

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.
1051. |
The condition for validity of the principle of conservation of linear momentum is :A. external force should be acting on any one bodyB. external force should be aacting on both the bodiesC. no external unbalanced force should act on the systemD. none of these |
Answer» Correct Answer - C Force of reaction is the principal of conservation of linear momenton, no external unbalanced force should act on the system. |
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1052. |
In walking, identify the force of reaction:A. push of our foot on the groundB. push of ground on our footC. either (a) or (b)D. neither (a) nor (b). |
Answer» Correct Answer - B Force of reaction is the push of ground on our foot. |
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1053. |
Amit buys few grams of gold at the poles as per the instruction of one of his friends. He hands over the same when he meets him at the equator. Will the friend agree with the weight of gold bought ? If not, why ? [Hint. The value of g is greater at the poles than at the equater.] |
Answer» We have learnt that value of g is greater at the poles than at the equater, i.e., `g_(e) gt g_(e)`. As weight of gold at poles, `W_(p)=mg_(p)`and weight of gold at equater,`W_(e)=mg_(e)`, therefore, `W_(p) gt W_(e)` or `W_(e) lt W_(p)` i.e., weight of gold at the equator will be less than the weight of gold at the the poles. Obviously, the freind at equator will not agree with the weight of gold bought at poles. |
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1054. |
Amit buys few grams of gold at the poles as per the instruction of one of his friends. He hands over the same when he meets him at the equator. Will the friend agree with the weight of gold bought? If not, why? [Hint: The value of g is greater at the poles than at the equator]. |
Answer» Weight of a body on the Earth is given by: W = mg Where, m = Mass of the body g = Acceleration due to gravity The value of g is greater at poles than at the equator. Therefore, gold at the equator weighs less than at the poles. Hence, Amit’s friend will not agree with the weight of the gold bought. |
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1055. |
What is the ss ientific name of the ‘upward force’ acting on an object immersed in a liquid ? |
Answer» Buoyant force or upthrust | |
1056. |
Choose the odd one out :Weight, Thrust, Froce, Pressure. |
Answer» Pressure. Others are vectors. | |
1057. |
Can an object move along a curved path if no force acts on it? |
Answer»
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1058. |
Try to balance ladder on your shoulder. When does it happen? |
Answer» When the centre of gravity of the ladder and the centre of gravity of our body lies in the same line then we can balance the ladder on our shoulders. |
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1059. |
How do you balance a ladder on your shoulder? |
Answer»
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1060. |
Relation between Newton’s third law of motion and Newton’s law of gravitation. |
Answer» According to Newton’s third law of motion, “Every object exerts equal and opposite force on other object but in opposite direction. ” According to Newton’s law of gravitation, “Every mass in the universe attracts the every other mass.” In case of freely falling stone and earth, stone is attracted towards earth means earth attracts the stone but according to Newton’s third law of motion, the stone should also attract the earth and really it is true that stone also attracts the earth with the same force F = m × a but due to very less mass of the stone, the acceleration (a) in its velocity is 9.8 m/s2 and acceleration (a) of earth towards stone is 1.65 × 10-24 m/s2 which is negligible and we cannot feel it. |
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1061. |
Let V and E represent the gravitational potential and field at a distance r from the centre of a uniform solid sphere. Consider the two statements:(A) the plot of V against r is discontinuous.(B) The plot of E against r is discontinuous.(a) Both A and B are correct.(b) A is correct but B is wrong.(c) B is correct but A is wrong.(d) Both A and B are wrong. |
Answer» (d) Both A and B are wrong. EXPLANATION: (A) is wrong because the value of V at the center is -3GM/2a and it increases continuously to -GM/a at the surface and from -GM/a at the surface to zero at the infinity. So it is continuous. (B) is wrong because the value of E increases linearly from zero at the center to GM/a² at the surface, then decreases from GM/a² at the surface to zero at the infinity. So it is also continuous. |
