A plain area (5 m by 5 m) is submerzed in water in such a way that its centroid of area is at a depth of 9 from water surface. Calculate the total force (in Newton) acting on the plan area. Write the correct answer in the box below (in vUWS).

A plain area (5 m by 5 m) is submerzed in water in such a way that its centroid of area is at a depth of 9 from water surface. Calculate the total force (in Newton) acting on the plan area. Write the correct answer in the box below (in vUWS).

Name: QUESTION 10A plain area (5 m by 5 m) is submerzed in water in such a
Uploaded: 2024-03-20T06:56:55.000Z
Channel: Bartleby
Description: QUESTION 10A plain area (5 m by 5 m) is submerzed in water in such a way that its centroid of area is at a depth of 9 from water surface. Calculate the total force (in Newton)acting on the plan area. Write the correct answer in the box below (in VUW

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter8: Centroids And Distributed Loads

Section: Chapter Questions

Problem 8.7P: Using integration, locate the centroid of the area under the n-th order parabola in terms of b, h,...

See similar textbooks

Similar questions

Calculate the resultant force caused by the water acting on the parabolic arch dam. The water levels are 16 ft on the upstream side and zero on the downstream side. For water, use =62.4lb/ft3.
Using integration, locate the centroid of the area under the n-th order parabola in terms of b, h, and n (n is a positive integer). (b) Check the result of part (a) with Table 8.1 for the case n = 2.
The parametric equations of the plane curve known as a cycloid are x=a(sin) and y=a(1cos). Use integration to find the coordinates of the centroid of the cycloid obtained by varying from 0 to 2 rad.
The thin-walled cylindrical can with a spherical dimple weighs 0.2 lb. Determine the force P required to push the can into water to a depth of 8 in. Use =0.036lb/in.3 for water.
The hemispherical glass bowl is filled with water. Find the location y of the center of gravity of the filled bowl. Approximate the bowl as a thin shell of radius R=6.15in. Use 1=162lb/ft3 for glass and 2=62.4lb/ft3 for water.
Verify the centroidal z-coordinate of the pyramid shown in Table 8.3 by integration.
A man weighs 170 lb on the surface of the earth. Compute his weight in an airplane flying at an elevation of 28 000 ft.
A solid of revolution is formed by rotating the plane area about the axis AB. Compute the volume and the surface area of the solid.
a conical tank having a height of 5ft and base of 12 in radius contains 0.7ft^3 of water. How much additional water is needed to fill the tank?
As the water level in the retention pond drops(due to evaporation, infiltration, etc) does the location of the hydrostatic resultant force(center of pressure) move closer to the centroid of farther from the centroid? Note : This does not require any math, just an understanding of the yp equation. Options: a. Not enough information b. Farther C. Closer
SOLVE THE FF, SHOW YOUR COMPLETE SOLUTION (ANSWERS MUST BE IN 3 DECIMAL PLACES). The scow is 50 ft long, 30 ft wide and 8 ft deep. It has a draft of 5ft, when floating in an upright position. The center of gravity of the scow is on the axis of the symmetry 1ft above the water surface. Find: (a) The initial metacentric height (at initial position) (b) The metacentric height in tilted position when the angle of tilt is 10. (c) The distance between weight and the buoyancy in tilted position. (d) The moment created. (e) Classify the kind of moment. (f) The shifted distance of buoyancy.
A large iceberg floating in sea water is of cubical shape and its specific gravity is 0.9 if a 20 cm proportion of the iceberg is above the sea surface, determine the volume of the iceberg if the specific gravity of sea water is 1.025.