CBSE Class 10 Physics Thrust and Pressure MCQs Set 26

Physics Objective Questions and Answers: Thrust and Pressure

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Multiple Choice Questions

Question 1: A man of mass 60 kg stands on a weighing machine of area 225 m\( ^2 \). The pressure exerted by him is (g = 10 m s\( ^{-2} \))
(a) 266.67 N m\( ^{-2} \)
(b) 2.67 N m\( ^{-2} \)
(c) 26.667 N m\( ^{-2} \)
(d) 26666.7 N m\( ^{-2} \)
Show Answer & Explanation

Answer: (b) 2.67 N m\( ^{-2} \)

Explanation:
1. Weight = 60 \( \times \) 10 = 600 N.
2. Pressure = 600 / 225 = 2.67 N m\( ^{-2} \).

Teacher's Note:
1. Use the weight (a force in newton), not the mass, in the pressure formula.
2. The unusually large area is what makes the pressure so small here.

Question 2: A rock weighs 1400 N in air and has an apparent weight of 900 N when submerged in fresh water (998 kg m\( ^{-3} \)). The volume of the rock (g = 9.8 m s\( ^{-2} \)) is
(a) 5.1 \( \times \) 10\( ^{-2} \) m\( ^3 \)
(b) 0.60 m\( ^3 \)
(c) 0.90 m\( ^3 \)
(d) 0.14 m\( ^3 \)
Show Answer & Explanation

Answer: (a) 5.1 \( \times \) 10\( ^{-2} \) m\( ^3 \)

Explanation:
1. Upthrust = 1400 - 900 = 500 N.
2. Upthrust = \( \rho \)Vg, so V = 500 / (998 \( \times \) 9.8) = 5.1 \( \times \) 10\( ^{-2} \) m\( ^3 \).

Teacher's Note:
1. When fully submerged the volume of displaced water equals the volume of the body.
2. Use the density of the liquid, not that of the rock.

Question 3: Two stretched membranes of area 2 cm\( ^2 \) and 3 cm\( ^2 \) are placed in a liquid at the same depth. The ratio of the pressures on them is
(a) 2 : 3
(b) 2\( ^2 \) : 3\( ^2 \)
(c) 3 : 2
(d) 1 : 1
Show Answer & Explanation

Answer: (d) 1 : 1

Explanation:
1. Pressure in a liquid at a given depth is P = \( \rho \)gh.
2. It does not depend on the area of the surface.
3. Both membranes are at the same depth, so the ratio is 1 : 1.

Teacher's Note:
1. Pressure does not depend on the area, but the thrust does.
2. The thrusts here would be in the ratio 2 : 3.

Question 4: A body weighs x g in air, y g in a liquid and z g in water. The ratio of the relative density of the liquid to that of the body is
(a) (x - y) : z
(b) (z - y) : y
(c) (x - y) : x
(d) (y - z) : x
Show Answer & Explanation

Answer: (c) (x - y) : x

Explanation:
1. R.D. of the liquid = (x - y)/(x - z).
2. R.D. of the body = x/(x - z).
3. Ratio = (x - y)/x, i.e. (x - y) : x.

Teacher's Note:
1. Divide the loss in the liquid by the loss in water to get the relative density of the liquid.

Question 5: A wooden raft (density 150 kg m\( ^{-3} \)) has dimensions 3.0 m \( \times \) 3.0 m \( \times \) 1.0 m. The maximum load it can carry in sea water (density 1020 kg m\( ^{-3} \)) so that it just floats is
(a) 9200 kg
(b) 1350 kg
(c) 19,500 kg
(d) 7830 kg
Show Answer & Explanation

Answer: (d) 7830 kg

Explanation:
1. Volume of the raft = 9 m\( ^3 \), so its mass = 150 \( \times \) 9 = 1350 kg.
2. Maximum water displaced = 9 \( \times \) 1020 = 9180 kg.
3. Load = 9180 - 1350 = 7830 kg.

