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Selina solutions for Concise Physics [English] Class 10 ICSE chapter 2 - Work, Energy and Power [Latest edition]

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Selina solutions for Concise Physics [English] Class 10 ICSE chapter 2 - Work, Energy and Power - Shaalaa.com
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Solutions for Chapter 2: Work, Energy and Power

Below listed, you can find solutions for Chapter 2 of CISCE Selina for Concise Physics [English] Class 10 ICSE.


EXERCISE - 2(A)EXERCISE - 2(B)EXERCISE - 2 (C)
EXERCISE - 2(A) [Pages 30 - 33]

Selina solutions for Concise Physics [English] Class 10 ICSE 2 Work, Energy and Power EXERCISE - 2(A) [Pages 30 - 33]

MULTIPLE CHOICE TYPE: (Choose the correct answer from the options given below).

(A) 1.Page 30

For work done to be maximum, the angle between the force and displacement should be ______.

  • \[0^\circ\]

  • \[30^\circ\]

  • \[45^\circ\]

  • \[90^\circ\]

(A) 2.Page 30

When a ball of mass m is thrown upwards to a height h, the work done by the force of gravity is ______.

  • mgh

  • −mgh

  • mg

  • \[mgh^2\]

(A) 3.Page 30

Identify the incorrect statement: 

No work is done by a force F on an object if:

  • the object is stationary but the point of application of force moves on the object.

  • the object moves in such a way that the point of application of force remains fixed.

  • the force is always perpendicular to velocity.

  • The force is always perpendicular to acceleration.

(A) 4.Page 30

A coolie A takes 1 minute to lift a load to the roof of a bus, whereas coolie B takes 2 minutes to lift the same load to the roof of the same bus. The work done by B is ______.

  • equal to work done by A.

  • greater than work done by A.

  • less than work done by A.

  • none of the above.

(A) 5.Page 30

The energy of electron is 2.5 eV. When expressed in Joule, it is ______.

  • \[1.6 \times 10^{-19}\] J

  • \[4.0 \times 10^{-19}\] J

  • \[3.2 \times 10^{-19}\] J

  • 0

(A) 6.Page 31

A block of mass 20 kg is pulled up a slope as shown in the figure given below with a constant speed by applying a force of 200 N parallel to the slope from the initial position A to the final position B. Work done in moving the block from A to B is:

 This diagram shows a block being pushed up a 3 m inclined plane by an applied force of 200 N. The vertical height of the incline from base to top is 1.5 m.

  • 600 J

  • 500 J

  • 60 J

  • 200 J

(A) 7.Page 31

The graph given below shows a force- displacement graph. What is the total work done by force on the body in displacement from x = 0 to x= 6 m?

 This graph plots Force (N) against Displacement (m), forming a trapezoidal curve that shows how force varies over a 6 m distance. The area under this curve represents the total work done by the force.

  • 20 J

  • 40 J

  • 60 J

  • 80 J

(A) 8.Page 31

Assertion (A): When the displacement is normal to the direction of force, the work done is zero.

Reason (R): Work done depends on the angle between force and displacement.

  • both A and R are true and R is the correct explanation of A.

  • both A and R are true and R is not the correct explanation of A.

  • assertion is false but reason is true.

  • assertion is true but reason is false.

(A) 9.Page 31

Assertion (A): Work done by frictional force is negative.

Reason (R): This is because frictional force acts along the direction of motion.

  • Both A and R are true and R is the correct explanation of A.

  • Both A and R are true and R is not the correct explanation of A.

  • Assertion is false but reason is true.

  • Assertion is true but reason is false.

VERY SHORT QUESTIONS:

(B) 1. (i)Page 31

A force F acts on a body and displaces it by a distance S in a direction at an angle θ with the direction of force.

Write the expression for the work done by the force. 

(B) 1. (ii)Page 31

A force F acts on a body and displaces it by a distance S in a direction at an angle θ  with the direction of force.

What should be the angle between force and displacement so that the work done is

  1. Zero
  2. Maximum
(B) 2.Page 31

A body is moved in a direction opposite to the direction of force acting on it. State whether the work is done by the force or work is done against the force

(B) 3. (a)Page 31

State whether work is done or not, by writing yes or no, in the following case:

A man pushes a wall.

  • Yes

  • No

(B) 3. (b)Page 31

In the following case write yes, if the work is being done and no if no work is being done.

