10th Class Mental Ability Puzzle Test Question Bank Puzzle Test

  • question_answer
    Directions: Read the following information carefully to answer the given questions: XYZ Ltd. presently has three Accounts Assistants - A, B and C - and five Accounts Officers - D, E, F, G and H. Its management is planning to open a new office in another city using three Accounts Officers and two Accounts Assistants from its present staff. The following guidelines have been established to set up the new office:
    (i)  A and C are constantly finding faults with each other and should not be sent as members of the same team.
    (ii) C and E function well alone but not as a team. They should not be sent as members of the same team.
    (iii) D and G do not enjoy good relations. They should not be sent as members of the same team.
    (iv) Since D and F have been competing for a promotion, they should not be sent as members of the same team.
    Under the guidelines developed, which of the following must go to the new office?

    A)  6                            

    B)         8

    C)  12                         

    D)         15

    Correct Answer: A

    Solution :

     As discussed in Q 12, the two Accounts Assistants taken must be (A, B) or (B, C). If D is selected along with (A, B), then neither F nor G can be selected. So, E and H must be selected and the team becomes A, B, D, E, H. If D is not selected and E is selected along with (A, B), then the remaining two Accounts Officers selected may be (F, G) or (G, H) or (F, H). Thus, the possible teams are A, d, E, F, G; A, B E, G, H and A, B E, F. H. If neither D nor E is selected, then F, G and H may be selected along with (A, B) and the team becomes A, B, F, G, H. If (B, C) is selected, then E cannot be selected. So, three Accounts Officers have to be selected from amongst D, F, G and H. But, if D is selected. Thus, the team becomes B, C, F, G, H. Thus, the total number of possible teams is 6 - (A, B, D, E, H); (A, B, E, F, G); (A, B, E, G, H); (A, B, E, F, H); (A, B, F, G, H); (B, C, F, G, H).


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