Teacher's Note:
1. At the limit the raft is fully submerged.
2. Load + raft weight = upthrust.

Question 6: An object weighs 10 N in air. When fully immersed in water it weighs only 8 N. The weight of the liquid displaced by the object is
(a) 12 N
(b) 2 N
(c) 10 N
(d) 8 N
Show Answer & Explanation

Answer: (b) 2 N

Explanation:
1. Loss of weight = 10 - 8 = 2 N.
2. This loss equals the upthrust.
3. By Archimedes' principle the weight of the water displaced is 2 N.

Teacher's Note:
1. Loss of weight in a fluid = upthrust = weight of fluid displaced.

Question 7: A piston of cross-sectional area 100 cm\( ^2 \) in a hydraulic press exerts a force of 10\( ^7 \) dyne on the water. The cross-sectional area of the other piston, which supports an object of mass 2000 kg, is (g = 10 m s\( ^{-2} \))
(a) 2 \( \times \) 10\( ^{10} \) cm\( ^2 \)
(b) 100 cm\( ^2 \)
(c) 2 \( \times \) 10\( ^4 \) cm\( ^2 \)
(d) 10\( ^9 \) cm\( ^2 \)
Show Answer & Explanation

Answer: (c) 2 \( \times \) 10\( ^4 \) cm\( ^2 \)

Explanation:
1. F\( _1 \) = 10\( ^7 \) dyne = 10\( ^7 \times 10^{-5} \) = 100 N.
2. F\( _2 \) = 2000 \( \times \) 10 = 20000 N.
3. By Pascal's law F\( _1 \)/A\( _1 \) = F\( _2 \)/A\( _2 \), so A\( _2 \) = 100 \( \times \) 20000/100 = 2 \( \times \) 10\( ^4 \) cm\( ^2 \).

Teacher's Note:
1. 1 dyne = 10\( ^{-5} \) N.
2. The ratio of areas can be used directly, so there is no need to convert cm\( ^2 \) to m\( ^2 \).

Question 8: A solid weighs 32 gf in air and 28.8 gf in water. The relative density of the solid is
(a) 10
(b) 8.9
(c) 29.12
(d) 20
Show Answer & Explanation

Answer: (a) 10

Explanation:
1. Loss of weight = 32 - 28.8 = 3.2 gf.
2. R.D. = 32/3.2 = 10.

Teacher's Note:
1. Relative density = weight in air / loss of weight in water.

Question 9: The buoyant force acting on an object is equal to the
(a) weight of the solid immersed
(b) mass of the solid immersed
(c) mass of the liquid displaced by the object
(d) weight of the liquid displaced by the object
Show Answer & Explanation

Answer: (d) weight of the liquid displaced by the object

Explanation:
1. By Archimedes' principle the upthrust on a body immersed in a fluid equals the weight of the fluid it displaces.
2. F\( _B \) = \( \rho \)\( _L \)V\( _L \)g.

Teacher's Note:
1. Option (c) is a mass, not a force, so it cannot be a force on its own.
2. The weight of the object has no direct role in the upthrust.

Question 10: A boat floating in fresh water displaces 16,000 N of water. How many newtons of salt water would it displace if it floated in salt water of specific gravity 1.17?
(a) 16,000 N
(b) 14,500 N
(c) 28,400 N
(d) 17,600 N
Show Answer & Explanation

Answer: (a) 16,000 N

Explanation:
1. A floating body displaces fluid equal to its own weight.
2. The weight of the boat is 16,000 N, which does not change.
3. So it displaces 16,000 N of salt water as well, but a smaller volume.

Teacher's Note:
1. The weight of fluid displaced by a floating body is fixed by the body's weight.
2. The volume displaced changes with the liquid density.

