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Case Based Questions : Work and Energy | Science Class 9 PDF Download

Q1: Read the following passage and answer the questions that follow:

In daily life, people often say they are "working hard", but in science, work is defined differently. Consider two situations:
A student reads a book for hours, using a lot of mental effort.
A person pushes a huge rock with all their strength, but the rock does not move.
In both cases, no displacement occurs, meaning no work is done according to the scientific definition. In contrast, if a girl pulls a trolley and it moves, work is done because a force is applied, and displacement occurs.

i. What are the two conditions necessary for work to be done? (1 mark)
ii. Why is no work done when a person pushes a rock with all their strength but it does not move? (2 marks)
iii. A porter holds a heavy load on his head but remains stationary. Is he doing work according to science? Why or why not? (1 mark)

Ans:
i. Work is done only when (i) a force is applied, and (ii) the object is displaced in the direction of the applied force.
ii. No work is done because work = force × displacement. Since the displacement is zero, the work done is also zero.
iii. No, the porter is not doing work according to science. Even though he applies a force to support the load, there is no displacement, so the work done is zero.

Q2: Read the following passage and answer the questions that follow:

When a force is applied to an object and it moves in the direction of the force, work is done. If a constant force F moves an object through a distance s, then work is calculated as:
W = F x s
For example, if a force of 5 N acts on an object and moves it 2 meters, the work done is:
W = 5 x 2 = 10J
If a force acts opposite to displacement, the work done is negative.

i. What is the SI unit of work? (1 mark)
ii. A force of 10 N moves an object 4 m in the direction of the force. Calculate the work done. (2 mark)
iii. In which case is work done negative—when lifting an object up or when friction slows it down? Explain. (1 mark)

Ans:
i. The SI unit of work is joule (J)
ii. Work done is:
W = F x s = 10 x 4 = 40 J
iii. Work is negative when friction slows down an object because the force of friction acts opposite to the displacement.

Q3: Read the following passage and answer the questions that follow:

A moving cricket ball has energy because it can knock down the stumps. Similarly, a moving bullet, running water, and a flying airplane all have kinetic energy. The formula for kinetic energy is:
KE = (1/2)mv2
where m is mass and v is velocity. The faster an object moves, the more kinetic energy it has.

i. What is kinetic energy? (1 mark)
ii. A ball of mass 2 kg moves with a velocity of 3 m/s. Calculate its kinetic energy. (2 mark)
iii. Why does a moving truck have more kinetic energy than a moving bicycle, even if both move at the same speed? (1 mark)

Ans:
i. Kinetic energy is the energy possessed by a body due to its motion.
ii. Using the formula:
KE = (1/2) m v² = (1/2) × 2 × 3² = 9J
iii. A truck has more kinetic energy than a bicycle because kinetic energy depends on mass. Since a truck has a larger mass, it has more kinetic energy even at the same speed.

Q4: Read the following passage and answer the questions that follow:

An object raised above the ground has gravitational potential energy. The formula for potential energy is:
PE = mgh
where m is mass, g is acceleration due to gravity (9.8 m/s²), and h is height. If a 10 kg object is raised 5 m, its potential energy is:
PE = 10 × 9.8 × 5 = 490J

i. What happens to an object's potential energy if it is lifted higher? (1 mark)
ii. A 12 kg object is raised 3 m above the ground. Calculate its potential energy. (2 mark)
iii. Why does a stretched bowstring have potential energy? (1 mark)

Ans:
i. The potential energy increases as the object is lifted higher because it is directly proportional to height.
ii. Using the formula
PE = mgh = 12 × 9.8 × 3 = 352.8J
iii. A stretched bowstring has elastic potential energy because work is done in stretching it, and this energy is released when the arrow is shot.

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Q5: Read the following passage and answer the questions that follow:

The Law of Conservation of Energy states that energy cannot be created or destroyed, only transformed. For example, in a pendulum, energy constantly changes between kinetic and potential energy. When it swings to the highest point, it has maximum potential energy and zero kinetic energy. As it moves downward, potential energy changes into kinetic energy.

i. What does the Law of Conservation of Energy state? (1 mark)
ii. Explain how energy is transformed in a freely falling object. (2 mark)
iii. Why does a pendulum eventually stop swinging? (1 mark)

Ans:
i. The Law of Conservation of Energy states that energy can neither be created nor destroyed; it only changes from one form to another.
ii. In a freely falling object, potential energy at the top is converted into kinetic energy as it falls. Just before hitting the ground, all potential energy has changed into kinetic energy.
iii. A pendulum eventually stops due to air resistance and friction at the pivot, which convert its mechanical energy into heat and sound energy.

Q6: Read the following passage and answer the questions that follow:

In certain situations, the work done by a force can be positive or negative. When a force is applied in the same direction as the displacement, work done is positive. For example, when a person lifts a book, the force applied is upward, and the displacement is also upward, making the work positive.However, when a force is applied opposite to the direction of displacement, work done is negative. For example, when a ball is thrown upwards, gravity acts downward, but the displacement is upward, making the work done by gravity negative.

i. When is work done considered negative? (1 mark)
ii. Why is the work done by friction always negative? (2 mark)
iii. Give an example where both positive and negative work act on an object at the same time. (1 mark)

Ans:
i. Work is considered negative when the force applied is opposite to the displacement of the object.
ii. Friction always acts opposite to the motion of an object, so it removes energy from the system, making the work done by friction negative.
iii. When a car is moving forward, the engine applies a force in the direction of motion (positive work), but friction and air resistance act opposite to the motion (negative work).

