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Q.

Find the circumference of the Circle if Diameter = 4 cm.


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a

b

c

d

{"mathml":"<math class="image_resized" style="width:20px;height:11px"><span style="font-family: 

answer is D.

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Detailed Solution

Concept- We need to understand the fundamental concepts and formula connected to the circle in order to answer this issue. Known to us The measurement of the circle's perimeter, also known as its circumference, is called the circle's border. whereas the circle's area identifies the space it occupies. The length of a straight line drawn from the centre of a circle equals the diameter of that circle. It is often expressed in units like cm or unit m.
Here, the diameter is 4 cm.
We can determine the circle's radius since we are aware of its diameter.
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" 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" width="145" height="64" alt=Hence, the correct option is 4) {"mathml":"<math class="image_resized" style="width:20px;height:11px"><span style="font-family: cm.
 
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