Question 11: A force of 10 N acts on surfaces whose areas are in the ratio 1 : 2. The ratio of the thrusts is
(a) 1 : 2
(b) 1 : 1
(c) 3 : 1
(d) 2 : 1
Show Answer & Explanation

Answer: (b) 1 : 1

Explanation:
1. The same force of 10 N acts on both surfaces.
2. Thrust equals the perpendicular force, so the ratio is 10 : 10 = 1 : 1.
3. The pressures would be in the ratio 2 : 1.

Teacher's Note:
1. Thrust is a force and pressure is force per unit area.
2. Read carefully which of the two the question asks for.

Question 12: A piece of wood of relative density 0.25 floats in oil of relative density 0.81. The fraction of its volume above the surface of the oil is
(a) 0.31
(b) 0.79
(c) 0.21
(d) 0.69
Show Answer & Explanation

Answer: (d) 0.69

Explanation:
1. Fraction inside = 0.25/0.81 = 0.309.
2. Fraction above the surface = 1 - 0.309 = 0.69.

Teacher's Note:
1. Do not mix up the fraction inside with the fraction outside.

Question 13: The height of a mercury column in a barometer at a place is 74 cm. If a liquid of density 5.44 g cm\( ^{-3} \) were used instead, the height of the liquid column would be
(a) 134 cm
(b) 100 cm
(c) 92 cm
(d) 185 cm
Show Answer & Explanation

Answer: (d) 185 cm

Explanation:
1. Same pressure: 13.6 \( \times \) 74 = 5.44 \( \times \) h.
2. h = 13.6 \( \times \) 74 / 5.44 = 185 cm.

Teacher's Note:
1. Height varies inversely with density.
2. The liquid is 2.5 times less dense than mercury, so the column is 2.5 times taller.

Question 14: A ping-pong ball has volume V and density 1/7 that of the liquid (density \( \rho \)). The force needed to hold it completely submerged in the liquid is
(a) \( \tfrac{1}{7} \)V\( \rho \)g
(b) V\( \rho \)g
(c) \( \tfrac{6}{7} \)V\( \rho \)g
(d) \( \tfrac{1}{2} \)V\( \rho \)g
Show Answer & Explanation

Answer: (c) \( \tfrac{6}{7} \)V\( \rho \)g

Explanation:
1. Upthrust = V\( \rho \)g.
2. Weight of the ball = V(\( \rho \)/7)g.
3. Force needed = upthrust - weight = (6/7)V\( \rho \)g.

Teacher's Note:
1. The applied force must make up for the difference between upthrust and weight.

Question 15: The ratio of the SI unit to the CGS unit of density is
(a) 10\( ^3 \)
(b) 10\( ^{-2} \)
(c) 10\( ^2 \)
(d) 10\( ^{-3} \)
Show Answer & Explanation

Answer: (d) 10\( ^{-3} \)

Explanation:
1. 1 g cm\( ^{-3} \) = 10\( ^{-3} \) kg / 10\( ^{-6} \) m\( ^3 \) = 1000 kg m\( ^{-3} \).
2. So 1 kg m\( ^{-3} \) = 10\( ^{-3} \) g cm\( ^{-3} \).
3. The SI unit is therefore 10\( ^{-3} \) times the CGS unit.

Teacher's Note:
1. The larger numerical value (1000) goes with the smaller unit.
2. Water has density 1 g cm\( ^{-3} \) = 1000 kg m\( ^{-3} \).

Question 16: A large homogeneous object sinks in water. It is divided into two parts, one larger than the other. Then
(a) both parts will sink
(b) the larger will sink and the smaller will float
(c) both will float
(d) the larger will float and the smaller will sink
Show Answer & Explanation

Answer: (a) both parts will sink

Explanation:
1. Sinking depends on density, which is the same throughout a homogeneous object.
2. Each part has the same density as the whole, which is greater than that of water.
3. So both parts sink.

Teacher's Note:
1. Size does not decide floating or sinking; density does.

