Questions
A cubical vessel sealed vessel with edge $L$ is placed on a cart, which is moving horizontally with an acceleration `a' as shown iin figure. The cube is filled with an ideal fluid having density $\rho$. Find the gauge pressure at the centre of the cubical vessel.
- $\dfrac{Ldg}2$
- $\dfrac{Ld(g+a)}2$
- $\dfrac{Lda}2$
- $\dfrac{Ld(g-a)}2$
State whether true or false:
- True
- False
The boiling point of a liquid can be raised by
- Increasing pressure
- Decreasing pressure
- Increasing the heat supply
- Increasing the quantity of the liquid
Cooking is done fast in pressure cooker because
- The boiling point of water is lowered
- The boiling point of water is increased
- More pressure is the cooker cooks the food at 100C
- The boiling point remains the same but more steam cooks the food
When the piston of a pump is pulled up, the pressure inside_____
- decreases
- increases
- remains same
- none of the above
The air pressure inside out body is equal to the ____?
- in internal pressure
- atmospheric pressure
- both a and b
- none of the above
Ink does not spill out of an ink dropper when the atmospheric pressure and ____ pressure are equal.
- external
- internal
- air
- vaccuum
State whether the following statements are true or false?
(i) the pressure inside our body is equal to the atmospheric pressure
(ii) pressure is inversely proportional to the area.
- Both are true
- Both are false
- (i) True(ii) False
- (i) False(ii) True
Height of atmosphere is about ________ $km$.
- $3000$
- $300$
- $30$
- $30000$
While filling a syringe with liquid which of the following is true for pressure inside the barrel and the atmospheric pressure acting on the liquid?
- pressure inside the barrel is less than atmospheric pressure
- pressure inside the barrel is more than atmospheric pressure
- pressure inside the barrel is same as atmospheric pressure
- none of these
- $6\,m$
- $0.36\,km$
- $60\,cm$
- $0.76\,m$
Which of the following are the common consequences of atmospheric pressure in our daily life.
- Sucking a drink with a straw
- Filling a syringe with a liquid
- Filling ink in a fountain pen
- All of the above
Atmospheric pressure exerted on earth is due to the.
- Gravitational pull
- Revolution of earth
- Rotation of earth
- Uneven heating of earth
Icc of water at $ 100^o C $ is given 540 cal of heat and the steam formed accupies 167 Icc at the atmospheric pressure. Then workdone against atmospheric pressure in this process is nearly.
- 540 cal
- 500 cal
- 40 cal
- 100 cal
A partially inflated balloon expands fully when
- It is put into warm water
- It is put into cold water
- It is into water at room temperature
- None of the above
When the pressure of water is increased, the boiling temperature of water as compared to $100^oC$ will be :
- lower
- the same
- higher
- on the critical temperature
The foundations of high-rise buildings are kept wide so that they may exert more pressure on the ground.
- True
- False
Which of the following statement is NOT true.
- A freely falling body is acted upon by gravitational force
- pressure on top of mount everest is much more than 1 atm
- S.I. unit of pressure is pascal
- the blood vessels in our body maintains the internal pressure equal to the atmospheric pressure
You are riding on your bicycle with inflated tyres. Your friend asks for a lift and sits on the carrier behind you
- The air pressure in the tyres increases
- The air pressure in the tyres decreases
- The air pressure in the tyres remains the same
- Nothing inthe system changes except the reaction of the ground
- Answer Required
A glass bulb is balanced by a brass weight in a sensitive beam balance. Now the balance is covered by a glass-jar which is then evacuated. Then:
- the beam will remain horizontal
- the pan containing the bulb will go down
- the pan containing the bulb will go
- none of the above
If the value of atmospheric pressure is $10^6$ dyne $cm^{-2}$, its value in SI units is
- $10^4 N m^{-2}$
- $10^6 N m^{-2}$
- $10^5 N m^{-2}$
- $10^3 N m^{-2}$
A pressure equivalent of 1 mm is called a
- bar
- torr
- pascal
- atm
$1 atm=Z$ pascal. Then find the value of $Z$?
