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With $ \overline{\mathrm{PQ}} $ of length $ 6.1 \mathrm{~cm} $ as diameter, draw a circle.
To do:
We have to draw a circle with a length $6.1\ cm$ as its diameter.
Solution:
Steps of construction:
(i) Let us draw $\overline{PQ}$ of length $6.1\ cm$.
(ii) By taking a measure greater than half of the length of $\overline{PQ}$ and pointing the pointer of the compasses on the point P let us draw a circle.
(iii) With the same measure by pointing the pointer of the compasses at point Q let us draw two arcs on the formed circle and point them as R and S.
(iv) Now, let us join the points R and S. This intersects with $\overline{PQ}$ at a point let us name this intersection as O.
(v) Now, by pointing the pointer of compasses at point O with a measure of the radius from point P to O let us draw another circle passing through the point Q.
(vi) Therefore, the required circle with a diameter $6.1\ cm$ is formed.
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