 
                 
                InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 1. | A barometer kept in an elevator reads 76 cm when it is at rest. If the elevator goes up with increasing speed,the reading will be (a) zero(b) 76 cm(c) < 76 cm(d) > 76 cm. | 
| Answer» The correct answer is(c) < 76 cm EXPLANATION: The pressure of the atmosphere remains the same in both the conditions =ρg*(0.76). But in the upward accelerating elevator the pressure of the mercury column =ρ(g+a)h, since these two are equal so h = (0.76){g/(g+a)}; clearly h<0.76 m i.e. h<76 cm. | |
| 2. | A barometer kept in an elevator reads 76cm when it is at rest. If the elevator goes up with increasing speed, the reading will be(a) zero (b) 76cm (c) < 76cm (d) > 76cm. | 
| Answer» The correct answer is(c) < 76 cm EXPLANATION: The pressure of the atmosphere remains the same in both the conditions =ρg*(0.76). But in the upward accelerating elevator the pressure of the mercury column =ρ(g+a)h, since these two are equal so h = (0.76){g/(g+a)}; clearly h<0.76 m i.e. h<76 cm. | |
| 3. | A barometer kept in an elevator accelerating upward reads 76cm. The air pressure in the elevator is(a) 76cm (b) < 76cm (c) > 76cm (d) zero. | 
| Answer» The correct answer is (c) > 76 cm EXPLANATION: Since the pressure of the mercury column 76 cm high in the upward accelerating elevator is more than the stationary elevator condition due to the effective g being g+a. So the air pressure in the given elevator is >76 cm. | |
| 4. | A piece of wood is floating in water kept in a bottle. The bottle is connected to an air pump. Neglect the compressibility of water. When more air is pushed into the bottle from the pump, the piece of wood will float with(a) larger part in the water(b) lesser part in the water(c) same part in the water(d) it will sink. | 
| Answer» (c) same part in the water EXPLANATION: Pushing air inside the bottle will increase the air pressure. When the pressure of air inside the bottle is increased it does not increase the weight of the wood nor the density of the water. So there will be no change in the submerged part. | |
| 5. | The weight of an empty balloon on a spring balance is W1. The weight becomes W2 when the balloon is filled with air. Let the weight of the air itself be w. Neglect the thickness of the balloon when it is filled with air. Also neglect the difference in the densities of air inside and outside the balloon. (a) W2 = W1. (b) W2 = W1 + w. (c) W2 < W1 + w. (d) W2 > W1. | 
| Answer» (a) W2 = W1. (c) W2 < W1+ W. EXPLANATION: The weight of the empty balloon is W₁. The weight of the balloon filled with air should be W₁+w but the balloon is immersed fully in the air, so a force of buoyancy must act on it so the apparent weight W₂ < W₁+w, hence (c) is correct. Since the densities of air inside and outside are same so the weight of the displaced air by the balloon will also be w. Thus the apparent weight of air-filled balloon W₂ = (W₁+w)-w = W₁. Hence (a) is correct. Other options are not true. | |
| 6. | Water is slightly coming out from a vertical pipe. As the water descends after coming out, its area of cross section reduces. Explain this on the basis of the equation of continuity. | 
| Answer» In the continuity of flow, the rate of flow of the volume of the liquid remains constant. That is, A*v = constant. If the cross-sectional area of the pipe is A and the velocity of the liquid V, also the cross-sectional area of the flow after descending some distance A' and velocity V' then from the continuity equation A'V' =AV →A' =A*(V/V') Since the coming out liquid is falling under gravity, V'>V →V/V' <1 Thus A' < A. So as the water descends the area of the cross section reduces. | |
| 7. | A wooden object floats in water kept in a beaker. The object is near a side of the beaker (figure 13-Q4). Let P1, P2, P3 be the pressures at the three points A, B and C of the bottom as shown in the figure.(a) P1 = P2 = P3.(b) P1< P2 < P3.(c)P1 > P2 > P3.(d) P2 = P3 ≠ P1. | 
| Answer» (a) P1 = P2 = P3. EXPLANATION: The pressure along a horizontal plane in a liquid at rest is the same. | |