A coolie standing with a heavy load on his head

  • Yes

  • No

(B) 3. (c)Page 31

State whether work is done or not, by writing yes or no, in the following case:

A boy climbs up 20 stairs.

  • Yes

  • No

(B) 4.Page 31

Give an example when work done by the force of gravity acting on a body is zero even though the body gets displaced from its initial position.

(B) 5.Page 31

A boy of mass m climbs up a staircase of vertical height h.

  1. What is the work done by the boy against the force of gravity?
  2. What would have been the work done if he uses a lift in climbing the same vertical height?
(B) 6.Page 31

What physical quantity does the electron volt (eV) measure? How is it related to the S.I. unit of that quality?

Complete the following sentences:

(B) 7. (a)Page 31

1 J = ______ calorie.

(B) 7. (b)Page 31

1 kWh = ______ J.

(B) 8.Page 31

Name the physical quantity which is measured in calorie. How is it related to the S.I. unit of the quality?

(B) 9. (a)Page 31

Name the physical quantity measured in terms of horse power.

(B) 9. (b)Page 31

How is horse power related to the S. I. unit of power?

(B) 10. (a)Page 31

Name the quantity which is measured in kWh.

(B) 10. (b)Page 31

Name the quantity which is measured in kW.

(B) 10. (c)Page 31

Name the quantity which is measured in Wh.

(B) 10. (d)Page 31

Name the quantity which is measured in eV.

(B) 11.Page 31

Is it possible that no transfer of energy may take place even when a force is applied to a body?

SHORT QUESTIONS:

(C) 1. (i)Page 31

Define work.

(C) 1. (ii)Page 31

When is work said to be done by a force?

(C) 2. (i)Page 31

How is the work done by a force measured when the force is in the direction of displacement? 

(C) 2. (ii)Page 31

How is work done by a force measured when the force is in an angle to the direction of displacement?

(C) 3.Page 32

A body is acted upon by a force. State two conditions when the work done is zero.

(C) 4.Page 32

When a body moves in a circular path, how much work is done by the body? Give reason.

(Hint: The body is acted upon by the centripetal force.)

(C) 5.Page 32

A satellite revolves around the earth in a circular orbit. What is the work done by the force of gravity? Give reason.

(C) 6.Page 32

A coolie X Carrying a load on his head climbs up a slope and another coolie Y carrying the identical load on his head move the same distance on a frictionless horizontal platform. Who does more work? Explain the reason.

(C) 7.Page 32

The work done by a fielder when he takes a catch in a cricket match, is negative. Explain.

(C) 8.Page 32

What are the S.I. and C.G.S units of work? How are they related? Establish the relationship.

(C) 9.Page 32

State and define the S.I. unit of work.

(C) 10.Page 32

Express joule in terms of erg.

(C) 11. (i)Page 32

Define the term energy.

(C) 11. (ii)Page 32

State the S.I. unit of energy.

(C) 12. (i)Page 32

Define kilowatt hour.

(C) 12. (ii)Page 32

How is kilowatt hour related to joule?

(C) 13. (i)Page 32

Define power.

(C) 13. (ii)Page 32
Write the S.I. units of power.
(C) 14.Page 32

Differentiate between work and power.

(C) 15.Page 32

Differentiate between energy and power.

(C) 16.Page 32
State and define the S.I. unit of power.
(C) 17.Page 32

Differentiate between watt and watt hour.

LONG QUESTIONS:

(D) 1. (a)Page 32

State the condition when the work done by a force is positive.  Explain with the help of examples.

(D) 1. (b)Page 32

State the condition when the work done by a force is negative. Explain with the help of examples.

(D) 2.Page 32

A body of mass m falls down through a height h. Obtain an expression for the work done by the force of gravity.

(D) 3.Page 32

State two factors on which power spent by a source depends. Explain your answer with examples.

NUMERICALS:

(E) 1.Page 32

A body, when acted upon by a force of 20 kgf, gets displaced by 1 m. Calculate the work done by the force, when the displacement is

  1. in the direction of force,
  2. at an angle of 60° with the force, and
  3. normal to the force. (g = 10 N kg-1)
(E) 2.Page 32

A boy of mass 40 kg climbs up the stairs and reaches the roof at a height 8 m in 5 s. Calculate:

  1. the force of gravity acting on the boy,
  2. the work done by him against the force of gravity,
  3. the power spent by boy. (Take g = 10 m s-2)
(E) 3. (i)Page 32

A man spends 7.4 KJ energy in displacing a body by 74 m in the direction in which he applies force in 2.5 s. Calculate the force applied.

