………………………………………………………………….3
Calculation………………………………………………………………………………...………4
Result and Discussion……………………………………………………………………………..5
Conclusion………………………………………………………………………………………...5
References…………………………………………………………………………………………6
List of Figures
Figure 1 Hydrostatic pressure apparatus ………………………………………………………….2
Figure 2 Schematic image of hydrostatic force apparatus………………………………..……….3
List of Tables
Table 1: Experimental and Theorical Results……………………………………………………..5
Aim
The objective is to determine:
1. The hydrostatic pressure acting on a plane surface either surface is fully submerged or
partially.
2. The center of pressure acting on the plane surface by the experiment and theorical position
Theory
Building and evaluating fluid system is necessary to know hydrostatic force and the center of
pressure equations and a device for performing the tests before the designing a fluid system.
Hydrostatic pressure is a force exerted by a fluid to an area at rest because of its weight against the
surface area. Hydrostatic pressure has a wide variety application, thus its very important to know
the equations and how to measure and develop them for hydrostatic force and the center of pressure
when this force acting on the surface area (Çengal et al., 2014).
A device used to measure hydrostatic force named hydrostatic pressure apparatus. The concept of
the device (fig. 1) is the sum of the moments about the pivot should equals zero. The moment of
hydrostatic force which acting on the vertical rectangular quadrant should equals to the weight of
the masses applied to the left. When masses added to the system, the pivot rotates in order to
equivalent the moment which caused by the mass and return the system to equilibrium, water
added to the chamber. The height of water, center of pressure, hydrostatic force and the weight of
masses can be determined using series of equations, however the equations for partially or fully
submerged surface are different (Humpherys, 1991).
Equations are used in order to determine the hydrostatic pressure, Resultant force.
𝐴 = 𝐵 ∗ 𝐻 …………………………………….…………………………………….………… ..(1)
ℎ′
=
ℎ
2
……………………………………………………………………………...…………..(2)
ICG = (B.H3
)/12 ………………………………………………………………………….…….....(3)
F= ϒ. ℎ′
. 𝐴 ……………………………………………………………………………………….(4)
HPth =
𝐼𝑐
ℎ′ 𝐴
Sin2
Ө+ℎ′ ……………………………………………………………………………(5)
Po= 𝐹𝑔.
𝐿
𝐹
……………………………………………….………………………………………..(6)
1
Hp Practical = h-(0.2-Po) ………………………………………………………………………(7)
Apparatus and Materials
Materials: Water.
Apparatus and Equipment’s:
• Hydrostatic pressure apparatus which is a device used to measure hydrostatic force and
center of pressure. (Figure 1)
• Weights: are used to balance the system. (Figure 1 - Weights)
Figure 1 Hydrostatic pressure apparatus system with weights applied to the arm on the left, the
provide in equilibrium (right) and the chamber or vessel filled with water.
4. Water Vessel
2. Rotary pin1. Slider
6. Weights
5. Rider (Pivot)
2
3. Detent7. Stop pin
Procedure
1. The water vessel (4) at fig.1 should set the angle to Ө=90o
using the detent (3).
2. Balance the system by rotating the slider (1). The stop pin should be exactly fixed on the
arm.
3. Move the rider (5) and set it on a scale.
4. Fill the vessel with water until it gets balanced.
5. Read the water level and record it to the table 1.
6. Now increase the weights on the left (6) in increment of 50-100g and repeat the procedure
until it gets balanced again.
Figure 2 Schematic image of hydrostatic pressure apparatus with the measurement parameters and
the locations of resultant force, center of pressure.
3
Calculation
4
Result and Discussion
Table 1: Experimental and Theorical Results for angle Ө=90o
.
No.