| 8. | Equal mass of three liquids are kept in three identical cylindrical vessels A, B and C. The densities are PA, PB, PC with pA < pB < pC. The force on the base will be (a) maximum in vessel A (b) maximum in vessel B (c) maximum in vessel C (d) equal in all the vessels. | 
| Answer» (d) equal in all the vessels. EXPLANATION: Let the mass of the liquids be m. The volumes of the liquids are m/ρₐ, m/ρᵦ, m/ρₑ. If the base areas of the identical vessels are a then the heights of the liquids in the vessels are m/aρₐ, m/aρᵦ, m/aρₑ. Hence the pressures at the bottom are ρₐgm/aρₐ, ρᵦgm/aρᵦ, ρₑgm/aρₑ ie, mg/a, mg/a, mg/a So equal hence (d). | |
| 9. | Equal mass of three liquids are kept in three identical cylindrical vessels A, B and C. The densities are pA, pB, pc with pA< pB< pC .The force on the base will be(a) maximum in vessel A(b) maximum in vessel B(c) maximum in vessel C(d) equal in all the vessels. | 
| Answer» (d) equal in all the vessels. EXPLANATION: Let the mass of the liquids be m. The volumes of the liquids are m/ρₐ, m/ρᵦ, m/ρₑ. If the base areas of the identical vessels are a then the heights of the liquids in the vessels are m/aρₐ, m/aρᵦ, m/aρₑ. Hence the pressures at the bottom are ρₐgm/aρₐ, ρᵦgm/aρᵦ, ρₑgm/aρₑ ie, mg/a, mg/a, mg/a So equal hence (d). | |
| 10. | In a streamline flow,(a) the speed of a particle always remains same(b) the velocity of a particle always remains same(c) the kinetic energies of all the particles arriving at a given point are the same(d) the momenta of all the particles arriving at a given point are the same. | 
| Answer» (c) the kinetic energies of all the particles arriving at a given point are the same  EXPLANATION: The speed and the velocity of a particle in a streamline flow may change as it moves ahead so (a) and (b) are not true. All the particles arriving at a point in a streamline flow have the same velocity. Hence all the particles arriving at that point will have the same kinetic energy and the same momentum. Options (c) and (d) are true. | |
| 11. | A piece of chalk immersed into water emits bubbles in all directions. Why? | 
| Answer» A piece of chalk has extremely narrow capillaries. As it is immersed in water, water rises due to capillary action. The air present in the capillaries in the chalk is forced out by the rising water. As a result bubbles are emitted from the chalk in all the directions. | |
| 12. | Figure (13-Q3) shows a siphon. The liquid shown is water. The pressure difference PB PA between the points A and B is(a) 400 N/m2(b) 3000 Nim2(c) 1000 N/m2(d) zero. | 
| Answer» The correct answer is(d) zero. EXPLANATION: The pressures at these two points are equal to atmospheric pressure hence their difference is zero. | |
| 13. | A liquid can easily change its shape but a solid can not because(a) the density of a liquid is smaller than that of a solid(b) the forces between the molecules is stronger in solid than in liquids(c) the atoms combine to form bigger molecules in a solid(d) the average separation between the molecules is larger in solids. | 
| Answer» (b) the forces between the molecules is stronger in solid than in liquids EXPLANATION: The shape will change only if the molecules have some freedom of movement. In a solid the forces between the molecules are so strong that they cannot move easily, thus the shape is not changed. | |
| 14. | A liquid can easily change its shape but a solid can not because (a) the density of a liquid is smaller than that of a solid (b) the forces between the molecules is stronger in solid than in liquids (c) the atoms combine to form bigger molecules in a solid (d) the average separation between the molecules is larger in solids. | 
| Answer» (b) the forces between the molecules is stronger in solid than in liquids EXPLANATION: The shape will change only if the molecules have some freedom of movement. In a solid the forces between the molecules are so strong that they cannot move easily, thus the shape is not changed. | |
| 15. | Consider the equations P = lim(Δs→0)F/ΔS and P1 - P2 = pgz. In an elevator accelerating upward(a) both the equations are valid(b) the first is valid but not the second(c) the second is valid but not the first(d) both are invalid. | 
| Answer» (b) the first is valid but not the second | |