(E) 3. (ii)Page 32

A man spends 7.4 kJ energy in displacing a body by 74 m in the direction in which he applies force, in 2.5 s. Calculate the power spent (in H.P) by the man.

(E) 4.Page 32

A weight lifter lifted a load of 200 kgf to a height of 2.5 m in 5 s. Calculate:

  1. the work done, and
  2. the power developed by him. Take g = 10 N kg-1
(E) 5.Page 32

An electric heater of power 3 kW is used for 10 h. How much energy does it consume? Express your answer in

  1. kWh,
  2. joule.
(E) 6.Page 32

A pump is used to lift 600 kg of water from a depth of 75 m in 10s. Calculate:

  1. The work done by the pump,
  2. the power at which the pump works, and
  3. The power rating of the pump if its efficiency is 40%. (Take g = 10m s-2).

`["Hint" : "Efficiency" = "useful power"/"power input"]`

(E) 7.Page 32

An ox can apply a maximum force of 1000 N. It is taking part in a cart race and is able to pull the cart at a constant speed of 30 ms-1 while making its best effort. Calculate the power developed by the ox.

(E) 8.Page 32

The power of a motor is 40 kW. At what speed can the motor raise a load of 20,000 N?

(E) 9.Page 32

Rajan exerts a force of 150 N in pulling a cart at a constant speed of 10 m/s-1. Calculate the power exerted.

(E) 10.Page 32

A boy weighing 350 N climbs up 30 steps, each 20 cm high in 1 minute, Calculate:

  1. the work done and
  2. power spent.
(E) 11. (i)Page 32

It takes 20 s for a person A of mass 50 kg to climb up the stairs, while another person B does the same in 15 s. Compare the work done.

(E) 11. (ii)Page 32

It takes 20 s for a person A of mass 50 kg to climb up the stairs, while another person B of same mass does the same in 15 s. Compare the power developed by the persons A and B.

(E) 12.Page 32

A boy weighing 40 kgf climbs up a stair of 30 steps each 20 cm high in 4 minutes and a girl weighing 30 kgf does the same in 3 minutes. Compare:

  1. The work done by them.
  2. The power developed by them.
(E) 13. (a)Page 32

A man raises a box of mass 50 kg to a height of 2 m in 20 s, while another man raises the same box to the same height in 50 s. Compare:

  1. the work done, and
  2. the power developed by them. Take g = 10 N kg-1
(E) 13. (b)Page 32

A man raises a box of mass 50 kg to a height of 2 m in 20s, while another man raises the same box to the same height in 50s. Calculated:

  1. the work done, and
  2. the power developed by each man. Take g = 10 N kg-1.
(E) 14. (i)Page 33

A boy takes 3 minutes to lift a 20 litre water bucket from a 20 m deep well, while his father does it in 2 minutes. Compare:

  1. the work, and
  2. power developed by them.
(E) 14. (ii)Page 33

A boy takes 3 minutes to lift a 20 litre water bucket from a 20 m deep well, while his father does it in 2 minutes.

How much work each does? Take density of water = 103 kg m-3 and g = 9.8 N kg-1.

(E) 15.Page 33

A body of mass 5 kg moves along a straight line under the action of a variable force. From x = 0 to x = 4 m, the force acts in the direction of displacement and increases linearly from 0 N to 20 N. From x = 4 m to x = 6 m, the motion of the body reverses while the force acts in forward direction. From x = 6 m to x = 10 m, the force becomes negative acting opposite to the original direction of motion. Calculate the net work done by the force on the body.

EXERCISE - 2(B) [Pages 44 - 42]

Selina solutions for Concise Physics [English] Class 10 ICSE 2 Work, Energy and Power EXERCISE - 2(B) [Pages 44 - 42]

MULTIPLE CHOICE TYPE: (Choose the correct answer from the options given below).

(A) 1.Page 44

According to work energy theorem, the increase in the kinetic energy of a moving body is equal to ______ by a force acting in the direction of the moving body.

  • displacement

  • velocity

  • acceleration

  • work done

(A) 2.Page 44

A wire clamped at both the ends is struck in the middle. It will possess ______.

  • rotational kinetic energy

  • translational kinetic energy

  • vibrational kinetic energy

  • none of these

(A) 3.Page 44

The velocity of a moving cart is reduced to \[ \frac{1}{3} \] rd of the initial velocity. Its kinetic energy is reduced by ______.