- 760
- 1000
- 101325
- 10
One atmospheric pressure (atm) is equal to
- 101325 Pa
- 1013.25 Pa
- 101.325 Pa
- 10.1325 Pa
State the S.I. unit. of pressure
- Newton
- Pascal
- Coulomb
- Copernicus
1 atm is
- 780 torr
- 760 torr
- 750 torr
- 790 torr
1 torr is equal to
- 196 Pa
- 133 Pa
- 101 Pa
- 120 Pa
Which of the following is/are the example(s) of absolute pressure
- deep vacuum pressure
- altimeter pressure
- blood pressure
- both (A) & (B)
The correct relationship between gauge pressure, atmospheric pressure and absolute pressure is
- Gauge pressure = Atmospheric pressure - Absolute pressure
- Gauge pressure = Atmospheric pressure + Absolute pressure
- Absolute pressure = Atmospheric pressure + Gauge pressure
- None of the above
If one newton force is applied to unit crossesctional area (in $m^2$) of any subject then the amount of pressure applied is
- one pascal
- one atmospheric pressure
- one gauge pressure
- none of the above
The amount by which the pressure measured in a fluid exceeds that of the atmosphere is known as
- atmospheric pressure
- gauge pressure
- absolute pressure
- none of the above
One atmospheric pressure at sea level is equal to 760 cm of Hg.
- True
- False
A bubble is at the bottom of a lake of depth $h$. As the bubble comes to the sea level, its radius increase three times. If atmospheric pressure is equal to $l$ metre of a water column, then $h$ is equal to
- $26\ l$
- $l$
- $25\ l$
- $30\ l$
If a given mass of gas occupies a volume of 10 cc at 1 atmospheric pressure and a temperature of ${ 100 }^{ 0 }$C (373.15 k). What will be its volume at 4 atmospheric pressure; the temperature being the same
- 100 cc
- 400 cc
- 25. cc
- 104 cc
A narrow glass tube, $80$ cm long and opens at both ends, is half immersed in mercury, now the top of the tube is closed and is taken out of mercury A column of mercury $20$ cm long remains in the tube. Find the atmospheric pressure
- $20$ cm of air column
- $60$ cm of Hg column
- $60$ cm of air column
- $20$ cm of Hg column
Find pressure on swimmer at a depth of $10 m$ in water
- $2$ atm
- $1$ atm
- $3$ atm
- $4$ atm
A brass scale, correct at $0^\circ C$, registers the height of a mercury barometer at 76.5 cm at $30^\circ c$. What is the actual height of the barometer? [Linear expansivity for brass=$1.9\times10^{-5} K^{-1}$]
- 70.88cm
- 72.45cm
- 71.25cm
- 76.46 cm
A barometer is carried from the $1^{st}$ floor to the $20^{th}$ floor of a building. Why does the reading on the barometer fall?
- Air pressure has increased
- Gravity has decreased
- Temperature has increased
- There is less air above the barometer
Atmospheric pressure can be measured by which of the following instruments
- doctor's thermometer
- mercury barometer
- speedometer
- none of these
The pressure energy per unit volume of a liquid is
- $ \frac {P}{\rho}$
- P
- P x $\rho$
- $ \frac {\rho}{P}$
'The atmospheric pressure at a place is $76 cm$ of $Hg$? State its value in $bar$.
- $1.013\times{10}^{5}$ $bar$
- $1 bar$
- $1.013\times{10}^{-5}$ $bar$
- None
$1\ atm$ of pressure is equal to
- $1\ Torr$
- $\dfrac{1}{760}\ Torr$
- $760\ Torr$
- $1.013 \times 10^5\ Torr$
$1\ Pa$ of pressure is equal to:
- $7.5 \times 10^{-3}\ Torr$
- $7.5 \times 10^{3}\ Torr$
- $760\ Torr$
- $1\ Torr$
A measurement referenced to the atmospheric pressure and it varies from the measurement of barometric reading and manometer reading is called as
- gauge pressure
- absolute pressure
- atmospheric pressure
- none of the above
A pressure equivalent to 1 mm of mercury is called
- 1 torr
- 1 bar
- 1 pascal
- 1 atm
1 pascal (Pa) is equal to
- $1 \times 10^{5} $ bar
- $1 \times 10^{3} $ bar
- $1 \times 10^{-3} $ bar
- $1 \times 10^{-5} $ bar
$1\ Torr$ of pressure is equal to:
- $133\ Pa$
- $13\ Pa$
- $1\ Pa$
- none of these
Increase in height of mercury column indicates:
- decrease in atmospheric pressure
- increase in atmospheric pressure
- no change in atmospheric pressure
- increase in humidity in air
Fill in the blanks:
1 psi is equivalent to $-$ atmospheric pressure.