| 16. | A large cylindrical tank has a hole of area A at-.its bottom. Water is poured in the tank by a tube of equal cross-sectional area A ejecting water at the speed.(a) The water level in the tank will keep on rising. (b) No water can be stored in the tank. (c) The water level will rise to a height v2/2 g and then stop. (d) The water level will oscillate. | 
| Answer» (c) The water level will rise to a height v2/2 g and then stop. EXPLANATION: Initially, the velocity of the water coming out of the tank will be negligible due to the negligible height of the water. So the quantity of the water coming out of the tank per second is less than the coming in, so the level of the water in the tank will begin to rise and the velocity of the water coming out will begin to increase. The level of the water will rise up to a height h for which the velocity of the water coming out is equal to the velocity of the water coming in (= v). So, v =√(2gh) →h =v²/2g. | |
| 17. | A large cylindrical tank has a hole of area A at its bottom. Water is poured in the tank by a tube of equal cross-sectional area A ejecting water at the speed v.(a) The water level in the tank will keep on rising.(b) No water can be stored in the tank .(c) The water level will rise to a height v2/2 g and then stop.(d) The water level will oscillate. | 
| Answer» (c) The water level will rise to a height v2/2 g and then stop. EXPLANATION: Initially, the velocity of the water coming out of the tank will be negligible due to the negligible height of the water. So the quantity of the water coming out of the tank per second is less than the coming in, so the level of the water in the tank will begin to rise and the velocity of the water coming out will begin to increase. The level of the water will rise up to a height h for which the velocity of the water coming out is equal to the velocity of the water coming in (= v). So, v =√(2gh) →h =v²/2g. | |
| 18. | Bernoulli's theorem is based on conservation of " (a) momentum (b) mass(c) energy (d) angular momentiim. | 
| Answer» The correct answer is(c) energy EXPLANATION: Bernoulli's theorem is based on the work-energy theorem which states that the total work done on a system is equal to the change in its kinetic energy. It is also the conservation of energy if no work is done. | |
| 19. | Water enters through end A with a speed 0, and leaves through end B with a speed u2 of a cylindrical tube AB. The tube is always completely filled with water. In case I the tube is horizontal, in case II it is vertical with the end A upward and in case III it is vertical with the end B upward. We have v1 = v2 for(a) case I(b) case II(c) case III (d) each case. | 
| Answer» (d) each case. EXPLANATION: Since the water is incompressible, the volume of water entering end A and leaving through end B per unit time will remain constant in each case. Since the area of the cross-section of the cylindrical tube will be constant, v₁ = v₂ for each case. | |
| 20. | Water enters through end A with a speed v1 and leaves through end B with a speed v2 of a cylindrical tube AB. The tube is always completely filled with water. In case I the tube is horizontal, in case II it is vertical with the end A upward and in case III it is vertical with the end B upward. We have v1 = v2 for (a) case I (b) case II (c) case III (d) each case. | 
| Answer» (d) each case. EXPLANATION: Since the water is incompressible, the volume of water entering end A and leaving through end B per unit time will remain constant in each case. Since the area of the cross-section of the cylindrical tube will be constant, v₁ = v₂ for each case. | |
| 21. | A ferry boat loaded with rocks has to pass under a bridge. The maximum height of the rocks is slightly more than the height of the bridge so that the boat just fails to pass under the bridge. Should some of the rocks be removed or some more rocks be added? | 
| Answer» Some more rocks should be added to the ferry boat. It will increase the weight of the boat and to balance it more water in the river would be displaced. To displace more water the boat will sink a little and it will pass under the bridge. Of course, the rocks should not be placed over the topmost rock but at a level below it. | |
| 22. | A wire is stretched by a force such that its length becomes double. How will the Young’s modulus of the wire be affected? | 