  • \[ \frac{1}{2} \]

  • \[ \frac{1}{3} \]

  • \[ \frac{1}{6} \]

  • \[ \frac{1}{9} \]

(A) 4.Page 44

A body of mass 10 kg is moving with a velocity of 20 m/s. The mass of the body is doubled and velocity in halved. Its initial kinetic energy is ______.

  • 200 J

  • 4000 J

  • 2000 J

  • 1000 J

(A) 5.Page 44

On doubling the velocity of a moving body, the quantity which gets doubled is ______.

  • acceleration

  • momentum

  • kinetic energy

  • weight

(A) 6.Page 44

In a photoelectric cell, the change in energy is from ______.

  • electrical to mechanical.

  • light energy to electrical energy.

  • electrical energy to light energy.

  • chemical energy to light energy.

(A) 7.Page 45

In a petrol vehicle while in motion, the change in energy is from ______.

  • kinetic energy to potential energy.

  • chemical energy to kinetic energy.

  • potential energy to kinetic energy.

  • chemical energy to potential energy.

(A) 8.Page 45

In nuclear fission ______.

  • chemical energy changes to electrical energy.

  • mechanical energy changes to chemical energy.

  • nuclear energy changes to electrical energy.

  • electrical energy changes to nuclear energy.

(A) 9.Page 45

Force F applied on a body moves it through a distance S along F. The energy spent is ______.

  • F × S

  • F/S

  • FS2

  • F/S2

(A) 10.Page 45

In which case will the potential energy decrease?

  • Compressing a spring.

  • Stretching a spring.

  • Moving a body against gravitational pull.

  • A bus descending down a steep hill.

(A) 11.Page 45

A light and a heavy body have equal K.E. Which body will have a greater momentum?

  • heavy

  • light

  • both

  • cannot say

(A) 12.Page 45

Assertion (A): If momentum of a body increases by 50%, its kinetic energy will increase by 125%.

Reason (R): Kinetic energy is proportional to the square of velocity.

  • both A and R are true and R is the correct explanation of A.

  • both A and R are true and R is not the correct explanation of A.

  • assertion is false but reason is true.

  • assertion is true but reason is false.

(A) 13.Page 45

Assertion (A): A spring has potential energy in both cases whether it is compressed or stretched.

Reason (R): This is because work is done on the spring against the restoring force.

  • both A and R are true and R is the correct explanation of A.

  • both A and R are true and R is not the correct explanation of A.

  • assertion is false but reason is true.

  • assertion is true but reason is false.

VERY SHORT QUESTIONS:

(B) 1.Page 45

What are the two kinds of mechanical energy?

(B) 2.Page 45

Name the form of energy stored in a wound up spring of a watch.

(B) 3. (a)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the following case:

A moving cricket ball

  • Kinetic energy

  • Potential energy

(B) 3. (b)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the following case:

A compressed spring

  • Kinetic energy

  • Potential energy

(B) 3. (c)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the following case:

A moving bus

  • Kinetic energy

  • Potential energy

(B) 3. (d)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the given case:

A stretched wire

  • Kinetic energy

  • Potential energy

(B) 3. (e)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the given case:

An arrow shot out of a bow.

  • Kinetic energy

  • Potential energy

(B) 3. (f)Page 45

Name the type of energy (kinetic energy K or potential energy U) possessed in the following case:

A piece of stone placed on the roof.

  • Kinetic energy

  • Potential energy

(B) 4. (a)Page 45

A body of mass m is moving with a velocity v. Write the expression for its kinetic energy.

(B) 4. (b)Page 45

Show that the quantity 2K/v2 has the unit of mass, where K is the kinetic energy of the body.

(B) 5.Page 45

Two bodies A and B of masses m and M (M ≫ m) have same kinetic energy. Which body will have more momentum?

Complete the following sentences:

(B) 6. (a)Page 45

The kinetic energy of a body is the energy by virtue of its ______.

(B) 6. (b)Page 45

The potential energy of a body is the energy by virtue of its ______.

(B) 6. (c)Page 45

The conversion of part of energy into an undesirable form is called ______.

(B) 7. (a)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in the unwinding of a watch spring.

(B) 7. (b)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in a loaded truck when started and set in motion.

(B) 7. (c)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in a car going uphill.

(B) 7. (d)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in photosynthesis in green leaves.

(B) 7. (e)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in the Charging of a battery.

(B) 7. (f)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in respiration.