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1062. |
Let V and E represent the gravitational potential and field at a distance r from the centre of a uniform solid sphere. Consider the two statements. A. the plot of V agasinst r is discotinuous B. The plot of E against r is discontinuous.A. both A and B are trueB. A is true but B is falseC. B is true but A is falseD. both A and B are false |
Answer» Correct Answer - D | |
1063. |
If the work done by a force in moving an object through a distance of 20 cm is 24.2J, what is the magnitude of the force? |
Answer» Work done, W = 24.2 J Distance, s = 20cm = 0.2m Force = F Work done, W = Fs F = W/s = 121N |
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1064. |
A boy weighing 40kg makes a high jump of 1.5m a) What is his kinetic energy at the highest point? b) What is his potential energy at the highest point? |
Answer» Mass of boy, m = 40 kg Height, h = 1.5m Acceleration due to gravity, g = 10 m/s2 a) At highest point velocity, v = 0 Therefore, KE = 0 b) PE = mgh = 600J |
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1065. |
What type of energy is possessed:a) by the stretched rubber strings of a catapult? b) by the piece of stone which is thrown away on releasing the stretched rubber strings of catapult? |
Answer» a) Potential energy b) Both potential and kinetic energy |
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1066. |
a) When do we say that work is done? Write the formula for the work done by a body in moving up against gravity. Give the meaning of each symbol which occurs in it.b) How much work is done when a force of 2N moves a body through a distance of 10cm in the direction of force? |
Answer» a) Work is said to be done when applied force results in the motion of the body or change in the shape and size of the body. Work done is given as: W = mgh Where, W is the work done m is the mass of the body g is the acceleration due to gravity h is the height b) Force, F = 2N Distance, s = 10cm = 0.1m Work done, W = Fs = 0.2 J |
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1067. |
A sphere of mass 20 kg is attached by another sphere of mass 10 kg when their centres are 20 cm apart , with a force of `3.3 xx 10^(-7)`N . Calculate the constant of gravitation . |
Answer» Correct Answer - `6.6 xx 10^(-11) Nm^(2) kg^(-2)` |
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1068. |
Gravitational field at the surface of a solid sphere is `1.5 xx 10^(-4) "N kg"^(-1)`. Find the gravitational field at a point situated inside the sphere at a distance equal to half of rhe radius of the solid sphere. |
Answer» Let mass of the solid sphere is M and radius is R Its is given that `E_("surface")=(GM)/(R^(2))=1.5xx10^(-4)` `:. E(r=R//2)=(GM)/(R^(3))(R//2)` `=(GM)/(2R^(2))=(1.5 xx 10^(-4))/(2)` `=7.5xx10^(-4)"N kg"^(-1)`. |
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1069. |
The centre of two identical spheres are `1.0` m apart . If the gravitational force between the spheres be `1.0` N , then what is the mass of each sphere ? `(G = 6.67 xx 10^(-11) m^(3) kg^(-1) s^(-2))` . |
Answer» gravitational force `F = (Gm.m)/(r^(2))` on substituting F =1.0N, r = 1.m and `G = 6.67 xx 10^(-11) m^(3) kg^(-1) sec^(-1)` we get `m = 1.225 xx 10^(5) kg` . |
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1070. |
Define thrust. What is its unit ? |
Answer» The force acting on a body perpendicular to its surface is called thrust. The SI unit of thrust is newton (N). |
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1071. |
A mug full of water appears light as long as it is under water in the bucket than when it is outside water. Why ? |
Answer» A mug full of water appears light as long as it is under water because buoyant force acts on it which reduces its effective weight and makes it appear lighter. |
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1072. |
a) What happens to the work done when the displacement of a body is at right angles to the direction of force acting on it? Explain your answer.b) A force of 50N acts on a body and moves it a distance of 4m on a horizontal surface. Calculate the work done if the direction of force is at an angle of 60 degree to the horizontal surface. |
Answer» a) When the displacement of a body is at right angle to the direction of force acting on it, then the work done will be zero. b) Force, F = 50N Distance, s = 4m Angle between direction of force and direction of motion, θ = 60 degree Work done, W = F cos θ s = 100 J |
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1073. |
