What is the unit of work done?
Joule
The question asks for the standard unit used to measure work done in physics. Work done is a fundamental concept related to energy transfer when a force causes displacement.
In physics, work done ($\text{W}$) is defined as the product of the force ($\text{F}$) applied to an object and the distance ($\text{d}$) the object moves in the direction of the force.
Mathematically, work done is often expressed as:
\( \text{W} = \text{F} \times \text{d} \times \cos(\theta) \)
Where $\theta$ is the angle between the force vector and the displacement vector. If the force is applied in the direction of displacement, $\cos(\theta) = 1$, so $\text{W} = \text{F} \times \text{d}$.
Let's examine the units of the components in the work formula ($\text{W} = \text{F} \times \text{d}$).
Therefore, the unit of work done is Newton-meter ($\text{N} \cdot \text{m}$). This derived unit is given a special name in the International System of Units (SI).
Let's look at each option and its corresponding physical quantity:
Based on the analysis of the options and the definition of work done, the unit of work done is the Joule.
| Unit | Physical Quantity | Relationship |
|---|---|---|
| Watt (W) | Power | Rate of work/energy (Joule/second) |
| Decibel (dB) | Sound Intensity Level | Logarithmic ratio |
| Ampere (A) | Electric Current | Rate of charge flow |
| Joule (J) | Work, Energy | Force x Distance ($1 \text{ J} = 1 \text{ N} \cdot \text{m}$) |
The unit of work done is the Joule. This unit is equivalent to a Newton-meter and represents the energy transferred when a force of one Newton acts over a distance of one meter in the direction of the force.
| Physical Quantity | SI Unit | Symbol |
|---|---|---|
| Work Done | Joule | J |
| Energy | Joule | J |
| Force | Newton | N |
| Distance / Displacement | Meter | m |
| Power | Watt | W |
| Electric Current | Ampere | A |
Work and energy are closely related concepts. Work done is a process of energy transfer. When work is done on an object, its energy changes. For example, doing work against friction increases the thermal energy of the surfaces. Doing work against gravity increases the potential energy of an object.
The Work-Energy Theorem states that the net work done on an object is equal to the change in its kinetic energy.
Different forms of energy (kinetic, potential, thermal, etc.) are all measured in Joules. This highlights the fundamental connection between work and energy.
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