(B) 7. (g)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in the burning of a match stick.

(B) 7. (h)Page 45

Energy can exist in several forms and may change from one form to another. State the energy changes that occur in the Explosion of crackers.

(B) 8. (a)Page 45

State the energy changes in the following case while in use:

loudspeaker

(B) 8. (b)Page 45

State the energy changes in the following case while in use:

a steam engine

(B) 8. (c)Page 45

State the energy changes in the following case while in use:

Microphone

(B) 8. (d)Page 45

State the energy changes in the following case while in use:

Washing machine

(B) 8. (e)Page 45

State the energy changes in the following case while in use:

A glowing electric bulb

(B) 8. (f)Page 45

State the energy changes in the following case while in use:

Burning coal

(B) 8. (g)Page 45

State the energy changes in the following case while in use:

A solar cell

(B) 8. (h)Page 45

State the energy changes in the following case while in use:

Bio-gas burner

(B) 8. (i)Page 45

State the energy changes in the following case while in use:

An electric cell in a circuit

(B) 8. (j)Page 45

State the energy changes in the following case while in use:

A petrol engine of a running car

(B) 8. (k)Page 45

State the energy changes in the following case while in use:

An electric iron

(B) 8. (l)Page 45

State the energy changes in the following case while in use:

A ceiling fan

(B) 8. (m)Page 45

State the energy changes in the following case while in use:

An electromagnet.

(B) 9.Page 46

Name the process used for producing electricity using nuclear energy.

(B) 10.Page 46

Is it practically possible to convert a form of energy completely into the other useful form? Explain your answer.

SHORT QUESTIONS:

(C) 1. (i)Page 46

Define the term potential energy of a body.

(C) 1. (ii)Page 46

Name two forms of potential energy and give one example of each.

(C) 2.Page 46

Name the form of energy which a body may possess even when it is not in motion. Give an example to support your answer.

(C) 3.Page 46

What do you understand by the kinetic energy of a body?

(C) 4.Page 46

State the work energy theorem.

(C) 5.Page 46

A body of mass m is moving with a uniform velocity u. A force is applied on the body due to which its velocity changes from u to v. How much work is being done by the force?

(C) 6.Page 46

A light mass and a heavy mass have equal momentum. Which will have more kinetic energy?

(Hint : Kinetic energy K = P2/2m where P is the momentum.)

(C) 7.Page 46

Name the three forms of kinetic energy and give one example of each.

(C) 8.Page 46

What is the difference between potential energy and kinetic energy?

(C) 9.Page 46

Name six different forms of energy?

(C) 10.Page 46

What is degraded energy?

(C) 11. (i)Page 46

What do you mean by degradation of energy?

(C) 11. (ii)Page 46

Explain the degradation of energy by taking one example of your daily life.

LONG QUESTIONS:

(D) 1. (i)Page 46

What is meant by the gravitational potential energy?

(D) 1. (ii)Page 46

Derive expression for gravitational potential energy for a body placed at a height above the ground.

(D) 2.Page 46

When an arrow is shot from a bow, it has kinetic energy in it. Explain briefly from where does it get its kinetic energy?

(D) 3.Page 46

A ball is placed on a compressed spring. What form of energy does the spring possess? On releasing the spring, the ball flies away. Give a reason.

(D) 4.Page 46

A pebble is thrown up. It goes to a height and then comes back on the ground. State the different changes in form of energy during its motion.

(D) 5.Page 46

In what way does the temperature of water at the bottom of a waterfall differ from the temperature at the top? Explain the reason.

NUMERICALS:

(E) 1.Page 46

Two bodies of equal masses are placed at heights h and 2h. Find the ratio of their gravitational potential energies.

(E) 2.Page 46

Find the gravitational potential energy of 1 kg mass kept at a height of 5 m above the ground. Calculate its kinetic energy when it falls and hits the ground. Take g = 10 m s-2.

(E) 3.Page 46

A body of mass 10 kg falls from a height of 20 m to 8 m. Calculate:

  1. the loss in potential energy of the body, and
  2. the total energy possessed by the body at any instant? (Take g = 10 m s-2)
(E) 4.Page 46

Calculate the height through which a body of mass 0.5 kg is lifted if the energy spent in doing so is 1.0 J. Take g = 10 m s-2.

(E) 5.Page 46

A boy weighing 50 kgf climbs up from the first floor at a height of 3 m above the ground to the third floor at a height of 9 m above the ground. What will be the increase in his gravitational potential energy? (Take g = 10 N kg-1).

