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Kurdistan regional government _ Iraq
Ministry of high education and scientific
Koya university
Facult of engineering
Manufacture department
A report about
Lifting force
Prepared by:
Kodasht amir Abdulla
Group:A
Date of experiment: 8/12/2021
Date of submitting:13/12/2021
INTRODUCTION
Hydrostatic forces are the resultant force caused by the pressure loading of a liquid
acting on submerged surfaces. Calculation of the hydrostatic force and the location
of the center of pressure are fundamental subjects in fluid mechanics. The center of
pressure is a point on the immersed surface at which the resultant hydrostatic
pressure force acts.
PRACTICAL APPLICATION
The location and magnitude of water pressure force acting on water-control
structures, such as dams, levees, and gates, are very important to their structural
design. Hydrostaticforceand its lineof action is also requiredforthe design of many
parts of hydraulic equipment.
OBJECTIVE
The objectives of this experiment are twofold:
 To determine the hydrostatic force due to water acting on a partially or fully
submerged surface;
 To determine, both experimentally and theoretically, the center of pressure.
METHOD
In this experiment, the hydrostatic forceand center of pressureacting on a vertical
surface will be determined by increasing the water depth in the apparatus water
tank and by reaching an equilibrium condition between the moments acting on the
balance arm of the test apparatus. Theforces which create these moments are the
weight applied to the balancearm and the hydrostatic forceon the vertical surface.
EQUIPMENT DESCRIPTION
The equipment is comprised of a rectangular transparent water tank, a fabricated
quadrant, a balance arm, an adjustable counter-balance weight, and a water-level
measuring device (Figure 1.1).
The water tank hasa drain valve at oneend and threeadjustable screwed-in feet on
its base for leveling the apparatus. The quadrantis mounted on a balance arm that
pivots on knife edges. The knife edges coincide with the center of the arc of the
quadrant; therefore, the only hydrostatic forceacting on the vertical surfaceof the
quadrant creates moment about the pivot point. This moment can be
counterbalanced byadding weight to the weight hanger, which is located at the left
end of the balance arm, at a fixed distance from the pivot. Since the line of actions
of hydrostatic forcesapplied on the curved surfacespasses through thepivot point,
the forceshaveno effect on themoment. The hydrostaticforceand its line of action
(center of pressure) can be determined for different water depths, with the
quadrant’s vertical face either partially or fully submerged.
A level indicator attached to the side of the tank shows when the balance arm is
horizontal. Water is admitted to the top of the tank by a flexible tube and may be
drained through a cockin the side of the tank. The water level is indicated on a scale
on the side of the quadrant [1].
THEORY
In this experiment, when the quadrantisimmersed byadding water to the tank, the
hydrostatic forceapplied to the vertical surface of the quadrantcan be determined
by considering the following [1]:
 The hydrostatic force at any point on the curved surfaces is normal to the surface
and resolves through the pivot point because it is located at the origin of the radii.
Hydrostatic forces on the upper and lower curved surfaces, therefore, have no net
effect – no torqueto affectthe equilibrium of the assembly because the forcespass
through the pivot.
 The forces on the sides of the quadrant are horizontal and cancel each other out
(equal and opposite).
 The hydrostaticforceon the vertical submergedfaceis counteracted bythe balance
weight. The resultant hydrostatic force on the face can, therefore, be calculated
from the value of the balance weight and the depth of the water.
 The system is in equilibrium if the momentsgenerated aboutthe pivotpoints bythe
hydrostatic force and added weight (=mg) are equal, i.e.:
where:
m : mass on the weight hanger,
L : length of the balance arm
F : Hydrostatic force, and
y : distance between the pivot and the center of pressure
Then, calculated hydrostatic forceand center of pressureon the vertical face of the
quadrant can be compared with the experimental results.
Table of test
No H
(cm)
Pact
(pa
1 6.8 667.08
2 9.3 912.33
3 11 1079.1
4 14.6 1432.26
5 20.4 2001.24
Reference
1.Samora, I.; Hasmatuchi, V.; Münch-Alligné; C.; Franca, M.J.; Schleiss, A.J.; Ramos,
H.M. Experimentalcharacterization of a fivebladetubular propeller turbinefor pipe
installation.