Level
Arm (L)
in m
Mass in
kg
Weigh
(Fg) in
N
Water
Level (h)
in m
Resultant
Force (F)
in N
Hp (th) in
m
Hp(pr)
in m
1 0.25 0.050 0.4905 0.09 3.973 0.06 0.118
2 0.25 0.1 0.981 0.105 5.3955 0.07 0.148
3 0.25 0.1 0.981 0.122 7.063 0.0835 0.118
The calculated results for Hp in theorical way and Hp in practical are something different from
each other which the Hp for theorical has first calculated the area using the eq.1 then calculating
the h` using the eq. 2, by putting h which equals to H for the partial submerged water H=h for the
first case which the level of water is partially submerged but if it was totally submerged then H=0.1
m. It should be notice that if the water was totally submerged; then the calculation for h` will be
calculated with another equation which its h`=h-H/2. The calculation for Ic will be executed on the
eq. 3 by putting B and H to the equation. The resultant force has to be calculated also using the eq.
4 in N s, then by putting Ic, h`, Ө, and A into the HP theorical eq. 5; the theorical hydrostatic
pressure can be calculated. For the result Hp(pr) in the table 1 which stands of “practical
hydrostatic pressure” as the eq.7 which Po should be calculated before using the eq.6, after Po has
been calculated the practical HP can be measured using eq.7. The same procedure of calculation
should be applied for No. 2 and No. 3 in the Table 1.
Conclusion
Practical and theorical hydrostatic pressure have measured using a hydrostatic pressure apparatus
and calculating the resultant force acting on the plane addition to the center of pressure Po using
some formulas which was one the objectives in this experiment.
5
References
Cengel, Y.A., & Cimbala, J.M. (2014). In Fluid mechanics: Fundamentals and Applications
(3rded., pp.38--‐59). New York, NY: McGraw--‐Hill Higher Education.
Humpherys, A. S. (1991). Center-of-Pressure Gates for irrigation. Applied Engineering in
Agriculture, ppt 185-192.
6

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Fluid Mechanic Lab - Hydrostatic Pressure

  • 1. Soran University Faculty of Engineering Department of Petroleum Engineering Fluid Mechanic Title: Hydrostatic Pressure Experiment No.: 2 Name: Muhammad Sulaimon Rasul Group: B2 Date: 7 OCT 2019 Supervisors: Ms Marriam, Mr. Shahab, Mr. Sarkar
  • 2. Contents Aim………………………………………………………………………………………….…….1 Theory…………………………………………………………………………………….…….…1 Apparatus…………………………………………………………...…………………………..…2 Procedure………………………………………………………………………………………….3 Calculation………………………………………………………………………………...………4 Result and Discussion……………………………………………………………………………..5 Conclusion………………………………………………………………………………………...5 References…………………………………………………………………………………………6 List of Figures Figure 1 Hydrostatic pressure apparatus ………………………………………………………….2 Figure 2 Schematic image of hydrostatic force apparatus………………………………..……….3 List of Tables Table 1: Experimental and Theorical Results……………………………………………………..5
  • 3. Aim The objective is to determine: 1. The hydrostatic pressure acting on a plane surface either surface is fully submerged or partially. 2. The center of pressure acting on the plane surface by the experiment and theorical position Theory Building and evaluating fluid system is necessary to know hydrostatic force and the center of pressure equations and a device for performing the tests before the designing a fluid system. Hydrostatic pressure is a force exerted by a fluid to an area at rest because of its weight against the surface area. Hydrostatic pressure has a wide variety application, thus its very important to know the equations and how to measure and develop them for hydrostatic force and the center of pressure when this force acting on the surface area (Çengal et al., 2014). A device used to measure hydrostatic force named hydrostatic pressure apparatus. The concept of the device (fig. 1) is the sum of the moments about the pivot should equals zero. The moment of hydrostatic force which acting on the vertical rectangular quadrant should equals to the weight of the masses applied to the left. When masses added to the system, the pivot rotates in order to equivalent the moment which caused by the mass and return the system to equilibrium, water added to the chamber. The height of water, center of pressure, hydrostatic force and the weight of masses can be determined using series of equations, however the equations for partially or fully submerged surface are different (Humpherys, 1991). Equations are used in order to determine the hydrostatic pressure, Resultant force. 