(E) 6.Page 46

A man of mass 50 kg climbs up a ladder of height 15 m. Calculate:

  1. the work done by the man,
  2. the increase in his potential energy. (g = 9.8 m s-2)
(E) 7.Page 46

A block A, whose weight is 100 N, is pulled up a slope of length 5 m by means of a constant force F (= 100 N) as illustrated in the following figure.

  1. What is the work done by force F in moving block A, 5 m along the slope?
  2. What is the increase in potential energy of the block A?
  3. Account for the difference in work done by the force and the increase in potential energy of the block.
(E) 8.Page 46

Find the kinetic energy of a body of mass 5 kg moving with a uniform velocity of 10 m s-1.

(E) 9.Page 46

If the speed of a car is halved, how does its kinetic energy change?

(E) 10.Page 46

Two bodies of equal masses are moving with uniform velocities v and 2v. Find the ratio of their kinetic energies.

(E) 11.Page 47

Two bodies have masses in the ratio 5 : 1 and their kinetic energies are in the ratio 125 : 9. Calculate the ratio of their velocities.

(E) 12.Page 47

A car is running at a speed of 15 km h-1 while another similar car is moving at a speed of 45 km h-1. Find the ratio of their kinetic energies.

(E) 13.Page 47

A ball of mass 0.5 kg slows down from a speed of 10 m s−1 to that of 6 m s−1. Calculate the change in the kinetic energy of the ball.

(E) 14.Page 47

A cannon ball of mass 500 g is fired with a speed of 15 m s-1. Find:

  1. its kinetic energy.
  2. its momentum.
(E) 15.Page 47

A body of mass 10 kg is moving with a velocity 20 m s-1. If the mass of the body is doubled and its velocity is halved, find:

  1. the initial kinetic energy, and
  2. the final kinetic energy.
(E) 16.Page 47

A truck weighing 1000 kgf changes its speed from 36 km h-1 to 72 km h-1 in 2 minutes. Calculate:

  1. the work done by the engine and
  2. its power (g = 10 m s-2)
(E) 17.Page 47

A body of mass 60 kg has the momentum 3000 kg m s-1. Calculate:

  1. the kinetic energy.
  2. the speed of the body.
(E) 18.Page 47

How much work is needed to be done on a ball of mass 50 g to give it a momentum of 5 kg cm s-1?

(E) 19. (a)Page 47

How much energy is gained by a box of mass 20 kg when a man, carrying the box waits for 5 minutes for a bus?

(E) 19. (b)Page 47

How much energy is gained by a box of mass 20 kg when a man, runs carrying the box with a speed of 3 m/s-1 to catch the bus?

(E) 19. (c)Page 47

How much energy is gained by a box of mass 20 kg when a man, raises the box by 0.5 m in order to place it inside the bus? (g=10 m/s-2)

(E) 20.Page 47

A bullet of mass 50 g is moving with a velocity of 500 m s−1. It penetrated 10 cm into a still target and comes to rest. Calculate:

  1. the kinetic energy possessed by the bullet, and
  2. the average retarding force offered by the target.
(E) 21.Page 47

A spring is kept compressed by a small trolley of mass 0.5 kg lying on a smooth horizontal surface as shown in the adjacent fig. When the trolley is released, it is found to move at a speed v = 2 m s-1. What potential energy did the spring possess when compressed?

7.Page 40

Write an expression for the potential energy of a body of mass m placed at a height h above the earth's surface. State the assumptions made, if any.

21.Page 41

Name the form of energy in which potential energy can change.

22.Page 41

Name the form of mechanical energy, which is put to use.

MULTIPLE CHOICE TYPE.

1.Page 41

A body at a height possesses ______.

  • Kinetic energy

  • Potential energy

  • Solar energy

  • Heat energy

2.Page 41

In an electric cell while in use, the change in energy is from ______.

  • Electrical to mechanical

  • Electrical to chemical

  • Chemical to mechanical

  • Chemical to electrical

3.Page 41

A box of mass 300 kg has gravitational potential energy stored in it equal to 29400 J. Find the height of the box above the ground. (Take g = 9·8 N kg-1).

