(a) If a wheel of a bus has diameter 84 cm , find the distance covered by the bus in 12 revolutions. (b) A boy is running along the circumference of a circular track whose radius is 35 m . Find the distance covered by him to complete four rounds. A wheel of a van is making 400 revolutions per minute. If the diameter of the wheel is 70 cm find its speed. ANSWERS \( \begin{array}{llllll}\text { (c) Semicircle } & \text { (b) Minor sector } & \text { (c) Minor segment } & \text { 2. to 3. Show to your teacher. } \\ \begin{array}{lllll}\text { (a) } \\ \text { (a) radius } & \text { (b) chord } & \text { (c) diameter } & \text { (d) minor arc } & \text { (e) major a } \\ \text { (f) semicircle } & \text { 5. } & \text { a, c, d, e,f } & \text { 6. } & \text { (a) Yes }\end{array} & \text { (b) Yes }\end{array} \)
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Mind Expander
Did you know that the concept of circular motion has been around since ancient times? The Greeks and later astronomers employed the idea of wheels and orbits to describe planetary movement. Archimedes famously studied the geometry of circles, laying the groundwork for understanding circumference, which still helps us compute distances traveled by wheels today! On a practical note, understanding how to calculate the circumference of circles is vital for many real-world applications, like engineering and automotive design. For instance, when considering the wheel's revolutions, the precise calculation of speed and distance covered can directly influence vehicle performance and efficiency. So, whether you're designing a new bike or optimizing a bus route, these principles come in handy!
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