My answer is correct, but please write find my wrong in my explanation(process detail). Also, watch the professor's comment.I attach the image and write my process of explanation and the professor's process and comment. 1. A cup of water containing an ice cube at 0°C is filled exactly to the brim (so that a single extra drop would make thewater spill). The very top of the ice cube sticks out of the surface. As the ice melts, you observe thata. the cup overflows.b. the cup might overflow but it depends on the actual mass of the ice cube.c. the water level remains the same.d. the water level actually goes down.e. There is not enough information to answer this question.(Be sure to explain *in exact detail* how you decide your answer to this question. A complete answer will discuss the buoyancy forceas well as the masses, densities and volumes of both the ice and the water. Be sure to include in your explanation what happens to themolecules that make up the part of the ice cube that sticks out above the water.)The ice is less dense than the water so it floats and a little bit of the icesticks out of the water-the volume of the ice is larger than thevolume of displaced fluid. But since the ice isn't accelerating, theforces on it are balanced– the weight of the ice is balanced with thebuoyant force, which is equal to the weight of the displaced water. Sothe mass of the ice equals the mass of the displaced water. As the icemelts it's volume shrinks, but it's mass stays the same-so when theice has melted completely iť's water exactly fills the volume of thepreviously displaced water that the ice had been floating in. →water level remains the sameThe A cup of water containing an ice cube at 0"C is filled exactly to the brim (so that a single extra drop would make thewater spill). The very top of the ice cube sticks out of the surface. As the ice melts, you observe thatthe cup overflows.b. the cup might overflow but it depends on the actual mass of the ice cube.e the water level remains the same.d. the water level actually goes down.There is not enough information to answer this question.1.a.e.(Be sure to explain "in exact detail" how you decide your ansoer to this question. A complete anstwer will discuss the buoyancy force2s well as the masses, densities and volumes of both the ice and the water, Be sure to include in your explanation what happens to themolecules that make up the part of the ice cube that sticks out above the water.)AL equilibrivmう VP。うPwgv, : Vx7.-DAs ter melting(VPs ) will trom liquidVe = V),2 VJohn P SchaubI don't understand this line. It doesn'tlook like you solved the previous lineNow Volume of liqui2for vx because there's a bunch ofas v, - VRdevel will vemuinSamestuff missing.

Answered: s correct, but please write find my…

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter15: Fluid Mechanics

Section: Chapter Questions

Problem 46P

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My answer is correct, but please write find my wrong in my explanation(process detail). Also, watch the professor's comment.

I attach the image and write my process of explanation and the professor's process and comment.

1. A cup of water containing an ice cube at 0°C is filled exactly to the brim (so that a single extra drop would make the
water spill). The very top of the ice cube sticks out of the surface. As the ice melts, you observe that
a. the cup overflows.
b. the cup might overflow but it depends on the actual mass of the ice cube.
c. the water level remains the same.
d. the water level actually goes down.
e. There is not enough information to answer this question.
(Be sure to explain *in exact detail* how you decide your answer to this question. A complete answer will discuss the buoyancy force
as well as the masses, densities and volumes of both the ice and the water. Be sure to include in your explanation what happens to the
molecules that make up the part of the ice cube that sticks out above the water.)
The ice is less dense than the water so it floats and a little bit of the ice
sticks out of the water-the volume of the ice is larger than the
volume of displaced fluid. But since the ice isn't accelerating, the
forces on it are balanced– the weight of the ice is balanced with the
buoyant force, which is equal to the weight of the displaced water. So
the mass of the ice equals the mass of the displaced water. As the ice
melts it's volume shrinks, but it's mass stays the same-so when the
ice has melted completely iť's water exactly fills the volume of the
previously displaced water that the ice had been floating in. →
water level remains the same
The

A cup of water containing an ice cube at 0"C is filled exactly to the brim (so that a single extra drop would make the
water spill). The very top of the ice cube sticks out of the surface. As the ice melts, you observe that
the cup overflows.
b. the cup might overflow but it depends on the actual mass of the ice cube.
e the water level remains the same.
d. the water level actually goes down.
There is not enough information to answer this question.
1.
a.
e.
(Be sure to explain "in exact detail" how you decide your ansoer to this question. A complete anstwer will discuss the buoyancy force
2s well as the masses, densities and volumes of both the ice and the water, Be sure to include in your explanation what happens to the
molecules that make up the part of the ice cube that sticks out above the water.)
AL equilibrivm
う VP。うPwg
v, : Vx7.-D
As ter melting
(VPs ) will trom liquid
Ve = V),
2 V
John P Schaub
I don't understand this line. It doesn't
look like you solved the previous line
Now Volume of liqui2
for vx because there's a bunch of
as v, - VR
devel will vemuin
Same
stuff missing.

Expert Solution

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A cup of water containing an ice cube at 0^oC is filled exactly to the brim [ So that a single extra drop would make the water spill]. the very top of the ice cube sticks out of the surface. As the ice melts, you observe that.

Choice the correct option

The cup overflows
The cup might overflow but it depends on the actual mass of the ice cube
The water level remains the same
the water level actually goes down
there is not enough information to answer this question.

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