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Get Full Access to University Physics - 13 Edition - Chapter 14 - Problem 77p
Get Full Access to University Physics - 13 Edition - Chapter 14 - Problem 77p

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# A 950-kg, cylindrical can buoy floats vertically in salt

ISBN: 9780321675460 31

## Solution for problem 77P Chapter 14

University Physics | 13th Edition

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University Physics | 13th Edition

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Problem 77P

A 950-kg, cylindrical can buoy floats vertically in salt water. The diameter of the buoy is 0.900 m. (a) Calculate the additional distance the buoy will sink when a 70.0-kg man stands on top of it. (Use the expression derived in part (b) of below problem) (b) Calculate the period of the resulting vertical SHM when the man dives off. (Use the expression derived in Part (c) of below problem, and as in that problem, you can ignore the damping, due to fluid friction.) Problem: An object with height ?h?, mass ?M?, and a uniform cross-sectional area ?A floats upright in a liquid with density ???. (a) Calculate the vertical distance from the surface of the liquid to the bottom of the floating object at equilibrium. (b) A downward force with magnitude F applied to the top of the object. At the new equilibrium how much farther below the surface of the liquid is the bottom of the object than it was in part (a)? (Assume that some of the object remains above the surface of the liquid.) (c) Your result in part (b) shows that if the force is suddenly removed, the object will oscillate up and down in SHM. Calculate the period of this motion in terms of the density ?? of the liquid, the mass ?M?, and the cross sectional area ?A of the object. You can ignore the damping due to fluid friction (see Section 14.7).

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##### ISBN: 9780321675460

Since the solution to 77P from 14 chapter was answered, more than 657 students have viewed the full step-by-step answer. The answer to “A 950-kg, cylindrical can buoy floats vertically in salt water. The diameter of the buoy is 0.900 m. (a) Calculate the additional distance the buoy will sink when a 70.0-kg man stands on top of it. (Use the expression derived in part (b) of below problem) (b) Calculate the period of the resulting vertical SHM when the man dives off. (Use the expression derived in Part (c) of below problem, and as in that problem, you can ignore the damping, due to fluid friction.) Problem: An object with height ?h?, mass ?M?, and a uniform cross-sectional area ?A floats upright in a liquid with density ???. (a) Calculate the vertical distance from the surface of the liquid to the bottom of the floating object at equilibrium. (b) A downward force with magnitude F applied to the top of the object. At the new equilibrium how much farther below the surface of the liquid is the bottom of the object than it was in part (a)? (Assume that some of the object remains above the surface of the liquid.) (c) Your result in part (b) shows that if the force is suddenly removed, the object will oscillate up and down in SHM. Calculate the period of this motion in terms of the density ?? of the liquid, the mass ?M?, and the cross sectional area ?A of the object. You can ignore the damping due to fluid friction (see Section 14.7).” is broken down into a number of easy to follow steps, and 240 words. This full solution covers the following key subjects: Object, liquid, part, calculate, surface. This expansive textbook survival guide covers 26 chapters, and 2929 solutions. This textbook survival guide was created for the textbook: University Physics, edition: 13. The full step-by-step solution to problem: 77P from chapter: 14 was answered by , our top Physics solution expert on 05/06/17, 06:07PM. University Physics was written by and is associated to the ISBN: 9780321675460.

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