| Answer» Young’s modulus remains the same. | |
| 23. | How does the Young’s modulus change with rise in temperature? | 
| Answer» Young’s modulus of a material decreases with rise in temperature. | |
| 24. | Which of the three modulus of elasticity – Y, K and η is possible in all the three states of matter (solid, liquid and gas)? | 
| Answer» Bulk modulus (K). | |
| 25. | The Young’s modulus of steel is much more than that for rubber. For the same longitudinal strain, which one will have greater stress? | 
| Answer» Stress= Y X longitudinal strain. So steel will have greater stress. | |
| 26. | The free surface of the liquid resting in an inertial frame is horizontal. Does the normal to the free surface pass through the center of the earth? Think separately if the liquid is (a) at the equator (b) at the pole (c) somewhere else. | 
| Answer» The line of the gravitational force pass through the center of the earth but there is also a centrifugal force on the body at the surface due to rotation of the earth. If the direction of the centrifugal force is different from the gravitational force, the line of action of the net resultant force will not pass through the center of the earth. And this is the case at places other than the poles or equator. (a) At the equator:- The centrifugal force due to the rotation of the earth is vertically upward. This results in a reduction in the magnitude of the net force but the line of action passes through the center of the earth. So the normal to the free surface of the liquid will pass through the center of the earth. (b) At the poles:- The magnitude of the centrifugal force due to rotation of the earth is zero because the radius of the rotating circle is zero. So there is no change in the magnitude and the direction of the gravitational force here. Therefore the normal to the free surface will pass through the center of the earth. (c) Somewhere else:- As stated in the beginning, the net force on a body will not pass through the center of the earth anywhere else, the plumb-line will also not pass through the center of the earth. Since the horizontal line or the free surface of a still liquid is perpendicular to the plumb line So the normal to the free surface of the liquid will not pass through the center of the earth. | |
| 27. | A 20N metal block is suspended by a spring balance. A beaker containing some water is placed on a weighing machine which reads 40N. The spring balance is now lowered so that the block gets immersed in the water. The spring balance now reads 16N. The reading of the weighing machine will be (a) 36N (b) 60N (c) 44N (d) 56N. | 
| Answer» The correct answer is(c) 44 N EXPLANATION: The water in the beaker applies upward buoyancy force on the metal block = 20 -16 = 4 N. According to Newton's third law the block applies a downward force = 4 N on the water. So the weight of the water =40+4 = 44 N shown in the weighing machine. | |
| 28. | Bernoulli's theorem is based on conservation of(a) momentum(b) mass(c) energy(d) angular momentum. | 
| Answer» The correct answer is(c) energy EXPLANATION: Bernoulli's theorem is based on the work-energy theorem which states that the total work done on a system is equal to the change in its kinetic energy. It is also the conservation of energy if no work is done. | |
| 29. | A satellite revolves around the earth. Air pressure inside the satellite is maintained at 76 cm of mercury. What will be the height of mercury column in a barometer tube 1 m long being placed in the satellite? | 
| Answer» The barometer tube is initially fully filled and the open end is closed temporarily, dipped into the mercury reservoir and then opened in the liquid. On the earth's surface, the atmospheric pressure at the level of the free surface of the mercury is balanced by the weight of the mercury column in the barometer tube. In the satellite, the value of g is zero, that is the things there are weightless. So the weight of the mercury column (initially 1 m) is zero. It means the column has no pressure at the reservoir level to balance the outer pressure of 76 cm of mercury. Therefore the level of the mercury in the barometer tube will not fall and it will remain 1 m. | |