Question 17: 1 millibar is equal to
(a) 10 N m\( ^{-2} \)
(b) \( \dfrac{1}{100} \) N m\( ^{-2} \)
(c) 100 N m\( ^{-2} \)
(d) 1 N m\( ^{-2} \)
Show Answer & Explanation

Answer: (c) 100 N m\( ^{-2} \)

Explanation:
1. 1 bar = 10\( ^5 \) N m\( ^{-2} \).
2. 1 millibar = 10\( ^{-3} \) bar = 10\( ^{-3} \times 10^5 \) = 100 N m\( ^{-2} \).

Teacher's Note:
1. Milli means one thousandth.
2. Weather reports often give pressure in millibar (1 mbar = 1 hPa).

Question 18: A force of 50 N is applied on a nail whose tip has an area of 0.001 cm\( ^2 \). The thrust on the nail is
(a) 100 N
(b) 50 N
(c) 0.05 N
(d) 10 N
Show Answer & Explanation

Answer: (b) 50 N

Explanation:
1. Thrust is the force acting perpendicular to the surface.
2. The whole 50 N acts perpendicular to the surface, so the thrust is 50 N.
3. The small area affects the pressure, not the thrust.

Teacher's Note:
1. Thrust does not depend on the area.
2. Pressure = thrust / area, which is very large for a tiny tip.

Question 19: As we move upwards in the atmosphere, the atmospheric pressure
(a) increases
(b) remains the same
(c) decreases
(d) cannot be said
Show Answer & Explanation

Answer: (c) decreases

Explanation:
1. Atmospheric pressure is due to the weight of the air above.
2. At higher altitude there is less air above, so the pressure decreases.

Teacher's Note:
1. The decrease is not uniform because air density also falls with height.
2. This is why mountaineers carry oxygen.

Question 20: The pressure exerted by the weight of a cubical block of side 3 cm on a surface is 5 Pa. The weight of the block is
(a) 45 \( \times \) 10\( ^{-4} \) N
(b) 15 \( \times \) 10\( ^{-2} \) N
(c) 32 N
(d) 25 \( \times \) 10\( ^{-2} \) N
Show Answer & Explanation

Answer: (a) 45 \( \times \) 10\( ^{-4} \) N

Explanation:
1. Contact area = 3 cm \( \times \) 3 cm = 9 cm\( ^2 \) = 9 \( \times \) 10\( ^{-4} \) m\( ^2 \).
2. Weight = P \( \times \) A = 5 \( \times \) 9 \( \times \) 10\( ^{-4} \) = 45 \( \times \) 10\( ^{-4} \) N.

Teacher's Note:
1. A cube rests on one face, so the area is side squared.
2. Convert the area to m\( ^2 \) before using pascal.

Question 21: In a stationary homogeneous liquid
(a) pressure is the same at all points at the same level
(b) pressure is the same at all points
(c) pressure depends on the direction
(d) pressure is independent of the atmospheric pressure on the upper surface of the liquid
Show Answer & Explanation

Answer: (a) pressure is the same at all points at the same level

Explanation:
1. Pressure in a liquid at rest depends on depth: P = P\( _0 \) + \( \rho \)gh.
2. Points at the same level have the same depth, so they have the same pressure.
3. Pressure at a point acts equally in all directions and also includes the atmospheric pressure on the surface.

Teacher's Note:
1. This is the content of Pascal's law for pressure at equal heights.
2. Pressure increases with depth, so option (b) is false.

Question 22: A block of ice at 0 \( ^\circ \)C floats on ice water filling a beaker to the brim. When the ice melts, the water level will
(a) fall
(b) rise and overflow
(c) remain the same
(d) depend on the initial ratio of water to ice
Show Answer & Explanation

Answer: (c) remain the same

Explanation:
1. The floating ice displaces water equal to its own weight.
2. Melted ice gives the same mass of water, which occupies exactly the displaced volume.
3. So the level does not change.

Teacher's Note:
1. This works because the ice weight equals the weight of water displaced.

