Non Verbal Reasoning - Embedded Images - Discussion
Discussion Forum : Embedded Images - Section 1 (Q.No. 35)
Directions to Solve
In each of the following questions, you are given a figure (X) followed by four alternative figures (1), (2), (3) and (4) such that figure (X) is embedded in one of them. Trace out the alternative figure which contains fig. (X) as its part.
35.
Find out the alternative figure which contains figure (X) as its part.
(X) (1) (2) (3) (4)
Answer: Option
Explanation:
Discussion:
14 comments Page 2 of 2.
Prisha said:
3 years ago
None of these is the correct answer because the circle is joined.
Saarush Aadhithya said:
3 years ago
Yes, you are right @Prisha.
Supriyo Saha said:
1 month ago
The correct answer option A.
Here's why: A broken circle is also a part of a closed circle i.e. any broken circle can be embedded in a closed circle. The question was to find the image embedded. The direction of the arrow also matches with option A. i.e two arrows opposite meeting at the same point with a little gap.
Just like a line is a part of a square and it can be embedded in a square, the same goes for this; a broken circle is also a part of a full circle, hence it can be embedded in it as long as the option completely maintains the shape of the original circle.
Here's why: A broken circle is also a part of a closed circle i.e. any broken circle can be embedded in a closed circle. The question was to find the image embedded. The direction of the arrow also matches with option A. i.e two arrows opposite meeting at the same point with a little gap.
Just like a line is a part of a square and it can be embedded in a square, the same goes for this; a broken circle is also a part of a full circle, hence it can be embedded in it as long as the option completely maintains the shape of the original circle.
Supriyo Saha said:
1 month ago
The Correct option is A.
Here's why - If you read the question carefully, the question was to find embedded. The broken circle is a part of full circle; hence, it can be easily embedded in a full circle. Just like a line or broken square (3-sided square) is a part of a square and it can be easily embedded inside a square. This goes for circles as well. Moreover, on checking the arrows carefully, you can observe that two opposite arrows in option A meet at the same point at a little distance from each other. None other options resembles this except option A.
Here's why - If you read the question carefully, the question was to find embedded. The broken circle is a part of full circle; hence, it can be easily embedded in a full circle. Just like a line or broken square (3-sided square) is a part of a square and it can be easily embedded inside a square. This goes for circles as well. Moreover, on checking the arrows carefully, you can observe that two opposite arrows in option A meet at the same point at a little distance from each other. None other options resembles this except option A.
(1)
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