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Discussion :: Analytical Reasoning

  1. What is the minimum number of different colours required to paint he given figure such that no two adjacent regions have the same colour?

  2. A.
    3
    B.
    4
    C.
    5
    D.
    6

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    Answer : Option A

    Explanation :

    The figure may be labelled as shown.

    The regions A, C, E and G can have the same colour say colour 1.

    The regions B, D, F and H can have the same colour (but different from colour 1) say colour 2.

    The region 1 lies adjacent to each one of the regions A, B, C, D, E, F, G and H and therefore it should have a different colour say colour 3.

    The regions J, L and N can have the same colour (different from colour 3) say colour 1.

    The regions K, M and O can have the same colour (different fromthe colours 1 and 3). Thus, these regions will have colour 2.

    The region P cannot have any of the colours 1 and 2 as it lies adjacent to each one of the regions J, K, L, M, N and O and so it will have colour 3.

    The region Q can have any of the colours 1 or 2.

    Minimum number of colours required is 3.


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