Cylindirical cup below is open at its top and totally filled with water. It is rotated with a contant angular velocity = 36.5 rad/s. Calculate volume and depth of water retained in the cup after this rotation. Hint: Volume of paraboloid is equal to the half volume of a cylinder with the same height. 0.4 m № I 0 0.08 m M 000=0

Cylindirical cup below is open at its top and totally filled with water. It is rotated with a contant angular velocity = 36.5 rad/s. Calculate volume and depth of water retained in the cup after this rotation. Hint: Volume of paraboloid is equal to the half volume of a cylinder with the same height. 0.4 m № I 0 0.08 m M 000=0

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 8.76P: A 6-in. diameter hole is drilled in the conical frustum. Calculate the volume and the surface area...

See similar textbooks

Similar questions

A 6-in. diameter hole is drilled in the conical frustum. Calculate the volume and the surface area of the resulting body.
Compute the surface area of the axi-symmetric domed structure.
One side of the container has a 03-m square door that is hinged at its top edge. If the container is filled with water, determine the smallest force F that must be applied to the bottom edge of the door to keep it closed.
4. Determine the pressure difference between the points at A and B. Take the density of air as 0.03486 kg/ ft^3. (Answer must be in kPa) 0.2 m Air 0.2 m ha - l4 sin 30° Liquid (S1 = 1.2) 30 [h3=l3 sin 30° 0.4 m Mercury (SHg = 13.6) 0.25 m Z-
An equilateral triangular plate with sides 8 m is submerged vertically in water so that the base is even with the surface. Express the hydrostatic force against one side of the plate as an integral (let the positive direction be downwards) and evaluate it. (Round your answer to the nearest whole number. Use 9.8 m/s2 for the acceleration due to gravity. Recall that the maa density of water is 1000 kg/m3.)
Find the submerged volume of this cylinderical tank. It has a radius of 3m. The d = 4m
A conical plug is used to close a 0.1m radius circular hole at the bottom of the tank. The dimension for the plug is 0.4m diameter and 0.3m long. Determine the total vertical force, and its direction, acting on the plug if it is inverted and if the tank contains 600mm of oil having an SG of 0.82. Box your final answer and upload your solution for this problem here. Attach File Browse Local Files Browse Content Collection
plzzzzzzzz heeeelp meeee right nowww What would be the rotation rate (in rad/sec) if during rotation the water in the right leg (with a diameter of d) decreases a distance h1=0.10 m?
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
Calculate the magnitude of the resultant force, FRin kN, to the nearest 10th. Fluid: Orange Purity Syrup with sg = 1.070 h. = 2.50 m Diameter = 2.85 m 30° Orange Purity Syrup sg = given he 4.6 m Diameter 1.2 m Circular view port
The pressure at point m in the figure shown was increased from kPa. This causes the top level of mercury to move 28 mm in the sloping tube. What is the inclination (angle ). Ans. 85 kPa to 125 34.932 0 X C water mercury
(c) Determine the height of the water at 60 "F will rise due to capillary action in a clean 0.25-inch diameter tube. What will be the height if the diameter is reduced to 0.01 inch? Surface tension of water at 60 °F is 5.03 x 10-03 1b/ft. Specific weight of water is 62.39 lb/ft'. Consider contact angle as 0.