Chapter 7: Work, Energy and Simple Machines
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๐Ÿ› Vidyoric Certified โ€ข Dr. Ananya Sharma
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Chapter 7: Work, Energy and Simple Machines

Video Lecture 1: Scientific Definition of Work & Positive, Negative, Zero Work

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# Video Lecture 1: Scientific Definition of Work & Positive, Negative, Zero Work
**Speaker:** Dr. Ananya Sharma | **Duration:** ~06:00 mins

### Introduction: Everyday Work vs Scientific Work
In everyday speech, a student sitting at a desk reading a textbook for five hours says, *"I have done a mountain of work today!"*
A laborer standing motionless holding a 50 kg bag of cement on his head for an hour under the sun complains of heavy work.
Yet in physics, the work done in both these cases is **strictly ZERO**!

In physics, **Work** is done if and only if two simultaneous conditions are satisfied:
1. A force must act on the object.
2. The object must undergo physical displacement along or in the direction of the force!
$$\mathbf{W = F \cdot s \cdot \cos\theta}$$

### Positive, Negative, and Zero Work
- **Positive Work ($\theta = 0^\circ$):** Force and displacement act in the same direction ($W = F \cdot s$). When you push a shopping cart forward and it rolls forward.
- **Negative Work ($\theta = 180^\circ$):** Force opposes the direction of displacement ($W = -F \cdot s$). The friction of the road acting on a braking car, or gravity acting on an apple thrown vertically upward!
- **Zero Work ($\theta = 90^\circ$ or $s = 0$):**
- A porter carrying luggage on his head walking horizontally: gravitational force acts vertically downward ($90^\circ$ to horizontal displacement), so $W_{\text{gravity}} = 0$!
- Pushing against a solid concrete wall that does not move ($s = 0$).
STEP 2 โ€ข CONCEPT NOTES โฑ๏ธ 3 min read
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Scientific Concept of Work & Types of Work

Figure 7.1: Scientific Work W = Fยทsยทcosฮธ, Positive Work, Negative Work and Zero Work Geometry
Figure 7.1: Scientific Work W = Fยทsยทcosฮธ, Positive Work, Negative Work and Zero Work Geometry

1. Scientific Definition of Work

Work is done when a force ($F$) produces a displacement ($s$) in an object:

$$\mathbf{W = F \cdot s \cdot \cos\theta}$$
  • SI Unit: Joule ($\text{J}$) ($1\text{ Joule} = 1\text{ N}\cdot\text{m} = 1\text{ kg}\cdot\text{m}^2/\text{s}^2$).
  • Quantity Type: Scalar quantity.

2. The Three Conditions of Work

  1. Positive Work ($\theta = 0^\circ$): Force and displacement act in the same direction ($W = +Fs$). Example: pulling a wagon forward.
  2. Negative Work ($\theta = 180^\circ$): Force acts in the opposite direction to displacement ($W = -Fs$). Example: frictional force slowing down a rolling ball.
  3. Zero Work ($\theta = 90^\circ$ or $s = 0$):
  • A coolie carrying luggage on his head walking horizontally ($F_{\text{gravity}}$ is perpendicular to horizontal displacement: $\cos 90^\circ = 0$).
  • A satellite orbiting Earth in a circular orbit ($W_{\text{gravity}} = 0$).
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๐Ÿง  Review Due (Interval: 1 Day) Card 1 of 8 (SM-2 Active Recall)
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What is the scientific definition of Work done?
ANSWER & EXPLANATION (BACK) Space โ†ต to flip
Work is done when an applied force produces displacement along or in the direction of the force (W = Fยทsยทcosฮธ).
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