and 1. A cylindrical container whose weight is 65 N is inverted a pressed into the water, as shown in figure. Determine the differential height h of the manometer and the force F needed to hold the container at the position shown. F Air D=25cm A. 9.83 cm & 25.42 kN B. 9.07 cm & 34.15 kN A Manometer Fluid SG = 2.1 20cm B C. 9.34 cm & 27.79 kN D. 9.52 cm & 31.31 kN Water

and 1. A cylindrical container whose weight is 65 N is inverted a pressed into the water, as shown in figure. Determine the differential height h of the manometer and the force F needed to hold the container at the position shown. F Air D=25cm A. 9.83 cm & 25.42 kN B. 9.07 cm & 34.15 kN A Manometer Fluid SG = 2.1 20cm B C. 9.34 cm & 27.79 kN D. 9.52 cm & 31.31 kN Water

Name: and1. A cylindrical container whose weight is 65 N is inverted apress
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: and1. A cylindrical container whose weight is 65 N is inverted apressed into the water, as shown in figure. Determine thdifferential height h of the manometer and the force F needed tohold the container at the position shown.AirD=25cmA. 9.83 cm & 25

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

Kindly check the answer in the picture containing the question before submitting the solution. Wrong solutions have been submitted for this question in many portals. Kindly do not refer or submit the same copied solution.
A cylinder (diameter 4 m) of weight 50 kN is placed on the bottom of the tank as shown and oil and water is poured in left and right side of tank respectively. Magnitude of horizontal force at centre that should be applied on cylinder so that it does not roll is (for unit length) kN. 64m Oil S=0.7 1.2 m Water S=1 0.7m
Problem 1. The gauge pressure of the air in the tank shown in the figure below is meası red to be 65 kPa (fluids’ densities as follows: PH20 = 1000 Kg , Poil = 742 Kg/m³, Phg = 13650 Kg/m³). Determine the differential height а) h of the mercury column Oil 65 kPa Determine the resultant force per b) unit depth acting on the quarter of circumference (radius R=15 cm) at the left bottom corner of the tank. 75 cm Air Water |30 сm h - Mercury H%3D75 cm
1. Hydrostatic Force on Plane Surface. An open rectangular tank is 7 m high and has a square base 5 m on a side. If the tank is half-filled with fresh water (density is 1000 kg/m'), determine (a) the total hydrostatic force on a vertical side, in kN and (b) the location of the center of pressure as measured from the liquid surface, in cm. Draw the side view of tank showing the hydrostatic force F and the distance, yp. Is I + Ad a. Magnitude: F = yh,A b.Direction: Perpendicular to the Area c. Location: y, === S.
Use this fact: The weight-density of water is 9800 newtons per cubic meter or 62.5 pounds per cubic foot.
3. a. solve for total hydrostatic force, F. (in kN) b. Solve for the location or point of application of the total hydrostatic force F to the gate. use the water surface as the reference of measurement of depth of location (in m) c. what is the magnitude of the force at point at point A shall be applied to the gate to oppose the solved total hydrostatic force so as to keep the gate on its position? (in kN)
3. Determine the force F required to hold the gate shut as shown in the illustration. Patm Plate-Square Hinge H 2m wide into screen 1 meter Point A Water 2 meters 30 degrees
Please help me answer this question. Please use your handwriting so that I can see the proper cancellation and process of the soultion. help me undestand our lesson please. thank you
mass=06
The submerged sector gate AB shown in the figure is 1/9 of a circle of radius 4 m. The length of the gate is 10 m. Determine the horizontal component of water pressure acting on the gate. B Water radius 536.078 kN 113.001 kN 208.119 kN 162.328 kN 448.161 kN 262.874 kN 591.263 kN 89.207 kN 324.260 kN 490.984 kN 392.273 kN 127.908 kN
خ
h = 4 ft F 2 ft A hemispherical glass bubble is installed in the side of a tank as a viewing window with its center 4 ft below the surface of the water. What is the magnitude of the vertical component of the force on the glass in lbs? The specific weight of water is 62.4 lbf/ft3.