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Q7: Read the following passage and answer the questions that follow:

Power is the rate at which work is done. It is given by:
P = W / t
where P is power, W is work, and t is time. The SI unit of power is the watt (W). If two people do the same amount of work but one does it faster, they have different power.
For example, a girl climbs a staircase in 10 seconds, while a boy climbs the same staircase in 5 seconds. Even though they do the same amount of work, the boy is more powerful because he does it in less time.

i. What is the SI unit of power? (1 mark)
ii. A person does 300 J of work in 6 seconds. Calculate their power. (2 mark)
iii. Why does a powerful car accelerate faster than a less powerful one? (1 mark)

Ans:
i. The SI unit of power is watt (W).
ii. Using the formula:
P = W / t = 300 / 6 = 50W
iii. A powerful car converts energy into motion faster, meaning it can apply more force in a short time, leading to faster acceleration.

Q8: Read the following passage and answer the questions that follow:

A student is pushing a large wooden box across the floor, but the box does not move. Despite applying force, he gets exhausted after some time.

i. According to the scientific definition of work, has the student done any work on the box? (1 mark)
ii. A force of 50 N is applied to a box, but it does not move. Calculate the work done. (2 mark)
iii. Why does pushing a stationary box without moving it not count as ‘work’ in physics? (1 mark)

Ans: 
i. No, work is not done as there is no displacement.
ii. Work done, W = F × s
Given:
F = 50 N
s = 0 m (no displacement)
W = 50 × 0 = 0J
iii. Work is defined as force applied causing displacement. Since the box does not move, no work is done despite energy being exerted.

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Q9: Read the following passage and answer the questions that follow:

A man climbs a flight of stairs carrying a heavy bag. He gets tired and stops midway to rest.

i. Which force is responsible for making climbing stairs difficult? (1 mark)
ii. If the man lifts a 20 kg bag to a height of 3 m, calculate the work done. (Take g = 9.8 m/s².) (2 mark)
iii. Why does the man feel more exhausted when climbing a higher flight of stairs? (1 mark)

Ans:
i. Gravitational force.
ii. Work done, W = mgh
Given:
m = 20 kg, h = 3 m, g = 9.8 m/s²
W = 20 × 9.8 × 3 = 588J
iii. Climbing requires work against gravity. More height means more work, leading to more exhaustion.

Q10: Read the following passage and answer the questions that follow:

A girl pulls a trolley with a constant force along a straight path. The trolley moves a certain distance.

i. What are the two necessary conditions for work to be done? (1 mark)
ii. If the girl exerts a force of 10 N and the trolley moves 5 m, calculate the work done. (2 mark)
iii. What will happen to the work done if the trolley is moved the same distance but with double the force? (1 mark)

Ans:
i. (a) A force must act on an object, and (b) The object must be displaced in the direction of force.
ii. Work done, W = F × s
W = 10 × 5 = 50J
iii. If force is doubled to 20 N, work done = 20 x 5 = 100 J, meaning work is also doubled.

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FAQs on Case Based Questions : Work and Energy - Science Class 9

1. What is the work-energy theorem?
Ans. The work-energy theorem states that the work done on an object is equal to the change in its kinetic energy. Mathematically, it can be expressed as W = ΔK, where W is the work done, and ΔK is the change in kinetic energy (K_final - K_initial). This principle is fundamental in understanding how forces affect the motion of objects.
2. How do you calculate work done by a force?
Ans. Work done by a force can be calculated using the formula W = F × d × cos(θ), where W is the work done, F is the magnitude of the force applied, d is the distance over which the force is applied, and θ is the angle between the force and the direction of motion. If the force is applied in the same direction as the motion, θ is 0 degrees, making cos(θ) = 1, and the formula simplifies to W = F × d.
3. What is the difference between kinetic energy and potential energy?
Ans. Kinetic energy is the energy possessed by an object due to its motion, calculated using the formula KE = 1/2 mv², where m is the mass and v is the velocity of the object. Potential energy, on the other hand, is the energy stored in an object due to its position or state, such as gravitational potential energy, which is calculated using PE = mgh, where m is mass, g is the acceleration due to gravity, and h is the height above the reference point.
4. How is mechanical energy conserved in a system?
Ans. Mechanical energy is conserved in a system when the only forces doing work are conservative forces, such as gravity or spring forces. In such cases, the total mechanical energy (the sum of kinetic and potential energy) remains constant, meaning that any change in potential energy will result in an equal change in kinetic energy, and vice versa, as long as no non-conservative forces (like friction) are doing work.
5. What role does friction play in work and energy problems?
Ans. Friction is a non-conservative force that does work against the motion of objects. It converts kinetic energy into thermal energy, which means that in situations where friction is present, the total mechanical energy of the system is not conserved. When calculating work done in the presence of friction, it is important to include the work done by friction as a negative value, as it opposes the direction of motion and reduces the total mechanical energy available to the object.
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