7.Page 42

A vessel containing 50 kg of water is placed at a height 15 m above the ground. Assuming the gravitational potential energy at ground to be zero, what will be the gravitational potential energy of water in the vessel? (g = 10 m s-2)

EXERCISE - 2 (C) [Pages 46 - 47]

Selina solutions for Concise Physics [English] Class 10 ICSE 2 Work, Energy and Power EXERCISE - 2 (C) [Pages 46 - 47]

1.Page 46

State the principle of conservation of energy.

2. (a)Page 46

What do you understand by the conservation of mechanical energy?

2. (b)Page 46

State the condition under which the mechanical energy is conserved.

3.Page 46

Name two examples in which the mechanical energy of a system remains constant.

4.Page 46

A body is thrown vertically upwards. Its velocity keeps on decreasing. What happens to its kinetic energy as its velocity becomes zero?

5. (a)Page 46

A body falls freely under gravity from rest. Name the kind of energy it will possess at the point from where it falls.

5. (b)Page 46

A body falls freely under gravity from rest. Name the kind of energy it will possess while falling.

5. (c)Page 46

A body falls freely under gravity from rest. Name the kind of energy it will possess on reaching the ground.

6.Page 46

Show that the sum of kinetic energy and potential energy (i.e., total mechanical energy) is always conserved in the case of a freely falling body under gravity (with air resistance neglected) from a height h by finding it when

  1. The body is at the top.
  2. the body has fallen a distance x.
  3. the body has reached the ground.
7.Page 46

A pendulum is oscillating on either side of its rest position. Explain the energy changes that takes place in the oscillating pendulum. How does the mechanical energy remains constant in it? Draw the necessary diagram.

8.Page 47

A pendulum with bob of mass m is oscillating on either side from its resting position A between the extremes B and C at a vertical height h and above A. What is the kinetic energy K and potential energy U when the pendulum is at position?

  1. A,
  2. B and
  3. C
9.Page 47

Name the type of energy possessed by the bob of a simple pendulum when it is at

  1. the extreme position,
  2. the mean position, and
  3. between the mean and extreme positions.

MULTIPLE CHOICE TYPE

1.Page 47

A ball of mass m is thrown vertically up with an initial velocity so as to reach a height h. The correct statement is:

  • Potential energy of the ball at the ground is mgh.

  • Kinetic energy to the ball at the ground is zero.

  • Kinetic energy of the ball at the highest point is mgh. 

  • Potential energy of the ball at the highest point is mgh. 

2.Page 47

A pendulum is oscillating on either side of its rest position. The correct statement is: 

  • It has only the kinetic energy at its each position.

  • It has the maximum kinetic energy at its extreme position.

  • It has the maximum potential energy at its mean position.

  • The sum of its kinetic and potential energy remains constant throughout the motion.

NUMERICALS

1.Page 47

A ball of mass 0.20 kg is thrown vertically upwards with an initial velocity of 20 m s-1. Calculate the maximum potential energy it gains as it goes up.

2.Page 47

A stone of mass 500 g is thrown vertically upwards with a velocity of 15 m/s. Calculate:

  1. the potential energy at the greatest height,
  2. the kinetic energy on reaching the ground, and
  3. the total energy at its half-way point.
3. (a)Page 47

A metal ball of mass 2 kg is allowed to fall freely from rest from a height of 5 m above the ground. Taking g = 10 m s−2, calculate:

  1. the potential energy possessed by the ball when it is initially at rest.
  2. the kinetic energy of the ball just before it hits the ground?
3. (b)Page 47

A metal ball of mass 2 kg is allowed to fall freely from rest from a height of 5 m above the ground. What happens to the mechanical energy after the ball hits the ground and comes to rest?

4.Page 47

The diagram given below shows a ski jump. A skier weighing 60 kgf stands at A at the top of ski jump. He moves from A and takes off for his jump at B.

  1. Calculate the change in the gravitational potential energy of the skier between A and B.
  2. If 75% of the energy in part
    1. becomes kinetic energy at B.
    2. Calculate the speed at which the skier arrives at B. (Take g = 10 m s−2)
5.Page 47

A hydroelectric power station takes its water from a lake whose water level is 50 m above the turbine. Assuming an overall efficiency of 40%, calculate the mass of water which must flow through the turbine each second to produce power output of 1 MW. (Take g = 10 m s−2).

6.Page 47

The bob of a simple pendulum is imparted a velocity 5 m s-1 when it is at its mean position. To what maximum vertical height will it rise on reaching to its extreme position if 60% of its energy is lost in overcome friction of air? (Take g = 10 m s-2)

7.Page 47

The figure below shows a simple pendulum of mass 200 g. It is displaced from the mean position A to the extreme position B. The potential energy at the position A is zero. At the position B the pendulum bob is raised by 5 m.

