Work, Energy, and Simple Machines explains that work is done when a force applied on an object makes it move in the direction of the force. If the object does not move, no work is done. The formula for work is Work = Force × Displacement, and its SI unit is the joule (J).
The chapter introduces energy as the ability to do work. Anything that can do work possesses energy. Students learn about different forms of energy, especially kinetic energy, which is the energy of a moving object, and potential energy, which is the stored energy of an object due to its position or height. The formulas are Kinetic Energy = ½ × m × v² and Potential Energy = m × g × h.
Students also learn the work-energy theorem, which states that when work is done on an object, its energy changes. The law of conservation of energy explains that energy cannot be created or destroyed; it only changes from one form to another, while the total amount of energy remains constant.
The chapter further explains power, which measures how quickly work is done. Its formula is Power = Work ÷ Time, and its SI unit is the watt (W). It also introduces simple machines such as levers, pulleys, inclined planes, wheels and axles, screws, and wedges. These machines make work easier by reducing the effort needed or changing the direction of the applied force. Real-life examples help students understand how work, energy, power, and simple machines are used in everyday life.
Work, Energy, and Simple Machines carries steady weightage in Class 9th exams. Practising its MCQs and important questions is one of the fastest ways to secure marks from this chapter.
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When you ride a bicycle, several energy transformations take place:
Chemical energy ---> Mechanical energy:
The chemical energy stored in your muscles is converted into mechanical energy when you pedal.
Mechanical energy ---> Kinetic energy:
The pedaling moves the bicycle, giving it kinetic energy as it moves forward.
Mechanical energy ----> Heat energy:
Some energy is lost as heat due to friction between the tires and the road, and in the chain and gears.
Mechanical energy ---> Sound energy:
Some energy is also converted into sound when the bicycle makes noise while moving.
Summary:
Chemical energy -> Mechanical energy -> ( Kinetic energy + Heat energy + Sound energy )
The work done by gravity is zero.
As work done by gravity:
W = m * g * (h_initial – h_final)
Since the object starts and ends at the same height:
h_initial = h_final
So,
W = m * g * (h_initial – h_initial) = 0
Therefore, the net work done by gravity is zero.
The work done by the gravitational force is zero.
Explanation:
Work done by gravity depends only on the vertical movement.
Here, the object moves horizontally from A to B. There is no change in height, so gravity does not do any work.
Since vertical displacement is zero,
Work done = m × g × height change = 0
So, the gravitational force does no work in this case.
To find the work done, we use the formula for change in kinetic energy:
Work done = ½ m (v₂² – v₁²)
Here:
m = 20 kg
v₁ = 5 m/s
v₂ = 2 m/s
Now,
Work done = ½ × 20 × (2² – 5²)
= 10 × (4 – 25)
= 10 × (–21)
= –210 J
So, the work done by the force is –210 joules.
When a battery lights a bulb, the following energy changes take place:
So the energy change is:
Chemical energy ------> Electrical energy ---------> Light energy + Heat energy.
No, it does not violate the law of conservation of energy.
Explanation:
So, energy is not lost. it is just converted from potential energy to kinetic energy, which obeys the law of conservation of energy.
When a force acts on an object and the object moves in the same direction, the work done is given by the simple expression:
Work done = Force × Displacement.
This means that the amount of work depends on how much force is applied and how far the object moves because of that force.
We know that kinetic energy (KE) = ½ × mass × velocity².
When velocity is doubled:
New velocity = 2 × 5 = 10 m/s
New KE = ½ × m × (10)² = ½ × m × 100
Since original KE = 25 J, new KE = 4 × 25 = 100 J
When velocity is tripled:
New velocity = 3 × 5 = 15 m/s
New KE = ½ × m × (15)² = ½ × m × 225
New KE = 9 × 25 = 225 J
So, the kinetic energy will be 100 J when the velocity is doubled and 225 J when the velocity is tripled.
Power is the rate at which work is done. In simple words, it tells us how fast work is being done. The more quickly work is done, the greater the power.
The formula for power is:
Power = Work done ÷ Time taken
One watt of power is said to be produced when 1 joule of work is done in 1 second.