- $34.046\times 10^{-3}$
- $64.046\times 10^{-6}$
- $24.046\times 10^{-3}$
- $68.046\times 10^{-3}$
$1\ Bar$ of pressure is equal to:
- $1\ kPa$
- $10\ kPa$
- $100\ kPa$
- $1000\ kPa$
In free space, Fortin's barometer will read:
- $0\ mm$ of Hg
- $76\ cm$ of Hg
- $1\ cm$ of Hg
- None of these
The pressure of a gas filled in the bulb of constant volume gas thermometer at $0^0C$ and $100^0C$ are 28.6 cm and 36.6 cm of mercury respectively. The temperature of bulb at which pressure will be 35.00 cm of mercury will be:
- $80^0C$
- $70^0C$
- $55^0C$
- $40^0C$
The pressure of a gas filled in the bulb of a constant volume gas thermometer at $0^o$C and $100^o$C are $28.6cm$ and $36.6cm$ of mercury respectively. The temperature of bulb at which pressure will be $35.0cm$ of mercury will be
- $80^o$C
- $70^o$C
- $55^o$C
- $40^o$C
The height of mercury in a barometer is $760\ mm$, then the atmosphere pressure is $[g=9.8\ {m/s}^{2}]$:
- $0.101\times {10}^{5}Pa$
- $10.1\times {10}^{5}Pa$
- $1. 01\times {10}^{5}Pa$
- $1.01\times {10}^{4}Pa$
Two communicating cylindrical vessel contain mercury. The diameter of one vessel is n times larger than the diameter of the other.A column of water of height h is poured into the vessel.The mercury level will rise in the right - hand vessel (s=relative density of mercury and p = density of water ) by
- $ \frac { n^ h }{ (n\quad +\quad 1)^ 2s } $
- $ \frac { h }{ (n^ 2\quad +\quad 1)s } $
- $ \frac { h }{ (n\quad +\quad 1)^ 2s } $
- $ \frac { h }{ (n^{ 2 }s) } $
A thin tube sealed at both ends, is $100\ cm$ long. It lies horizontally, the middle $0.1\ m$ containing mercury and the two ends containing air at standard atmospheric pressure. If the tube is turned to a vertical position, by what amount will the mercury be displaced ?
- $1.84\ cm$
- $8.45\ cm$
- $2.95\ cm$
- $5\ cm$
A barometer tube reads $76$ $cm$ of mercury. If the tube is gradually inclined at an angle of $60 ^ { \circ }$ with vertical, keeping the open end immersed in the mercury reservoir, the length of the mercury column will be
- $152 \mathrm { cm }$
- $76 \mathrm { cm }$
- $\dfrac{76cm}{sin30^o}$
- $38 \mathrm { cm }$
The temperature of an air bubble while rising from bottom to surface of a lake remains constant but its diameter is doubled if the pressure on the surface is equal to h meter of mercury column and relative density of mercury is p then the depth of lake in metre is
- $2\rho h$
- $4\rho h$
- $8\rho h$
- $7\rho h$
The pressure of water at bottom in a lake is 3/2 times that at half depth where the water barometer reads $10$ m. The depth of the lake is:
- $15$ m
- infinite
- $20$ m
- $10$ m
Two communicating vessels contain mercury. The diameter of one vessel is four times larger than the diameter of the other. A column of water of height $h _0=70$ cm is poured into the left hand vessel (the narrower one). How much will be mercury level rise in the right hand vessel? ( Specific density of mercury= $13.6$)
- $0.3$ cm
- $0.7$ cm
- $0.1$ cm
- $1.0$ cm
The height of mercury $(h)$ in the manometer is
- $760\ mm$
- $172\ mm$
- $272\ mm$
- $300\ mm$
8 gm $O _{2}$,14 gm $N _{2}$ and 22 gm $CO _{2}$ is mixed in a container of 10 litre capacity at $27^oC$.The pressure exerted by the mixture in terms of atmospheric pressure will be-
- 1
- 3
- 9
- 18
Suppose the density of air at Hyderabad is $\rho _ { 0 }$ and atmospheric pressure is $P _ { \mathrm { atm } }$.Suppose we wish to calculate the pressure $P$ at a height $10 \mathrm { km }$ above Hyderabad. If we use the equation $P _ { 0 } - P = \rho g z$ to calculate $P$ with $z = 10 km$. But if we take only variation of $\rho$ with height we get $P _1$. if we take only of $g$ with height we get $P _2$, if we take both $\rho$ and $g$ variations with height we get $P _3$. Then
- $P = P _ { 1 } = P _ { 2 } = P _ { 3 }$
- $P _ { 3 } < P _ { 1 }$
- $P _ { 2 } > P$
- $P _ { 0 } - P > P _ { 0 } - P _ { 3 }$
An air bubble doubles its radius on rising from the bottom of water reservoir to the surface of water in it. If the atmospheric pressure is equal to $10 m $ of water, the height of water in the reservation s-
- $ 10m $
- $20 m$
- $70 m$
- $80 m$
A cubical block of steel each side '$\ell $' is floating in mercury in a vessel. The densities of steel and mercury are ${ p } _{ s }\quad and\quad { p } _{ m }$ .The height of block above the mercury level is given by.
