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Part A An object with heighth mass M and a uniform cross-sectional area A floats upright in a liquid with density p. Calculate the vertical distance from the surface of the liquid to the bottom of the floating object at equilibrium Express your answer in terms of some or all the variables h, M, P, A. VO AZO ? 20 хь X1 X.10 LE Submit Request Answer
Part B A downward force with magnitude F is applied to the top of the object. At the new equilibrium position, how much farther below the surface of the liquid is the bottom of the object than it some of the object remains above the surface of the liquid.) Express your answer in terms of some or all the variables h, M. p. A, F and acceleration due to gravity 9. VOI AED ? Submit Request Answer Part 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 p of the liquid, th area A of the object Neglect the damping due to fluid friction Express your answer in terms of some or all the variables h, M, P, A and acceleration due to gravity 9. 1 ΨΕΙ ΑΣφ Ta