A swimming pool is 20 ft wide and 40 ft long, and its bottom is an inclined plane, the shallow end having a depth of 4 ft and the deep end 11 ft. Assume the pool is full of water. (Round your answers to the nearest whole number. Recall that the weight density of water is 62.5 lb/ft³.)(a) Estimate the hydrostatic force on the shallow end.\[ \boxed{321740} \text{ lb} \](b) Estimate the hydrostatic force on the deep end.\[ \boxed{2433159} \text{ lb} \](c) Estimate the hydrostatic force on one of the sides.\[ \boxed{2426322} \text{ lb} \](d) Estimate the hydrostatic force on the bottom of the pool.\[ \boxed{12065250} \text{ lb} \]

To approach this question, one should understand the force on the incline surface; here the bottom…

A swimming pool is 20 ft wide and 40 ft long and Its bottom is an inclined plane, the shallow end having a depth of 4 ft and the deep end, 11 ft. Assume the pool is full of water. (Round your answers to the nearest whole number. Recall that the weight density of water is 62.5 Ib/ft3.) (a) Estimate the hydrostatic force on the shallow end. 321740 X Ib (b) Estimate the hydrostatic force on the deep end. 2433159 X Ib (c) Estimate the hydrostatic force on one of the sides. 2426322 X Ib (d) Estimate the hydrostatic force on the bottom of the pool.

A swimming pool is 20 ft wide and 40 ft long and Its bottom is an inclined plane, the shallow end having a depth of 4 ft and the deep end, 11 ft. Assume the pool is full of water. (Round your answers to the nearest whole number. Recall that the weight density of water is 62.5 Ib/ft3.) (a) Estimate the hydrostatic force on the shallow end. 321740 X Ib (b) Estimate the hydrostatic force on the deep end. 2433159 X Ib (c) Estimate the hydrostatic force on one of the sides. 2426322 X Ib (d) Estimate the hydrostatic force on the bottom of the pool.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

. A buoy is a solid cylinder 0.30 m in diameter and 1.20 m long. It is made of material with a specific weight of 7.90 kN/m³. If it floats upright, how much of its length is above the water. Answer: H = Water y = 9806.6 N/m³ H d = 0.3m L = 1.2 m
What is the standard sea level density (p) in slugs/ft^3?
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
A solid sphere has a diameter of 3.81 cm and a relative density of 0.089. It floats in the water a depth "h". determine this height if: a) the buoyancy due to the air is negligible. b) the buoyancy of the air is not negligible ρair=1.225kg/m^3 (use 4 decimal places for your calculations).
Forces on immersed surfaces. Write your complete solution.
Solve for the hydrostatic force per meter length acting on the radial tainter as shown in the figure. Unit Weight is 9.81 kN/cu.m. R = 6.5 ANGLE = 65 RADIUS ANGLE 212.562 79.254 241.707 122.813
Please show how to get these answers
The iceberg idealization may becomeunstable if its sides melt and its height exceeds its width. InFig. suppose that the height is L and the depth intothe paper is L , but the width in the plane of the paper isH , L. Assuming S =0.88 for the iceberg, fi nd the ratio H / Lfor which it becomes neutrally stable (about to overturn).
Find teh volume (m3) of teh water displaced for a wooden block of width 3.7 m and of depth D= 1.2 m, when it floats horizontally in teh water. Teh density of teh wooden block is 819 kg/m3 and its length 6.8 m. Take teh density of water 1000 Kg/m3. Water surface G* D 2.5 m a. 242.57 O b. 24727.25 O c. 24.73 O d. 30.19 O e. None O f. 2.52
Global warming will produce rising sea levels partly due to melting ice caps and partly due to the expansion of water as average ocean temperatures rise. To get some idea of the size of this effect, calculate the change in length, Ah (in mm), of a column of water 1.5 km high for a temperature increase of 1.2 °C.Assume the column is not free to expand sideways. As a model of the ocean, that is a reasonable approximation, as only parts of the ocean very close to the surface can expand sideways onto land, and only to a limited degree. As another approximation, neglect the fact that ocean warming is not uniform with depth. Properties of water: 3 = 210 x 10 /C. c= 4186 J/kg - °C, L; = 334 kJ/kg, Le = 2256 kJ/kg Enter you answer below (to the nearest mm): Ah (in mm) = Type your answer.
A two (2) meter diameter circular door is set into the side of a vertical wall, with the center of the door 6.5 m below the surface of water. Calculate the force applied to the door.
Fluid 8