1) How are Shadows Formed?
- A shadow is a dark figure formed when an opaque object blocks the path of light.
- The source of the light, an opaque object and a screen are three basic requirements for the formation of a shadow.
- A shadow is always black in colour. Its size depends on the distance between the object and the light source.
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2) Explain How Shadows Change Throughout the Day?
- Shadows are longer in the morning and evening, and shorter during the day.
- The size of a shadow depends on the sun's position in the sky.
- The sun is near the horizon during sunrise and sunset, which makes the shadows longer.
- In the afternoon, the sun is over our heads; hence the shadows are smaller.
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3) Why Does the Sky Appear Blue?
- When sunlight passes through the atmosphere, tiny air particles of the atmosphere scatter the light waves.
- These particles scatter blue light more than other colours, making the sky appear blue.
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4) What Is a Rainbow, and How Is It Formed?
- A multi-coloured arc that appears in the sky due to the dispersion of light through water droplets is called a rainbow.
- Dispersion of light is the splitting of white light into seven constituent colours.
- Rainbow is formed after the rain due to the dispersion of sunlight by the water particles.
- The order of seven colours in the rainbow are violet, indigo, blue, green, yellow, orange, and red.
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5) How Does a Magnifying Glass Burn Things?
- A magnifying glass is made using a convex lens.
- A convex lens is thicker in the middle and thinner at the edges and has the ability to converge the light rays passing through it at one point.
- Due to the high concentration of light rays at a point, sufficient heat is produced, which can burn things.
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