Answer Both question I'll rate! The diving bell has the shape of a frustum of a cone (circular) with a closed flat top and open bottom. It is lowered from the outside air into saltwater (y= 10.2 kN/m³). How deep below the water surface is the bottom of the caisson when the water level has risen 2.50m inside?4m4m2.5m5mDo not write the unit. You will only input the numerical answer in the space provided.Unit of the Correct Answer: mDecimal Places required in the final answer: 3 A weather person states that the barometric pressure is 40 inches of mercury. Convert the pressure to PsiDo not write the unit. You will only input the numerical answer in the space provided.Unit of the Correct Answer: Ib/in?Decimal Places required in the final answer:3

1.The volume of empty =π/3*H[h12+h22+h1h1] =π/3*4[22+2.52+2*2.5]…

The diving bell has the shape of a frustum of a cone (circular) with a closed flat top and open bottom. It is lowered from the outside air into salt water (y= 10.2 kN/m). How deep below the water surface is the bottom of the caisson when the water level has risen 2.50m inside? 4m

The diving bell has the shape of a frustum of a cone (circular) with a closed flat top and open bottom. It is lowered from the outside air into salt water (y= 10.2 kN/m). How deep below the water surface is the bottom of the caisson when the water level has risen 2.50m inside? 4m

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter9: Fluids And Solids

Section: Chapter Questions

Problem 45P: The inside diameters of the larger portions of the horizontal pipe depicted in Figure P9.45 are 2.50...

See similar textbooks

Similar questions

The inside diameters of the larger portions of the horizontal pipe depicted in Figure P9.45 are 2.50 era. Water flows to the right at a rate of 1.80 104 m3/s. Determine the inside diameter of the constriction. Figure P9.45
A landscape architect is planning an artificial waterfall in a city park. Water flowing at 0.750 m/s leaves the end of a horizontal channel at the top of a vertical wall h = 2.35 m high and falls into a pool (Fig. P3.54). (a) How far from the wall will the water land? Will the space behind the waterfall be wide enough for a pedestrian walkway? (b) To sell her plan to the city council, the architect wants to build a model to standard scale, one-twelfth actual size. How fast should the water flow in the channel in the model? Figure P3.54
Show that the Reynolds number NRis unitless by substituting units for all the quantities in its definition and cancelling.
Oil having a density of 930 kg/m3 floats on water. A rectangular block of wood 4.00 cm high and with a density of 960 kg/m3 floats partly in the oil and partly in the water. The oil completely covers the block. How far below the interface between the two liquids is the bottom of the block?
A hollow copper (Cu = 8.92 103 kg/m3) spherical shell of mass m = 0.950 kg floats on water with its entire volume below the surface. a. What is the radius of the sphere? b. What is the thickness of the shell wall?
A container of water has a cross-sectional area of A=0.1m2 . A piston sits top of the water (see be following figure). There is a spout located 0.15 m from the bottom of tank, open to the atmosphere, and a stream of water exits the spout. The cross sectional area of the spat is As=7.0104m2 . (a) What is the velocity of the water as it leaves the spout? (b) If the opening of the spout is located 1.5 m above the grand, how far from be pout does water hit the floor? Ignore friction and dissipative forces.
Oil is filled to a height of 10.0 cm in a small cylinder. If a hole is made 6.0 cm from the bottom of the cylinder, what is the emergent velocity of the oil?
A garden hose of inner radius 1.00 cm carries water at 2.26 m/s. The nozzle at the end has inner radius 0.200 cm. How fast does the water move through the nozzle?
You are preparing your house for a party with your classmates and friends, and want to set up an impressive light display to entertain them. From your study of fluids, you have come up with the idea based on the water flowing from the tank in the figure. You set up the tank as shown in the figure, filled to a depth h = 1.14 m, and sitting on a stand of height ℓ = 0.300 m. You punch a hole in the tank at a height of y1 = 0.107 m above the stand. (Ignore the thickness of the tank in your calculation.) You want to punch a second hole higher on the tank so that the streams of water from the two holes arrive at the same position on the table, in a catch basin at a distance d from the right edge of the stand. A pump will continuously carry water from the catch basin back up to the top of the tank to keep the water level fixed. Then, you will use laser pointers on the left side of the tank to light the two streams of water, which will capture the light (see the section on total internal…
A horizontal channel is cut into the side of a concrete pool, so that water flows out at a rate of 1.71 m/s, and then falls into a second pool. The vertical distance between the bottom of the channel and the top of the second pool is h = 3.30 m (see figure, image ). A woman standing on a walkway in front of a flow of water is shown. The water flows from an elevated surface, which is to the left of the woman and has height h above the walkway, and lands in a pool to her right. The walkway is in the space between where the flow originates and the pool. (a) A walkway between the upper and lower pools is 1 m wide. Will the water hit the walkway? Answer:Yes or No (b) A scale model of the two pools and walkway is one-seventeenth the actual size. What must the minimum speed (in m/s) of the water leaving the channel be so that the model walkway stays dry? Answer: ____________m/s You are working as an assistant to a landscape architect, who is planning an artificial…
A cylindrical glass tank with a diameter of 8.6 cm and a height of 25 cm is inverted and inserted into another water tank. If no air is allowed to escape from the glass container when submerged, what is the height of the air column in the glass tank when its edge is 2.0 m below the surface of the water?
You hold a hose at waist height and spray water horizontally with it. The hose nozzle has a diameter of 1.80 cm, and the water splashes on the ground a distance of 0.950 m horizontally from the nozzle. If you constrict the nozzle to a diameter of 0.750 cm, how far from the nozzle, horizontally, will the water travel before it hits the ground?