a) Define the term ‘energy’ of a body. What is the SI unit of energy. b) What are the various forms of energy? c) Two bodies having equal masses are moving with uniform speeds of v and 2v respectively. Find the ratio of their kinetic energies. |
Answer» a) Energy is defined as the ability to do work and joule is the SI unit of energy. b) Following are the various forms of energy: Kinetic energy, potential energy, nuclear energy, electrical energy, chemical energy, sound energy, light energy, and heat energy. c) Let the mass of both the bodies be m Velocity of body 1, v1 = v Velocity of body 2, v2 = 2v KE1 = 1/2 mv2 = 1/2 m(v1) 2 KE2 = 1/2 mv2 = 1/2 m(v2)2 Ratio = KE1 : KE2 = 1/4 |
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1074. |
a) What do you understand by the kinetic energy of a body? b) A body is thrown vertically upwards. Its velocity goes on decreasing. What happens to its kinetic energy as its velocity becomes zero? c) A horse and a dog are running with the same speed. If the weight of the horse is ten times that of the dog, what is the ratio of their kinetic energies. |
Answer» a) Kinetic energy of a body is the energy due to motion. b) The kinetic energy of the body will be equal to zero as kinetic energy is directly proportional to the square of the velocity. Therefore, when a body is thrown vertically upwards, the kinetic energy becomes zero. c) Speed of horse = speed of dog = v Weight of dog = m Weight of horse = 10m KE1 is the for dog = 1/2 mv2 KE2 is for horse = 1/2 mv2 = 1/2 (10m)v2 Ratio = KE1 : KE2 = 10/1 |
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1075. |
In case of negative work, the angle between the force and displacement is: a) 0° b) 45° c) 90° d) 180° |
Answer» The correct answer is a) acceleration |
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1076. |
a) Explain by an examples what is meant by potential energy. Write down the expression for gravitational potential energy of a body of mass m placed at a height h above the surface of the earth. b) What is the difference between potential energy and kinetic energy? c) A ball of mass 0.5 kg slows down from a speed of 5 m/s to that of 3 m/s. Calculate the change in kinetic energy of the ball. State your answer giving proper units. |
Answer» a) The energy stored in a body due to either its position or change in shape is known as potential energy. Water stored in a reservoir is an example of potential energy. PE = mgh Where, PE is the potential energy m is the mass of the body g is the acceleration due to gravity h is the height above the surface of the earth b) Following are the differences between kinetic energy and potential energy: i) Kinetic energy is defined as the energy in body due to its motion while potential energy is defined as the energy due to its position. ii) Kinetic energy of a body when it is at rest is zero whereas the potential energy of a body when it is at rest is not zero. c) Mass of ball, m = 0.5 kg Speed, v1 = 5 m/s Speed, v2 = 3 m/s KE1 = 1/2 m(v1)2 KE2 = 1/2 m(v2)2 Change in KE = KE1 – KE2 = 4J |
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1077. |
a) What is the difference between gravitational potential energy and elastic potential energy? Give one example of a body having gravitational potential energy and another having elastic potential energy. b) If 784 J of work was done in lifting a 20 kg mass, calculate the height through which it was lifted. |
Answer» a) Gravitational potential energy is the potential energy due to the position of the body above the ground. While elastic potential energy is the potential energy due to change in the shape and size of the body. Storing of water in the overhead tank is an example of gravitational potential energy while stretching of a rubber band is an example of elastic potential energy. b) Work done, W = 784J Mass, m = 20 kg g = 9.8 m/s2 W = mgh h = W/mg h = 4m |
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1078. |
A car is accelerated on a levelled road and acquires a velocity 4 times of its initial velocity. During this process, the potential energy of the car:a) does not change b) becomes twice that of initial potential energy c) becomes 4 times that of initial potential energy d) becomes 16 times that of initial potential energy |
Answer» The correct answer is a) does not change |
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1079. |
Relative density of gold is 19.3. The density of water is 103 kg/m3. What is the density of gold in kg/m3 ? |
Answer» Given, Relative density of gold = 19.3 Density of water = 103 kg/m3 So, Density of gold = Relative density of gold × Density of water = 19.3 × 103 Hence, density of gold = 19.3 × 103 kg/m3 |
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1080. |
