Question:

What is the maximum number of complete circles that will be seen, if the strips given below are re-arranged without rotating?
maximum number of complete circles that will be seen

Updated On: Sep 8, 2025
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Correct Answer: 7

Solution and Explanation

If we observe the strips given in the image, we need to arrange them without rotating in such a way to maximize the formation of complete circles. The task involves aligning the circular patterns such that they appear continuous from one strip to another.
Analyzing the strips, each one includes segments of circles. To form a complete circle, segments from adjacent strips must align perfectly. Given the constraints that the strips cannot be rotated, we must carefully align them based on their existing orientation.

After examining possible alignments:
  • Look for segments that match the color and position previously formed by the neighboring strip's circle pattern.
  • Evaluate the given strips for the most overlapping segments that can adequately complete circle outlines.
Following this approach, after arranging the strips, the maximum number of complete circles formed is found to be 7, which is consistent with the expected range of 7 to 7. Therefore, the solution involves careful visual alignment and positioning of the strips for maximum overlap and completion of circular patterns.

The maximum number of complete circles is: 7
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