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9th Class Physics · Punjab Board · Chapter 5

Chapter 5: Work, Energy and PowerShort Questions with Answers

All 10 short questions of 9th Class Physics Chapter 5, Work, Energy and Power, with exam-ready answers in the book's words. Punjab Board new syllabus.

Chapter 5· Work, Energy and Power

Short Questions with Answers

Exam-ready answers. Learn the meaning, then write them in your own words.

Short Q 5.1

What is the work done on an object that remains at rest when a force is applied on it?

Answer

Zero. Work needs a displacement: W = F × S. If the object stays at rest, S = 0, so W = F × 0 = 0. For example, a man pushing hard against a wall does no work on it, however tired he gets.

Short Q 5.2

A slow-moving car may have more kinetic energy than a fast-moving motorcycle. How is this possible?

Answer

Kinetic energy depends on mass as well as speed: Ek = ½mv². A car is many times heavier than a motorcycle, so even at a lower speed its ½mv² can be larger.

Worked exampleExample
  1. Car: 1000 kg at 10 m s⁻¹, Ek = ½ × 1000 × 100 = 50 000 J.
  2. Motorcycle: 150 kg at 20 m s⁻¹, Ek = ½ × 150 × 400 = 30 000 J.

Answerthe slower car has more kinetic energy

Short Q 5.3

A force F₁ does 5 J of work in 10 s. Another force F₂ does 3 J of work in 5 s. Which force delivers greater power?

Answer
  • P₁ = W₁ ÷ t₁ = 5 ÷ 10 = 0.5 W.
  • P₂ = W₂ ÷ t₂ = 3 ÷ 5 = 0.6 W.

So F₂ delivers greater power, even though it does less work, because it does its work faster.

Short Q 5.4

A woman runs up a flight of stairs. The gain in her gravitational potential energy is 4500 J. If she runs up the same stairs with twice the speed, what will be her gain in potential energy?

Answer

Still 4500 J. Gravitational potential energy is Ep = mgh: it depends on her mass and the height of the stairs, not on her speed. Running faster only increases her power (she does the same work in less time).

Short Q 5.5

Define work and its SI unit.

Answer
Definition
Work

The product of a force and the distance moved in the direction of the force: W = F × S.

Definition
Joule

One joule of work is done when a force of 1 N moves a body 1 m in its own direction: 1 J = 1 N m.

Short Q 5.6

What is the potential energy of a body of mass m when it is raised through a height h?

Answer

To raise it at constant speed, a force equal to its weight, mg, must act through the height h. Work done = mg × h, and this is stored as gravitational potential energy:

Ep = mgh
Short Q 5.7

Find an expression for the kinetic energy of a moving body.

Answer
  1. A body of mass m and speed v is stopped by an opposing force F over a distance S; Ek = work done = F × S.
  2. F = ma, and S = average speed × time = (v/2) × t.
  3. The body stops in time t, so a = v/t.
  4. Ek = m(v/t) × (v/2)t = ½mv².
Ek = ½mv²
Short Q 5.8

Define efficiency of a working system. Why can a system not have 100% efficiency?

Answer
Definition
Efficiency

The ratio of useful output energy to total input energy, usually given as a percentage: (useful output ÷ total input) × 100%.

A system can never be 100% efficient because in every energy change some energy is wasted, mostly as heat produced by friction (and sometimes as sound). No device turns all its input into useful output.

Short Q 5.9

What is power? Define the unit used for it.

Answer
Definition
Power

The rate of doing work: P = W ÷ t.

Definition
Watt

The power of a system that does one joule of work per second: 1 W = 1 J s⁻¹.

Short Q 5.10

Differentiate between renewable and non-renewable energy sources.

Answer
RenewableNon-renewable
Replaced naturally after useUsed up; cannot be replaced quickly
Will not run outLimited stock
Solar, wind, hydroelectric, tidal, geothermalCoal, oil, natural gas, nuclear fuel
End of Chapter 5 Short QuestionsNext: Chapter 5 Long Questions →
5Chapter
Full guide: Work, Energy and Power (notes, diagrams, all questions, self-test)
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