𝐴 = 𝐵 ∗ 𝐻 …………………………………….…………………………………….………… ..(1) ℎ′ = ℎ 2 ……………………………………………………………………………...…………..(2) ICG = (B.H3 )/12 ………………………………………………………………………….…….....(3) F= ϒ. ℎ′ . 𝐴 ……………………………………………………………………………………….(4) HPth = 𝐼𝑐 ℎ′ 𝐴 Sin2 Ө+ℎ′ ……………………………………………………………………………(5) Po= 𝐹𝑔. 𝐿 𝐹 ……………………………………………….………………………………………..(6) 1
  • 4. Hp Practical = h-(0.2-Po) ………………………………………………………………………(7) Apparatus and Materials Materials: Water. Apparatus and Equipment’s: • Hydrostatic pressure apparatus which is a device used to measure hydrostatic force and center of pressure. (Figure 1) • Weights: are used to balance the system. (Figure 1 - Weights) Figure 1 Hydrostatic pressure apparatus system with weights applied to the arm on the left, the provide in equilibrium (right) and the chamber or vessel filled with water. 4. Water Vessel 2. Rotary pin1. Slider 6. Weights 5. Rider (Pivot) 2 3. Detent7. Stop pin
  • 5. Procedure 1. The water vessel (4) at fig.1 should set the angle to Ө=90o using the detent (3). 2. Balance the system by rotating the slider (1). The stop pin should be exactly fixed on the arm. 3. Move the rider (5) and set it on a scale. 4. Fill the vessel with water until it gets balanced. 5. Read the water level and record it to the table 1. 6. Now increase the weights on the left (6) in increment of 50-100g and repeat the procedure until it gets balanced again. Figure 2 Schematic image of hydrostatic pressure apparatus with the measurement parameters and the locations of resultant force, center of pressure. 3
  • 7. Result and Discussion Table 1: Experimental and Theorical Results for angle Ө=90o . No. Level Arm (L) in m Mass in kg Weigh (Fg) in N Water Level (h) in m Resultant Force (F) in N Hp (th) in m Hp(pr) in m 1 0.25 0.050 0.4905 0.09 3.973 0.06 0.118 2 0.25 0.1 0.981 0.105 5.3955 0.07 0.148 3 0.25 0.1 0.981 0.122 7.063 0.0835 0.118 The calculated results for Hp in theorical way and Hp in practical are something different from each other which the Hp for theorical has first calculated the area using the eq.1 then calculating the h` using the eq. 2, by putting h which equals to H for the partial submerged water H=h for the first case which the level of water is partially submerged but if it was totally submerged then H=0.1 m. It should be notice that if the water was totally submerged; then the calculation for h` will be calculated with another equation which its h`=h-H/2. The calculation for Ic will be executed on the eq. 3 by putting B and H to the equation. The resultant force has to be calculated also using the eq. 4 in N s, then by putting Ic, h`, Ө, and A into the HP theorical eq. 5; the theorical hydrostatic pressure can be calculated. For the result Hp(pr) in the table 1 which stands of “practical hydrostatic pressure” as the eq.7 which Po should be calculated before using the eq.6, after Po has been calculated the practical HP can be measured using eq.7. The same procedure of calculation should be applied for No. 2 and No. 3 in the Table 1. Conclusion Practical and theorical hydrostatic pressure have measured using a hydrostatic pressure apparatus and calculating the resultant force acting on the plane addition to the center of pressure Po using some formulas which was one the objectives in this experiment. 5
  • 8. References Cengel, Y.A., & Cimbala, J.M. (2014). In Fluid mechanics: Fundamentals and Applications (3rded., pp.38--‐59). New York, NY: McGraw--‐Hill Higher Education. Humpherys, A. S. (1991). Center-of-Pressure Gates for irrigation. Applied Engineering in Agriculture, ppt 185-192. 6