Question:
Centre of a circle divides the length of the longest chord (diameter) in:
Centre of a circle divides the length of the longest chord (diameter) in:
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The centre of a circle divides the diameter into two equal parts.
Updated On: Oct 10, 2025
- Two equal parts
- Two unequal parts
- The ratio of 1:2
- The ratio of 2:3
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The Correct Option is A
Solution and Explanation
Step 1: Understanding the Diameter.
The centre of the circle divides the diameter into two equal parts. This is a fundamental property of circles, as the diameter is always bisected by the centre.
Step 2: Verifying the Options.
- Option (1): The diameter is divided into two equal parts at the centre.
- Option (2): This is incorrect, as the diameter is always divided equally.
- Option (3): The ratio is not 1:2.
- Option (4): The ratio is not 2:3. Conclusion:
Therefore, the correct answer is (1) Two equal parts.
The centre of the circle divides the diameter into two equal parts. This is a fundamental property of circles, as the diameter is always bisected by the centre.
Step 2: Verifying the Options.
- Option (1): The diameter is divided into two equal parts at the centre.
- Option (2): This is incorrect, as the diameter is always divided equally.
- Option (3): The ratio is not 1:2.
- Option (4): The ratio is not 2:3. Conclusion:
Therefore, the correct answer is (1) Two equal parts.
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