A rectangular plate of height h and base b feet is submerged vertically in a tank of fluid that weighs w pounds per cubi...
A rectangular plate of height h and base b feet is submerged vertically in a tank of fluid that weighs w pounds per cubic foot. The center of the plate is k feet below the surface of the liquid. The fluid force on the surface of the plate is given by F=wkhb. Find the fluid force on the rectangular plate given x=4 feet and y=5 feet.
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A rectangular plate of height h and base b feet is submerged vertically in a tank of fluid that weighs w pounds per cubi...
%) A metal plate has the shape of an isosceles TRAPEZOID that is 7 feet across...
%) A metal plate has the shape of an isosceles TRAPEZOID that is 7 feet across the top, 3 feet across the bottom, and 4 feet high. If this trapezoidal plate is immersed vertically in a liquid that weighs w lb/ft' with its upper base 10 feet below the surface of the liquid, SET UP (but DO NOT EVALUATE) AN INTEGRAL (or INTEGRALS), in terms of y, that represents the amount of FLUID FORCE that is exerted by the liquid...
Find the fluid force (in lb) on the vertical plate submerged in seawater (see figure). (Use...
Find the fluid force (in lb) on the vertical plate submerged in seawater (see figure). (Use 64 pounds per cubic foot for the weight-density of seawater.) 6 ft 3 ft 4 ft Ib Study Guide Answ...pdf $ i O Type here to search 9. [-13 Points] DETAILS LARCALC11 7.R.043 0/1 Submissions Used Find M WM, and (x, y) for the lamina of uniform density p bounded by the graphs of the equations. y = x2, y = 6x + 7...
A rectangular plate is 18 feet below the water surface. The length of the plate is...
A rectangular plate is 18 feet below the water surface. The length of the plate is 32 ft and the width is 18 feet. Assume that the x-axis is placed at the bottom of the rectangle plate length, and the y-axis is place at the left end of the rectangle plate width. Find the Fluid Force on the plate face shown. Give the differential force: dF = Inetegrate, and give F: (give final answer, rounded to 2-decimals, followed by its...
0 A spherical tank of radius 8 feet is half full of oil that weighs 50...
0 A spherical tank of radius 8 feet is half full of oil that weighs 50 pounds per cubic foot. Find the work required to pump oil out through a hole in the top of the tank. ② For the differential equation xy-3y=0 verify that y= Cx² is a solution, and find the particular solution determined by the initial condition y=2 when X=-3. find @ Given the initial condition y(0)=1, particular solution of the equation xy dx + e* (y²-1)...
Solve the following A vertical rectangular surface has a base of 1.2 m and a height...
Solve the following A vertical rectangular surface has a base of 1.2 m and a height of 3 m. If the center of pressure is o.150 m below the center of gravity, how far is the base below the liquid surface 1. h: ? o. 150 m 1-12 t.2 2. A circular gate 1.50 m in diameter is inclined at an angle of 45 Sea water stands on one side of the gate to a height of 10 m above...
vious Problem List Next (1 point) A rectangular tank that is 8 feet long, 3 feet...
vious Problem List Next (1 point) A rectangular tank that is 8 feet long, 3 feet wide and 9 feet dee is filled with a heavy iquid that weighs 120 pounds per cubio foot ch patteow, assume that the tank is initially full. Your answers must include the correct units. (You may enter lbfor lb f for ff-lb.) (a) How much work is done pumping all of the liquid out over the top of the tank? (b) How much work...
All these answers are wrong (1 point) A gas station stores its gasoline in a tank...
All
these answers are wrong
(1 point) A gas station stores its gasoline in a tank under the ground. The tank is a cylinder lying horizontally on its side. (In other words, the tank is not standing vertically on one of its flat ends.) If the radius of the cylinder is 1 meter, its length is 8 meters, and its top is 5 meters under the ground, find the total amount of work needed to pump the gasoline out of...
(2) The work required to pump the fluid from a tank (between a units and b...
(2) The work required to pump the fluid from a tank (between a units and b units above the bottom of a tank) of constant mass-density p out to a height h above the bottom of the tank is given by W- pg(cross-sectional area at y)(distance fluid at y needs to be lifted) dy where g is the acceleration due to gravity and y is the distance from bottom of the tank. Note: Water has a mass-density of p 10...