  1. What is the potential energy of the pendulum at the position B?
  2. What is the total mechanical energy at point C?
  3. What is the speed of the bob at the position A when released from position B?
    (Take g = 10 ms-2, given that there is no loss of energy.)

Solutions for 2: Work, Energy and Power

EXERCISE - 2(A)EXERCISE - 2(B)EXERCISE - 2 (C)
Selina solutions for Concise Physics [English] Class 10 ICSE chapter 2 - Work, Energy and Power - Shaalaa.com

Selina solutions for Concise Physics [English] Class 10 ICSE chapter 2 - Work, Energy and Power

Shaalaa.com has the CISCE Mathematics Concise Physics [English] Class 10 ICSE CISCE solutions in a manner that help students grasp basic concepts better and faster. The detailed, step-by-step solutions will help you understand the concepts better and clarify any confusion. Selina solutions for Mathematics Concise Physics [English] Class 10 ICSE CISCE 2 (Work, Energy and Power) include all questions with answers and detailed explanations. This will clear students' doubts about questions and improve their application skills while preparing for board exams.

Further, we at Shaalaa.com provide such solutions so students can prepare for written exams. Selina textbook solutions can be a core help for self-study and provide excellent self-help guidance for students.

Concepts covered in Concise Physics [English] Class 10 ICSE chapter 2 Work, Energy and Power are Forms of Energy > Solar Energy, Concept of Work, Measurement of Work, Concept of Power, Conversion of Energies, Principle of Conservation of Energy, Interconnection of Kinetic and Potential Energies, Application of the Principle of Conservation of Energy, Expression for Work (W = F S cosθ), Mechanical Energy > Potential Energy (U), Concept of Energy, Mechanical Energy > Kinetic Energy (K), Forms of Energy > Heat Energy, Forms of Energy > Light Energy, Forms of Energy > Chemical Energy, Forms of Energy > Hydro Energy, Forms of Energy > Electrical Energy, Forms of Energy > Nuclear Energy, Forms of Energy > Geo Thermal Energy, Forms of Energy > Wind Energy, Forms of Energy > Sound Energy, Forms of Energy > Magnetic Energy, Forms of Energy > Mechanical Energy, Examples of No Work Being Done, Work Done Against Gravity, Expression for Kinetic Energy, Rotational, Translational and Vibrational Kinetic Energy, Expression for Potential Energy, Work Energy Theorem, Conservation of Energy In Case of a Freely Falling Body, Dissipation of Energy, Examples of Inte-Conversion of Energy, Forms of Energy > Solar Energy, Concept of Work, Measurement of Work, Concept of Power, Conversion of Energies, Principle of Conservation of Energy, Interconnection of Kinetic and Potential Energies, Application of the Principle of Conservation of Energy, Expression for Work (W = F S cosθ), Mechanical Energy > Potential Energy (U), Concept of Energy, Mechanical Energy > Kinetic Energy (K), Forms of Energy > Heat Energy, Forms of Energy > Light Energy, Forms of Energy > Chemical Energy, Forms of Energy > Hydro Energy, Forms of Energy > Electrical Energy, Forms of Energy > Nuclear Energy, Forms of Energy > Geo Thermal Energy, Forms of Energy > Wind Energy, Forms of Energy > Sound Energy, Forms of Energy > Magnetic Energy, Forms of Energy > Mechanical Energy, Examples of No Work Being Done, Work Done Against Gravity, Expression for Kinetic Energy, Rotational, Translational and Vibrational Kinetic Energy, Expression for Potential Energy, Work Energy Theorem, Conservation of Energy In Case of a Freely Falling Body, Dissipation of Energy, Examples of Inte-Conversion of Energy.

Using Selina Concise Physics [English] Class 10 ICSE solutions Work, Energy and Power exercise by students is an easy way to prepare for the exams, as they involve solutions arranged chapter-wise and also page-wise. The questions involved in Selina Solutions are essential questions that can be asked in the final exam. Maximum CISCE Concise Physics [English] Class 10 ICSE students prefer Selina Textbook Solutions to score more in exams.

Get the free view of Chapter 2, Work, Energy and Power Concise Physics [English] Class 10 ICSE additional questions for Mathematics Concise Physics [English] Class 10 ICSE CISCE, and you can use Shaalaa.com to keep it handy for your exam preparation.

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