- $\ell \left( 1+\dfrac { { p } _{ s } }{ { p } _{ m } } \right) $
- $\ell \left( 1-\dfrac { { p } _{ s } }{ { p } _{ m } } \right) $
- $\ell \left( 1+\dfrac { { p } _{ m } }{ { p } _{ s } } \right) $
- $\ell \left( 1-\dfrac { { p } _{ m } }{ { p } _{ s } } \right) $
A flask of volume $10^3cc$ is completely filled with mercury at $0^oC.$ The co-efficient of cubical expansion of mercury is $180\times10^{-6} /^oC$ at that of glass is $40\times10^{-6}/^oC.$ If flask is placed in boiling water at $100^oC,$ how much mercury will overflow
- $7cc$
- $14cc$
- $21cc$
- $28cc$
An air tight container having a lid with negligible mass and a area of $8 c m^{2}$ is partially evacuated . If a 40N force is require to pull a lid off the container and the atmospheric pressure is $ 1.0 \times 10^{5} \mathrm{Ps}$ ,the presure in the container before it is opened must be
- 0.6atm
- 0.5atm
- 0.4atn
- 0.2atm
A gas is collected over the water at $25 ^ { \circ } \mathrm { C }$ . The total pressureof moist gas was 735$\mathrm { mm }$ of mercury. If the aqueous vapourpressure at $25 ^ { \circ } \mathrm { C }$ is 23.8$\mathrm { mm }$ . Then the pressure of dry gas is
- $760$ $\mathrm { mm }$
- $758.8$ $\mathrm { mm }$
- $710.8$ $\mathrm { mm }$
- $711.2$ $\mathrm { mm }$
20$\mathrm { cm }$ containing mercury and two equal ends containing air at standardatmospheric prossure. If the tube is now turned to a vertical position, by what amount will the mercury bo displaced?
(Given : cross-section of the tube can be assumed to be uniform):
- 2.95$\mathrm { cm }$
- 5.18$\mathrm { cm }$
- 8.65$\mathrm { cm }$
- 0.0$\mathrm { cm }$
The height of mercury column in a simple barometer is h. As the tube is inclined to the vertical at an angle $ \alpha, $ the length of mercury column along the length of the tube is l; then:
- $ 1=\frac{h}{\cos \alpha} $
- $ 1=h \cos \alpha $
- $ I=h $
- $ 1=\cos \alpha / h $
A small bulb is filled with air at ${ 41 }^{ 0 }c$ and sealed. When it heated slowly in an oil bath upto ${ 198 }^{ 0 }c$, it is found to be broken. find the pressure at which the bulb is broken.
- 2.5 atm
- 1.5 atm
- 3 atm
- 1.3 atm
Which limb of the tube should be connected to the pump?
- Limb having radius 2 mm
- Limb having radius 1 mm
- Any of the climb
- None of these
A balloon contains 1500 $m^{3}$ of helium at $27^{\circ}C$ and 4 atmoshperic pressure. The volume of helium at $3^{\circ}C$ temperature and 2 atmospheric pressure will be
- 1500 $m^{3}$
- 1700 $m^{3}$
- 1900 $m^{3}$
- 2700 $m^{3}$
To increase pressure, either force has to be increased or area of contact has to be decreased.
- True
- False
By sucking through a straw, a student can reduce the pressure in his lungs to $750 mm$ of Hg (density = $\displaystyle 13.6{ gm }/{ { cm }^{ 3 } }$). Using the straw, he can drink water from a glass upto a maximum depth of:
- $10 cm$
- $75 cm$
- $13.6 cm$
- $1.36 cm$
$1$ millibar is equal to a pressure of
- ${10}^{5}pa$
- $100pa$
- $1000pa$
- ${10}^{-3}pa$
What will be the pressure in pascal due to a mercury column of $76$cm. Density of mercury is $13.6$ g$cm^2$, $g=980$ cm$s^2$?
- $1.0129\times 10^5$Pa
- $1.0129\times 10^4$Pa
- $1.0129\times 10^3$Pa
- $1.0129\times 10^2$Pa
The height of the mercury column in a simple barometer is $h$. As the tube is inclined with the vertical at an angle $\alpha$, the length of the mercury column along the length of the tube will become:
- $h\cos{\alpha}$
- $\dfrac{h}{\cos{\alpha}}$
- $h\sin{\alpha}$
- $\dfrac{h}{\sin{\alpha}}$
Barometer was constructed by
- Vermicelli
- Torricelli
- Archimedes
- Newton
- $36$
- $76$
- $100$
- $7$
- $100\,mm$
- $1\,cm$
- $100\,cm$
- $1\,mm$
- Newton's
- Barometric
- Torricellian
- Archimedes
The liquid used in simple barometer is
- Glycerine
- Kerosene
- Mercury
- Halogen