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sweetyverma595:
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Answered by
1
Given:
The ratio of the volume of the air bubble at the top to the bottom, V'/V = 2,
V' = 2V
The ratio of the density of the mercury to that of the lake water, p'/p = 40/3
=> p' = (40/3) p
Now, the pressure exerted at the surface is equal to 75 cm of mercury, so the depth = 0.75m
The pressure exerted at the bottom will be P at depth = pressure due to water column h + atmospheric pressure, here h, is the depth of the lake.
So the equation will be
P'V' = P V
Where P = hpg + atmospheric pressure
Answered by
1
The pressure at the bottom of the lake is = The pressure due to hte air + The pressure due to the water column=P1
The pressure at the top is only the atmosphereic pressure=P2 Initial Vol=V1 and final Vol is =V2
NOW YOU HAVEN'T MENTIONED ABOUT THE TEMP SO I AM CONSIDERING IT TO BE CONSTANT
So from gas eq we get P1V1=P2V2
V2=2V1
Putting the values in the eq 1 we get,
H=10 meter
The pressure at the top is only the atmosphereic pressure=P2 Initial Vol=V1 and final Vol is =V2
NOW YOU HAVEN'T MENTIONED ABOUT THE TEMP SO I AM CONSIDERING IT TO BE CONSTANT
So from gas eq we get P1V1=P2V2
V2=2V1
Putting the values in the eq 1 we get,
H=10 meter
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