| 30. | Why is it easier to swim in sea water than in fresh water? | 
| Answer» Since the force of buoyancy is equal to the water displaced, the force of the buoyancy will be more in seawater than in the freshwater because the density of the sea-water is more than the fresh water. Therefore the swimmer in the seawater will feel lighter and easy to swim. | |
| 31. | Is Archimedes' principle valid in an elevator accelerating up? In a car accelerating on a level road? | 
| Answer» The Archimedes' principle states that the loss in the apparent weight of a fully or partially submerged body is equal to the weight of the liquid displaced. In an elevator accelerating up neither we get the true weight of the body nor the true weight of the displaced liquid. The weight of a body with mass m in the elevator going up with acceleration a = m(a+g) and the buoyancy force B = m'(g+a) where m' is the mass of the liquid displaced. So the Archimedes' principle is not valid. Let us see what happens in an accelerating car. The liquid and the body both will have a pseudo force in the opposite direction in this non-inertial frame. If the acceleration of the car is 'a' the weight of the body will be m√(g²+a²) recorded in a spring balance. The direction will be along the resultant of g and a. Similarly, the force of buoyancy will be m'√(g²+a²) in a direction opposite to the weight. So the Archimedes' principle is not valid even in this case. | |
| 32. | Water flows through two identical tubes A and B. A volume Vo of water passes through the tube A and 2 Vo through B in a given time. Which of the following may be correct ?(a) Flow in both the tubes are steady.(b) Flow in both the tubes are turbulent.(c) Flow is steady in A but turbulent in B.(d) Flow is steady in B but turbulent in A. | 
| Answer» (a) Flow in both the tubes are steady. EXPLANATION: Since double the volume passes in B at the same time, the velocity of flow in B will be twice that of A. There may be a limit of velocity after which the steady flow may turn into turbulent flow. If the velocities in both the tubes are below this limit option (a) may be correct. If the velocities in both the tubes are above this limit velocity option (b) may be true. If the velocity in A is less than the limit velocity but in B more than the limit then option (c) may be correct. If the velocity in B is less than the limit velocity then only the flow in it will be steady, the velocity in A will be half of B so it will also be steady, not turbulent. Hence the option (d) will never be correct. | |
| 33. | In the derivation of P₁ - P₂ =ρgz, it was assumed that the liquid is incompressible. Why will this equation not be strictly valid for a compressible liquid? | 
| Answer» With the assumption that the liquid is incompressible, the density ρ becomes constant and the result is valid. For a compressible liquid, ρ will change as the pressure increase (due to change in volume). So the equation is not completely valid. | |
| 34. | A solid floats in a liquid in a partially dipped position.(a) The solid exerts a force equal to its weight on the liquid.(b) The liquid exerts a force of buoyancy on the solid which is equal to the weight of the solid.(c) The weight of the displaced liquid equals the weight of the solid.(d) The weight of the dipped part of the solid is equal to the weight of the displaced liquid. | 
| Answer» (a) The solid exerts a force equal to its weight on the liquid. (b) The liquid exerts a force of buoyancy on the solid which is equal to the weight of the solid. (c) The weight of the displaced liquid equals the weight of the solid. EXPLANATION: (a) The weight acts downward so the floating solid will exert a force equal to its weight on the liquid. (b) In the case of floating solid the force of buoyancy is equal to the weight of the solid, that is why it floats. (c) The weight of the displaced liquid is equal to the force of buoyancy which is equal to the weight of the solid. Archimedes principle. (d) is not true because it is not according to the explanation (c) above. | |
| 35. | Consider the barometer shown in figure (13-Q1). If a small hole is made at a point P in the barometer tube, will the mercury come out from this hole? | 