Giving reasons state the reading on a spring balance when it is attached to a floating block of wood which weighs 50 g in air. |
Answer» The reading on spring balance will be zero. This is because the weight of floating block of wood is fully supported by the liquid in which it is floating and hence it does not exert any force on the spring balance. |
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1081. |
Find the gravitational due to the moon at its surface. The mass of the moon is `7.36xx10^2` klg and the radius of the moon is `1.74xx10^m`. Assuming the moon be a spherically symmetric body |
Answer» To calculate the gravitatioN/Al field at an exteN/Al point the moon may be replaced by a single particle of equal mass placed at its centre. Then the field at the surface is `E=(GM)/a^2` `=(6.67x10^-11N-m^2/kg^2xx7.36xx10^22kg)/((1.74xx10^6m)^2)` `=1.62Nkg^-1` This is about one sixth of the gravitatioN/Al field due to the earth at its surface. |
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1082. |
A body floats in kerosene of density 0.8 x 103 kg/m3 up to a certain mark. If the same body is placed in water of density 1.0 x 103 kg/m3 , will it sink more or less ? Give reason for your answer. |
Answer» The body will sink less in water. This is because the density of water is more than that of kerosene due to which water will exert a greater upward buoyant force on the body. |
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1083. |
State Archimedes’ Principle and explain it with example. |
Answer» Archimedes’ Principle It states, when a body is immersed fully or partially in a fluid, it experiences a upward force that is equal to the weight of the fluid displaced by it. Applications of Archimedes’ Principle : (i) It is used in determining relative density of substances. (ii) It is used in designing ships and submarines. (iii) Hydrometers and lactometers are made on this principle. It is because of this ship made of iron and steel floats in water whereas a small piece of iron sinks in it. |
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1084. |
If two equal weights of unequal volumes are balanced in air, what will happen when these are completely dipped in water? |
Answer» Correct Answer - The two equal weight of unequal volumes will get unbalanced when they are completely immersed in water ; This is because due to their unequal volumes, they will displace unequal volumes of water and hence suffer unequal loss in weight when completely dipped in water |
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1085. |
If two equal weights of unequal volumes are balanced in air, what will happen when they are completely dipped in water ? Why ? |
Answer» The two equal weights of unequal volumes which are balanced in air, will get imbalanced when they are completely dipped in water because due to their unequal volumes, they will displace unequal volumes of water and hence suffer unequal loss in weight. |
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1086. |
(a) What are fluids ? Name two common fluids. (b) State Archimedes’ principle. (c) When does an object float or sink when placed on the surface of a liquid ? |
Answer» (a) Those substances which can flow easily are called fluids. All the liquid and gases are fluids, like water, air etc. (b) Archimedes’ Principle : When an object is wholly (or partially) immersed in a liquid, it experiences a buoyant force (or upthrust) which is equal to the weight of liquid displaced by the object. Buoyant force on an object = weight of liquid displaced by that object (c) If the buoyant force exerted by the liquid is less than the weight of the object, the object will sink in the liquid. If the buoyant force exerted by the liquid is equal to or greater than the weight of the object, the object will float in the liquid. |
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1087. |
Why is it difficult to hold a school bag having a strap made of a thin and strong string? |
Answer» It is difficult to hold a school bag having a strap made of a thin and strong string because the area and strap is small. Hence large pressure is exerted by the strap on the fingers. |
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1088. |
Define Pressure in fluids. |
Answer» Those substances, which can flow easily, are called fluids. All liquids and gases are fluids. A solid exerts pressure on a surface due to its weight. Similarly, fluids have weight, and they also exert pressure on the base and walls of the container in which they are enclosed. Pressure exerted in any confined mass of fluid is transmitted undiminished in all directions. In other words, a fluid (liquid or gas) exerts pressure in all directions – even upwards. |
