A tank is filled with liquid of density p= 1000 (in kg/m^3). Its shape is obtained by rotating the curve y=√,0 ≤ ≤ 4 around the y-axis. Set up the Integral to find the work that is required to pump all the liquid out of the tank (from the top of the tank). All the lengths are in units of meter (m). Do -ot forget to use gravitational constant, g A. W 1000 9.8- B. None of these ** √z (4-3) Ox -S₁²²² (2-y) dy D. W 1000-9.8 r ₁2(4-2) d dx E. W 1000-9.8 m - v² (2-y) dy c. W 1000 9.8 m preview answers

A tank is filled with liquid of density p= 1000 (in kg/m^3). Its shape is obtained by rotating the curve y=√,0 ≤ ≤ 4 around the y-axis. Set up the Integral to find the work that is required to pump all the liquid out of the tank (from the top of the tank). All the lengths are in units of meter (m). Do -ot forget to use gravitational constant, g A. W 1000 9.8- B. None of these ** √z (4-3) Ox -S₁²²² (2-y) dy D. W 1000-9.8 r ₁2(4-2) d dx E. W 1000-9.8 m - v² (2-y) dy c. W 1000 9.8 m preview answers

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter65: Achievement Review—section Six

Section: Chapter Questions

Problem 44AR: Solve these prism and cylinder exercises. Where necessary, round the answers to 2 decimal places...

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