Flag Electrostatics> please give me simple explanation with an...
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please give me simple explanation with answer.............................................................................

Ayisha , 7 Years ago
Grade 11
anser 1 Answers
Askiitians Tutor Team

Last Activity: 4 Months ago

Let's break down your question into a straightforward explanation. If you're looking for a simple answer, it’s essential to clarify the topic you're interested in. However, I can provide a general approach to understanding complex subjects in a simple way.

Understanding Complex Topics

When faced with a complicated subject, the key is to simplify it into manageable parts. Here’s how you can do that:

1. Identify the Core Idea

Start by pinpointing the main concept. What is the subject fundamentally about? For example, if you're studying photosynthesis, the core idea is how plants convert sunlight into energy.

2. Break It Down

Once you have the main idea, divide it into smaller components. Using the photosynthesis example, you could break it down into:

  • Light Absorption
  • Water and Carbon Dioxide Intake
  • Glucose Production

3. Use Analogies

Analogies can make complex ideas more relatable. Think of photosynthesis like a factory: sunlight is the energy source, water and carbon dioxide are raw materials, and glucose is the finished product.

4. Visual Aids

Sometimes, a picture is worth a thousand words. Diagrams, charts, or even videos can help illustrate how things work. For photosynthesis, a diagram showing the process can clarify how each component interacts.

5. Relate to Real Life

Connecting the topic to everyday experiences can enhance understanding. For instance, consider how plants in your garden thrive in sunlight and how that relates to their energy production.

Putting It All Together

By following these steps, you can transform a complex topic into something more digestible. Whether it’s science, history, or mathematics, breaking it down, using analogies, and relating it to real-life situations can significantly enhance your comprehension.

If you have a specific topic in mind, feel free to share it, and I can provide a tailored explanation using these principles!

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