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1089. |
What is meant by the term ‘buoyancy’ ? |
Answer» The tendency of a liquid to exert an upward force on an object placed in it, is called buoyancy. | |
1090. |
What do you mean by buoyancy? |
Answer» The upward force exerted by the water on the bottle is known as upthrust or buoyant force. |
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1091. |
Explain the term buoyancy. |
Answer» When a body floats or immerses in a liquid, the pressure on the bottom surface is more than that the pressure on the top surface. Due to the difference in pressure, an upward force acts on the body. This upward force is called upthrust or buoyant force. The buoyant force is equal to the weight of the liquid displaced. The buoyant force (upthrust) acts through the centre of gravity of the displaced liquid which is known as centre of buoyancy. Due to the upthrust exerted on the body by the liquid, the weight of the body appears to be less when the body is immersed in the liquid. For example, when we immerse a mug into a bucket of water, the mug filled with water appears to be lighter as long as it is under water. But when it is lifted up out of the water we feel that the mug is heavier. This shows that the weight of the body under water is less than its weight when it is above the surface of water. |
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1092. |
State the Laws of Floatation. |
Answer» LAWS OF FLOATATION 1. The weight of the floating body is equal to the weight of the liquid displaced by it. 2. The centre of gravity of the floating body and the centre of gravity of the liquid displaced (centre of buoyancy) are in the same vertical line. |
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1093. |
Consider the following information in respect of four objects A, B, C, and D Which object would float on water?A. AB. BC. CD. D |
Answer» Correct Answer - D |
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1094. |
If mass of earth is roughly 80 times the mass of moon and diameter of earth is roughly 3.6 times the diameter of moon, show that weight of an object on moon will be roughly `(1)/(6)`th of the weight of the object on earth. |
Answer» `W_(m)/W_(e)=(GM_m//R_(m)^(2))/(Gm_(e)//R_(e)^(2))=M_(m)/M_(e)(R_(e)/R_(m))^(2)=(1)/(80)(3.6)^(2)=0.162` `W_(m)0.162 W_(e)=(1)/(6)W_(e)` |
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1095. |
A body is dropped from a height of 40 m from the surface of the Earth. Its final velocity is 28 m `s^(-1)`. What would be the final velocity of the body, if it is dropped from the same height on another planet where the acceleration due to gravity is 2.5 m `s^(-2)`. Assume atmospheric conditions to be similar. (Take earth = 10 m `s^(-2)`) |
Answer» Final velocity `V_(2) = sqrt(2gh) = sqrt(2 xx 2.5 xx 40)` `= sqrt(5 xx 40)` `= sqrt(200) = sqrt(2) xx 10 = 14 ms^(-1)` |
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1096. |
An object has moved through some distance. Can its displacement be zero ? |
Answer» Yes, when its fimal psition coicides with its initial position. | |
1097. |
Uniform motion along a circle is a an acceleration motion. Comment. |
Answer» True, because the direction of motion of the body is changing continuosly . | |
1098. |
The velocity time graph of a body is as showh in what would be the acceleration of the body ? |
Answer» The graph show that velocity=constant. therefore, accelaration=0. |
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1099. |
A sphere of mass `40 kg` is attracted by a second sphere of mass `15 kg`, when their centres are `20 cm` apart, with a force of `0.1` miligram weight. Caculate the value of gravitational constant. |
Answer» Here `m_(1)=40kg,m_(2)=15kg` `r=0.20m` `F=0.1` miligram wt. `=0.1xx10^(-6)kg` Now `G=(Fr^(2))/(m_(1)m_(2))=((0.1xx10^(-6)xx9.8xx0.20)^(2))/(40xx15)` `=6.53xx10^(-11)Nm^(2)kg^(-2)` |
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1100. |
The acceleration due to gravity on the planet A is 8 times the acceleration due to gravity on the planet B. A man jumps to a height of 2.5 m on the surface of A. What is the height of jump by the same person on the planet B ?A. 12 mB. 16 mC. 20 mD. 24 m |
Answer» Correct Answer - C Suppose that the man jumps with the same initial velocity (u) on both the planets. `because u^(2)=2gh " " therefore h=(u^(2))/(2g)` `therefore (h_(A))/(h_(B))=(u^(2))/(2g_(A))xx(2g_(B))/(u^(2))=(g_(B))/(g_(A))` But `h_(A)=2.5 m` and `g_(A)=8g_(B)` `therefore h_(B)=8xx1.5=20 m` |
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