Hydrostatic Force Question 1: Consider a trough, 1 meter long, whose cross-section is a semicircle of...
Name: 1. A cattle trough has a semi-circular cross section with a height of 1 foot. The length of the trough is 10 feet. The trough is half-full of water. Assume the density of water is 62.4 lb/ft3 (a) (8 points) How much work is required to pump the water out of the trough? (b) (7 points) Determine the total force of the water on a semi-circular face of the trough.
A trough is 8 meters long, 1 meters wide, and 2 meters deep. The vertical cross-section of the trough parallel to an end is shaped like an isoceles triangle (with height 2 meters, and base, on top, of length 1 meters). The trough is full of water (density 1000kgm31000kgm3 ). Find the amount of work in joules required to empty the trough by pumping the water over the top. (Note: Use g=9.8ms2g=9.8ms2 as the acceleration due to gravity.)
(5) (6 pts) A trough with rectangular ends is half filled with water, density 9800 N/m (see picture below). Find the hydrostatic force on one end of the trough. 80 m 160 m 5 fg = 9800 Nm 3/6 F = ethe dh 2 e 9 B 1 2 1 2 qozon eg. B Z ༧ = 9800 x 160 X 6400 2 = 5076X10
A trough is 7 meters long. 1.5 meters wide and 5 meters deep. The vertical cross-section of the trough parallel to an end is shaped like an isoceles triangle (with height 5 meters, and base, on top, of length 1.5 meters). The trough is full of water :). Find the amount of work in joules m3 required to empty the trough by pumping the water over the top. (Note: Use g = 9.8% as the acceleration due to gravity.) (density...
14. A water trough is 8 m long and a cross section that has the shape of isosceles trapezoid that is 6 m wide at the top and 4 m wide at the bottom, and has a height of 1 m. If this trough is being filled at 0.4 m3/min; find the rate of the rise of the water as the function of time in this trough? 15 pts.
Please solve using Matlab !!! HW3_7 A trough of length L has a cross section in the shape of a semicircle with radius r. When filled with water to within a distance h of the top, the volume, V of water is V = 2 [0.57ır? – r? arcsin (*) – h (p2 – h2,1/2] Suppose L = 10 ft, r = 1 ft, and V = 12.4 ft. Find the depth of water in the trough to within 0.01...
A trough is 7 feet long and 11 foot high. The vertical cross-section of the trough parallel to an end is shaped like the graph of ?=?10y=x10 from ?=−1x=−1 to ?=1x=1. The trough is full of water. Find the amount of work required to empty the trough by pumping the water over the top. Note: The weight of water is 62 pounds per cubic foot. Your answer must include the correct units. (You may enter lbf or lb*ft for ft-lb.)
A trough is 9 meters long, 1.5 meters wide, and 3 meters deep. The vertical cross-section of the trough parallel to an end is shaped like an isoceles triangle (with height 3 meters, and base, on top, of length 1.5 meters). The trough is full of water (density 1000kgm^3). Find the amount of work in joules required to empty the trough by pumping the water over the top. (Note: Use g=9.8ms^2 as the acceleration due to gravity.)
(8 points) ). Find the A trough is 7 meters long, 2 meters wide, and 5 meters deep. The vertical cross-section of the trough parallel to an end is shaped like an isoceles triangle (with height 5 meters, and base, on top, of length 2 meters). The trough is full of water (density 1000kg/m amount of work in joules required to empty the trough by pumping the water over the top. (Note: Use g = 9.8m/s2 as the acceleration due...
A water trough of semicircular cross section of radius 0.6 m consists of two symmetric parts hinged to each other at the bottom, as shown in Fig. 1. The two parts are held together by a cable and turnbuckle placed every 3 m along the length of the trough. Calculate the tension in each cable when the trough is filled to the rim. Draw a sketch to illustrate the problem solution and show all your work (write formulae, substitutions with...