| Answer» No. The pressure outside the hole is equal to the atmospheric pressure say P₀. The pressure inside the hole P is equal to P₀ - ρgh (where h is the height of the hole above the reservoir level). So P < P₀. Since the outer pressure is more the mercury will not come out of the hole. | |
| 36. | While watering a distant plant, a gardener partially closes the exit hole of the pipe by putting his finger on it. Explain why this results in the water streams going to a larger distance. | 
| Answer» As the equation of continuity states that at any section Area*velocity =constant. So the velocity at any cross-section is inversely proportional to the Area. When the gardener partially closes the exit hole of the pipe, the cross-sectional area reduces, thus the velocity increases and the water streams go to a larger distance. | |
| 37. | A Gipsy car has a canvas top. When the car runs at high speed, the top bulges out. Explain. | 
| Answer» The Bernoulli's equation is P+ρgh+½ρv² =contant. Taking ρ almost constant, in this case, h is also constant. Thus this equation becomes P +½ρv² =constant = k (say) →P =k-½ρv² This shows that if at a cross-section speed increases, the pressure decreases. When the car runs at high speed, the air just above the canvas is at a high speed but just below is static (with respect to the canvas). Thus the pressure above the canvas top is less in comparison to the inside. This results in bulging out of the canvas. | |
| 38. | The heights of mercury surfaces in the two arms of the manometer shown in figure (13-E1) are 2 cm and 8 cm. Atmospheric pressure = 1.01 x 105 N/m2. Find (a) the pressure of the gas in the cylinder and (b) the pressure of mercury at the bottom of the U tube. | 
| Answer» (a) The pressure of the gas = Pressure of mercury column (difference) + atmospheric pressure. =13.6*(10⁶/1000)*9.8*{(8-2)/100}+ 1.01 x 10⁵ N/m² =8000+1.01 x 10⁵ N/m² =0.08 x 10⁵+1.01 x 10⁵ N/m² =1.09 x 10⁵ N/m² (b) The pressure of the mercury at the bottom of the U-tube =The pressure of mercury column on the open arm + Atmospheric pressure =13.6(10⁶/1000)*9.8*0.08+1.01 x 10⁵ N/m² =0.107 x10⁵ + 1.01 x 10⁵ N/m² ≈1.12 x 10⁵ N/m² | |
| 39. | If someone presses a pointed needle against your skin, you are hurt. But if someone presses a rod against your skin with the same force, you easily tolerate. Explain. | 
| Answer» It is because of the pressure in the case of the needle is more than the pressure in the case of the rod. Suppose the same force F is applied in both cases. If the area of needlepoint =a and the area of the rod =A so that A>a. The pressure of needlepoint F/a >F/A. So the needlepoint hurts. | |
| 40. | Is it always true that the molecules of a dense liquid are heavier than the molecules of a lighter liquid? | 
| Answer» No, the density of a liquid depends upon how tightly the molecules are packed, not on the weight of the individual molecules. | |
| 41. | Water is flowing in streamliries motion through a tube with its axis horizontal. Consider two points A and B in the tube at the same horizontal level.(a) The pressures at A and B are equal for any shape of the tube.(b) The pressures are never equal.(c) The pressures are equal if the tube has a uniform cross-section.(d) The pressures may be equal even if the tube has a nonuniform cross-section. | 
| Answer» (c) The pressures are equal if the tube has a uniform cross-section. (d) The pressures may be equal even if the tube has a nonuniform cross-section. EXPLANATION: According to the Bernoulli's theorem if the height of the points is the same the pressure will be more where the speed is less. If the tube is of any shape the velocities at A and B may vary. Hence pressure at A and B will not be equal. Option (a) is not true. If we do not know the shape of the tube and the cross-section at A and B, the pressures at A and B may vary. Option (b) is not true. If the tube has uniform cross-section the velocity, in this case, will be equal everywhere so the pressures are also equal. Option (c) is true. If the cross-section of the tube is non-uniform there may be a chance that the areas of the cross-sections at A and B are the same. In that case, the velocities at A and B will be the same and hence the pressure. Option (d) is true. | |