In simple words:
1 watt = 1 joule ÷ 1 second
Power is calculated using the formula: Power = Work done ÷ Time taken.
Here, the work done (energy) = 1000 J and time = 10 s.
Power = 1000 ÷ 10 = 100 W
So, the power of the lamp is 100 watts.
One joule of work is said to be done when a force of 1 newton moves an object through a distance of 1 metrein the direction of the force.
In simple words, 1 J = 1 N × 1 m.
Kinetic energy is the energy an object has because it is moving. Any object that is in motion, whether fast or slow, carries some amount of kinetic energy. If the object moves faster or has more mass, its kinetic energy becomes greater. This energy is directly linked to the motion of the object.
Work done = Force × Displacement
Work done = 7 N × 8 m = 56 J
So, the work done is 56 joules
We say that work is done when a force applied on an object actually causes it to move. If the object shows some displacement in the direction of the applied force, then work is said to be done.
If the force is applied but there is no movement, then no work is done. In simple words, work is done only when force and motion both happen together.
Work done = Force × Distance
Work done = 140 N × 15 m
Work done = 2100 J
So, 2100 joules of work is done in ploughing the field.
The kinetic energy of an object is given by the formula:
Kinetic Energy = ½ mv²
Here, m is the mass of the object and v is its velocity. This formula shows that the kinetic energy increases if the object is heavier or if it moves faster.
Work done against gravity = mgh = 20 kg * 10 m/s² * 1.5 m = 300 J. If the person's output work (lifting the suitcase) is 300 J and the energy input as 'work done by the person' is stated as 300 J, then efficiency would be (Output Work / Input Work) * 100% = (300 J / 300 J) * 100% = 100%. This is an ideal scenario for the 'person as a machine' calculation, implying no internal losses for the output work itself.
A wheelbarrow is an example of a Class II lever, where the load is between the fulcrum (wheel axle) and the effort (handles). See-saw, crowbar (lifting), and scissors are Class I levers (fulcrum between effort and load).
Energy consumed (E) = Power (P) * Time (t). First, convert time to seconds: 5 hours * 3600 seconds/hour = 18000 seconds. Then, E = 60 W * 18000 s = 1,080,000 J.
A single movable pulley has an ideal mechanical advantage (IMA) of 2. IMA = Load / Effort. So, Effort = Load / IMA = 400 N / 2 = 200 N.
If an object is moving with constant velocity, its acceleration is zero. According to Newton's second law, the net force acting on the object must be zero. Since net force is zero, the net work done (Net Force * Displacement) on the object is also zero.
Work is defined as the product of force and displacement in the direction of the force. Therefore, work is done only when a force acts on an object and causes it to undergo a displacement.
For a lever in equilibrium, Load * Load Arm = Effort * Effort Arm. So, 60 N * Load Arm = 20 N * 30 cm. Load Arm = (20 N * 30 cm) / 60 N = 600 / 60 = 10 cm.
The net force acting on the block is (Applied Force - Frictional Force) = 50 N - 10 N = 40 N. Net work done = Net Force * Displacement = 40 N * 10 m = 400 J.
Power is defined as the rate at which work is done or energy is transferred. Its unit is Watt (Joule/second), while energy's unit is Joule.
Kinetic energy is proportional to the square of velocity (KE ∝ v²). If the speed doubles (v becomes 2v), the kinetic energy becomes (2v)² = 4v². So, the new kinetic energy will be 4 times the original KE: 4 * 40 J = 160 J.
The law of conservation of energy states that energy cannot be created or destroyed, but it can be transformed from one form to another. In an isolated system, the total amount of energy remains constant.
Class I Lever: See-saw, crowbar (when lifting an object). Class II Lever: Wheelbarrow, nutcracker. Class III Lever: Fishing rod, forceps/tweezers.
Increasing the number of pulleys in a block and tackle system increases its mechanical advantage, meaning less effort is required to lift the same load. Consequently, the distance the effort needs to move increases proportionally to the mechanical advantage, as the total work done remains constant (ignoring friction).
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