Chapter 9, Problem 108P

Find the volume of a right circular cylinder of radius a and height h if the density varies as the distance from the base. Note :- By Triple Integrals |

A vertical rectangular plane of height m and base m is submerged in a liquid with its top edge at the liquid surface. Solve for the total force in kN acting on one side. HEIGHT = 6 BASE %3D = 2 UNIT WT = 9.5 79.28 570.24 42.98 342.00

In hydrostatic pressure force experiment. A rectangular plate with dimensions W= 3.1 m wide and 45 cm high is placed in water vertically (along its height) such that 5 cm of its height is above water surface. What is the multiplication of Ycp x W, where Ycp is the center of pressure in meter and W is the plate wide in meter? Select one: a. 0.82667 b. 0.51667 c. 1.44667 d. 1.13667 e. 0.20667

A Ping Log has the following dimensions: L 4 meters; Dia 2 metes; and with relative density of 0.4247 to sink in distilled water. Determine up to what depth the log will sink.

A barge pulled by a tugboat can be described as a rect- angular box that is open on the top. A certain barge is 30.2 feet wide and 12.50 feet high, with the base of each side being 116 feet long. If the barge itself weighs 6.58 x 10 pounds, what will be the draft (depth in the water) if the cargo weighs 1.12 × 10°pounds in (a) sea- water with a density of 1.025 g/mL and (b) freshwater with a density of 0.997 g/mL?

A vertical rectangular plane of height its top edge at the liquid surface. Solve for the total force in kN acting on one side. m and base m is submerged in a liquid with HEIGHT= 4 BASE= 1 UNIT WT = 9.91 93.24 O 79.28 0 153.12 0.342.00

Two spheres, one heavier and weighing12000 N and of diameter 1.2 m and the other lighter and weighing 4000 N, are tied with a rope and placed in seawater. The density of sea water is 1025 kg/m^3. It was found that the spheres floated vertically with the lighter sphere just under the water PROBLEM 0surface. Illustrate the problem before answering the following questions:a)Determine the diameter of the lighter sphere in meters.b) Determine the tension in the rope in Newtons.

The length of the ship’s water-plane area is 70 m. The lengths of the equidistantly spaced half ordinates commencing from forward are as follows:     0, 5.2, 6.4, 7.0, 6.0, 4.9, 0.3. Find the area of the water-plane.

The given Figure is shown a curve surface. It is required to determine the magnitude, direction, and line of action of the vertical component, the horizontal component, and the resultant hydrostatic force acting on the surface in case () is 1.3 m, specific weight of water is 9770.5 N/m3, and width of the curve is 1.8 m. 1. B Water (write here only FH with two numbers after the decimal xxxxx.xx) for full answer use the pdf file 719