Question 23: A girl stands on a box of length 60 cm, breadth 40 cm and height 20 cm in three different ways. The pressure on the ground is
(a) maximum when length and breadth form the base
(b) maximum when breadth and height form the base
(c) maximum when height and length form the base
(d) the same in all three cases
Show Answer & Explanation

Answer: (b) maximum when breadth and height form the base

Explanation:
1. The weight is the same in all cases.
2. Pressure = weight / base area, so it is largest for the smallest base.
3. Breadth \( \times \) height = 40 \( \times \) 20 = 800 cm\( ^2 \), smaller than 60 \( \times \) 40 = 2400 cm\( ^2 \) and 60 \( \times \) 20 = 1200 cm\( ^2 \).

Teacher's Note:
1. For a fixed force, pressure is inversely proportional to area.
2. Always compare the three possible base areas.

Question 24: The two thigh bones (femurs), each of cross-sectional area 10 cm\( ^2 \), support the upper part of a human body of mass 40 kg. The total pressure sustained by both femurs is (g = 10 m s\( ^{-2} \))
(a) 4 \( \times \) 10\( ^5 \) Pa
(b) 2 \( \times \) 10\( ^5 \) Pa
(c) 3 \( \times \) 10\( ^5 \) Pa
(d) 1 \( \times \) 10\( ^5 \) Pa
Show Answer & Explanation

Answer: (b) 2 \( \times \) 10\( ^5 \) Pa

Explanation:
1. Force = weight = 40 \( \times \) 10 = 400 N.
2. Total area = 2 \( \times \) 10 cm\( ^2 \) = 20 cm\( ^2 \) = 2 \( \times \) 10\( ^{-3} \) m\( ^2 \).
3. Pressure = 400 / (2 \( \times \) 10\( ^{-3} \)) = 2 \( \times \) 10\( ^5 \) Pa.

Teacher's Note:
1. Convert cm\( ^2 \) to m\( ^2 \) with 1 cm\( ^2 \) = 10\( ^{-4} \) m\( ^2 \).
2. Remember that two femurs share the load, so the areas add.

Question 25: A solid has a volume of 8 cm\( ^3 \). On a spring scale calibrated in grams it reads 20 g. What does the scale read when the solid is weighed immersed in a liquid of density 2 g cm\( ^{-3} \)?
(a) 16 g
(b) 10 g
(c) 4 g
(d) 12 g
Show Answer & Explanation

Answer: (c) 4 g

Explanation:
1. Mass of liquid displaced = 2 \( \times \) 8 = 16 g.
2. Apparent weight = 20 - 16 = 4 g.

Teacher's Note:
1. The scale is calibrated in grams, so the upthrust can also be treated in gram-weight.
2. Loss of weight = mass of liquid displaced.

Question 26: The SI unit of relative density is
(a) kg m\( ^{-3} \)
(b) g cm\( ^{-3} \)
(c) g cm\( ^{-2} \)
(d) it has no unit
Show Answer & Explanation

Answer: (d) it has no unit

Explanation:
1. Relative density is the ratio of two densities.
2. The units cancel, so it is a pure number.

Teacher's Note:
1. Relative density is also called specific gravity.
2. It tells how many times a substance is denser than water.

Question 27: A ball of mass 4 kg and density 4000 kg m\( ^{-3} \) is completely immersed in water of density 1000 kg m\( ^{-3} \). The force of buoyancy on it is (g = 10 m s\( ^{-2} \))
(a) 20 N
(b) 10 N
(c) 100 N
(d) 1 N
Show Answer & Explanation

Answer: (b) 10 N

Explanation:
1. Volume of the ball = 4 / 4000 = 10\( ^{-3} \) m\( ^3 \).
2. Buoyant force = 1000 \( \times \) 10\( ^{-3} \) \( \times \) 10 = 10 N.

Teacher's Note:
1. The ball displaces its own volume of water.
2. Cross-check: weight = 40 N and relative density 4 gives upthrust 40/4 = 10 N.

Thrust and Pressure Objective Questions & Solutions for Class 10 Physics

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