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    A cube has numbers 1 to 6 written on its faces. The sum of opposite faces is not constant. If faces showing(1,2,3 ) meet at a corner, which number is
    Question

    A cube has numbers 1 to 6 written on its faces. The sum of opposite faces is not constant. If faces showing(1,2,3 ) meet at a corner, which number is opposite 1 if 4 is opposite 2?

    A.

    3

    B.

    6

    C.

    5

    D.

    4

    Correct option is C

    Information Given:
    Faces meeting at corner: 1, 2, 3
    Given: 4 is opposite 2
    Logic:
    Adjacent faces share a corner; opposite faces never meet
    Explanation:
    Logic: Opposite faces cannot be adjacent
    Step-by-step:
    At one corner → 1, 2, 3 are adjacent
    So opposites must be from remaining numbers: 4, 5, 6
    Given: 2 ↔ 4 (opposite)
    Remaining numbers: 5, 6
    Since 1 is adjacent to 2 and 3, its opposite must be among remaining non-adjacent faces → 5
    Final Answer:
    5
    Final Correct Option:
    C

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