Renew. Energy 2016, 95, 356–366. [CrossRef]
2. Vagnoni, E.; Andolfatto, L.; Richard, S.; Münch-Alligné, C.; Avellan, F. Hydraulic
performance evaluation of a micro-turbine with counter rotating runners by
experimental investigation and numerical simulation. Renew. Energy 2018, 126,
943–953. [CrossRef]
3.Senior,J.;Wiemann,P.;Müller,G. TheRotaryHydraulicPressureMachineforVery
Low HEAD Hydropower Sites. Available online:
http://www.hylow.eu/knowledge/all-download-documents/

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fluid.docx

  • 1. Kurdistan regional government _ Iraq Ministry of high education and scientific Koya university Facult of engineering Manufacture department A report about Lifting force Prepared by: Kodasht amir Abdulla Group:A Date of experiment: 8/12/2021 Date of submitting:13/12/2021
  • 2. INTRODUCTION Hydrostatic forces are the resultant force caused by the pressure loading of a liquid acting on submerged surfaces. Calculation of the hydrostatic force and the location of the center of pressure are fundamental subjects in fluid mechanics. The center of pressure is a point on the immersed surface at which the resultant hydrostatic pressure force acts.
  • 3. PRACTICAL APPLICATION The location and magnitude of water pressure force acting on water-control structures, such as dams, levees, and gates, are very important to their structural design. Hydrostaticforceand its lineof action is also requiredforthe design of many parts of hydraulic equipment.
  • 4. OBJECTIVE The objectives of this experiment are twofold:  To determine the hydrostatic force due to water acting on a partially or fully submerged surface;  To determine, both experimentally and theoretically, the center of pressure.
  • 5. METHOD In this experiment, the hydrostatic forceand center of pressureacting on a vertical surface will be determined by increasing the water depth in the apparatus water tank and by reaching an equilibrium condition between the moments acting on the balance arm of the test apparatus. Theforces which create these moments are the weight applied to the balancearm and the hydrostatic forceon the vertical surface.
  • 6. EQUIPMENT DESCRIPTION The equipment is comprised of a rectangular transparent water tank, a fabricated quadrant, a balance arm, an adjustable counter-balance weight, and a water-level measuring device (Figure 1.1). The water tank hasa drain valve at oneend and threeadjustable screwed-in feet on its base for leveling the apparatus. The quadrantis mounted on a balance arm that pivots on knife edges. The knife edges coincide with the center of the arc of the quadrant; therefore, the only hydrostatic forceacting on the vertical surfaceof the quadrant creates moment about the pivot point. This moment can be counterbalanced byadding weight to the weight hanger, which is located at the left end of the balance arm, at a fixed distance from the pivot. Since the line of actions of hydrostatic forcesapplied on the curved surfacespasses through thepivot point, the forceshaveno effect on themoment. The hydrostaticforceand its line of action (center of pressure) can be determined for different water depths, with the quadrant’s vertical face either partially or fully submerged. A level indicator attached to the side of the tank shows when the balance arm is horizontal. Water is admitted to the top of the tank by a flexible tube and may be drained through a cockin the side of the tank. The water level is indicated on a scale on the side of the quadrant [1].
  • 7.
  • 8. THEORY In this experiment, when the quadrantisimmersed byadding water to the tank, the hydrostatic forceapplied to the vertical surface of the quadrantcan be determined by considering the following [1]:  The hydrostatic force at any point on the curved surfaces is normal to the surface and resolves through the pivot point because it is located at the origin of the radii. Hydrostatic forces on the upper and lower curved surfaces, therefore, have no net effect – no torqueto affectthe equilibrium of the assembly because the forcespass through the pivot.  The forces on the sides of the quadrant are horizontal and cancel each other out (equal and opposite).  The hydrostaticforceon the vertical submergedfaceis counteracted bythe balance weight. The resultant hydrostatic force on the face can, therefore, be calculated from the value of the balance weight and the depth of the water.  The system is in equilibrium if the momentsgenerated aboutthe pivotpoints bythe hydrostatic force and added weight (=mg) are equal, i.e.: where: m : mass on the weight hanger, L : length of the balance arm F : Hydrostatic force, and y : distance between the pivot and the center of pressure Then, calculated hydrostatic forceand center of pressureon the vertical face of the quadrant can be compared with the experimental results.
  • 9. Table of test No H (cm) Pact (pa 1 6.8 667.08 2 9.3 912.33 3 11 1079.1 4 14.6 1432.26 5 20.4 2001.24
  • 10. Reference 1.Samora, I.; Hasmatuchi, V.; Münch-Alligné; C.; Franca, M.J.; Schleiss, A.J.; Ramos, H.M. Experimentalcharacterization of a fivebladetubular propeller turbinefor pipe installation. Renew. Energy 2016, 95, 356–366. [CrossRef] 2. Vagnoni, E.; Andolfatto, L.; Richard, S.; Münch-Alligné, C.; Avellan, F. Hydraulic performance evaluation of a micro-turbine with counter rotating runners by experimental investigation and numerical simulation. Renew. Energy 2018, 126, 943–953. [CrossRef] 3.Senior,J.;Wiemann,P.;Müller,G. TheRotaryHydraulicPressureMachineforVery Low HEAD Hydropower Sites. Available online: http://www.hylow.eu/knowledge/all-download-documents/