Problem 5 You are to examine the retaining wall shown on Figure 2. Assume that the wall height (H...
Problem 5 You are to examine the retaining wall shown on Figure 2. Assume that the wall height (H) is equal to 12 feet, and the base width (B) is 7 feet. The wall will be approximately 200 feet long (into the page). The backfill material behind the wall is a poorly-graded sand with silt (ŚP-SM) that has an average total unit weight of 1 19 pounds per cubic foot (pcf) and an average water content of 12%. As indicated,...
%) A metal plate has the shape of an isosceles TRAPEZOID that is 7 feet across the top, 3 feet across the bottom, and 4 feet high. If this trapezoidal plate is immersed vertically in a liquid that weighs w lb/ft' with its upper base 10 feet below the surface of the liquid, SET UP (but DO NOT EVALUATE) AN INTEGRAL (or INTEGRALS), in terms of y, that represents the amount of FLUID FORCE that is exerted by the liquid...
Find the fluid force (in lb) on the vertical plate submerged in seawater (see figure). (Use 64 pounds per cubic foot for the weight-density of seawater.) 6 ft 3 ft 4 ft Ib Study Guide Answ...pdf $ i O Type here to search 9. [-13 Points] DETAILS LARCALC11 7.R.043 0/1 Submissions Used Find M WM, and (x, y) for the lamina of uniform density p bounded by the graphs of the equations. y = x2, y = 6x + 7...
A rectangular plate is 18 feet below the water surface. The length of the plate is 32 ft and the width is 18 feet. Assume that the x-axis is placed at the bottom of the rectangle plate length, and the y-axis is place at the left end of the rectangle plate width. Find the Fluid Force on the plate face shown. Give the differential force: dF = Inetegrate, and give F: (give final answer, rounded to 2-decimals, followed by its...
0 A spherical tank of radius 8 feet is half full of oil that weighs 50 pounds per cubic foot. Find the work required to pump oil out through a hole in the top of the tank. ② For the differential equation xy-3y=0 verify that y= Cx² is a solution, and find the particular solution determined by the initial condition y=2 when X=-3. find @ Given the initial condition y(0)=1, particular solution of the equation xy dx + e* (y²-1)...
Solve the following A vertical rectangular surface has a base of 1.2 m and a height of 3 m. If the center of pressure is o.150 m below the center of gravity, how far is the base below the liquid surface 1. h: ? o. 150 m 1-12 t.2 2. A circular gate 1.50 m in diameter is inclined at an angle of 45 Sea water stands on one side of the gate to a height of 10 m above...
vious Problem List Next (1 point) A rectangular tank that is 8 feet long, 3 feet wide and 9 feet dee is filled with a heavy iquid that weighs 120 pounds per cubio foot ch patteow, assume that the tank is initially full. Your answers must include the correct units. (You may enter lbfor lb f for ff-lb.) (a) How much work is done pumping all of the liquid out over the top of the tank? (b) How much work...
All
these answers are wrong
(1 point) A gas station stores its gasoline in a tank under the ground. The tank is a cylinder lying horizontally on its side. (In other words, the tank is not standing vertically on one of its flat ends.) If the radius of the cylinder is 1 meter, its length is 8 meters, and its top is 5 meters under the ground, find the total amount of work needed to pump the gasoline out of...
(2) The work required to pump the fluid from a tank (between a units and b units above the bottom of a tank) of constant mass-density p out to a height h above the bottom of the tank is given by W- pg(cross-sectional area at y)(distance fluid at y needs to be lifted) dy where g is the acceleration due to gravity and y is the distance from bottom of the tank. Note: Water has a mass-density of p 10...
Problem 5 You are to examine the retaining wall shown on Figure 2. Assume that the wall height (H) is equal to 12 feet, and the base width (B) is 7 feet. The wall will be approximately 200 feet long (into the page). The backfill material behind the wall is a poorly-graded sand with silt (ŚP-SM) that has an average total unit weight of 1 19 pounds per cubic foot (pcf) and an average water content of 12%. As indicated,...
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