Question

A.1.5 cm2 air bubble is released from the sandy bottom of a warm

A.1.5 cm2 air bubble is released from the sandy bottom of a warm, shallow sea, where the gauge pressure is 1.2 atm. The bubble rises slowly enough that the air inside remains at the same constant temperature as the water.

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Part A

What is the volume of the bubble as it reaches the surface?


Prat B

As the bubble rises, is heat energy transferred from the water to the bubble or from the bubble to the water?


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Answer #1

Part - A

Given that the gauge pressure, Pg = 1.2 atm

Now, we need to convert pressure gauge to absolute pressure.

As we know that -

Gauge pressure = Absolute pressure - Atmospheric pressure

=> Pg = P -1 atm

So,

Absolute Pressure = pressure gauge + 1 atm

=> P = 1.2 atm + 1 atm
=> P = 2.2 atm at the sandy bottom

We can also make the assumption that the Atmospheric pressure on the surface is 1 atm.

Next we use the Combined gas law to determine the final volume.

(P2V2/T2)=(P1V1/T1)

Since we know temperature is kept constant we can modify the equation:

P2V2=P1V1

=> V2 = (P1V1) / P2

Now we plug in what we know:
P2 =1 atm

P1 =2.2 atm

V1=1.5 cm^3

Therefore -

V2 = (2.2 atm x 1.5 cm^3) / (1atm) = 3.3 cm^3

Hence, volume of the bubble when it reaches the surface, V2 = 3.3 cm^3 = 3.3 x 10^-6 m^3

Part -B

As the bubble rises, the heat energy from water is transferred to the bubble.

Hence, first option is the correct answer.

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