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A selection of six persons has to be made from three groups which contain three persons each.
Pi, P2, P3 belong to group A,
P4. Ps, Pa belong to group B.
P7. Pa, P9 belong to group C.
If P5 is selected then Pi must be selected. If P8 is selected, then Pi cannot be selected. At least one of Pa and P9 must be selected. Pa and P8 cannot be selected together. If at least one person has to be selected from each group, all the three persons of
which group cannot be selected together?
  • a)
        Group A
  • b)
        Group B
  • c)
        Group C
  • d)
        More than one of the above
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
A selection of six persons has to be made from three groups which cont...
All the persons of Group A can be selected In the following manner without violating any of the conditions given:
P1, P2, P3. P5. P9, P8.
If P4, P5, P6, are selected, then P9 cannot be selected.
Pa must be selected.
Pi cannot be selected.
(which violates one of the given condition.)
P4, P5, Pa, i.e., all the persons of Group B, cannot be selected together.
All the persons of Group C can be selected In the following manner without violating any of the condition given:
P7, P8, P9, P2, P3, P6.
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A selection of six persons has to be made from three groups which contain three persons each.Pi, P2, P3 belong to group A,P4. Ps, Pa belong to group B.P7. Pa, P9 belong to group C.If P5 is selected then Pi must be selected. If P8 is selected, then Pi cannot be selected. At least one of Pa and P9 must be selected. Pa and P8 cannot be selected together. If at least one person has to be selected from each group, all the three persons ofwhich group cannot be selected together?a) Group Ab) Group Bc) Group Cd) More than one of the aboveCorrect answer is option 'B'. Can you explain this answer?
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A selection of six persons has to be made from three groups which contain three persons each.Pi, P2, P3 belong to group A,P4. Ps, Pa belong to group B.P7. Pa, P9 belong to group C.If P5 is selected then Pi must be selected. If P8 is selected, then Pi cannot be selected. At least one of Pa and P9 must be selected. Pa and P8 cannot be selected together. If at least one person has to be selected from each group, all the three persons ofwhich group cannot be selected together?a) Group Ab) Group Bc) Group Cd) More than one of the aboveCorrect answer is option 'B'. Can you explain this answer? for Electronics and Communication Engineering (ECE) 2024 is part of Electronics and Communication Engineering (ECE) preparation. The Question and answers have been prepared according to the Electronics and Communication Engineering (ECE) exam syllabus. Information about A selection of six persons has to be made from three groups which contain three persons each.Pi, P2, P3 belong to group A,P4. Ps, Pa belong to group B.P7. Pa, P9 belong to group C.If P5 is selected then Pi must be selected. If P8 is selected, then Pi cannot be selected. At least one of Pa and P9 must be selected. Pa and P8 cannot be selected together. If at least one person has to be selected from each group, all the three persons ofwhich group cannot be selected together?a) Group Ab) Group Bc) Group Cd) More than one of the aboveCorrect answer is option 'B'. Can you explain this answer? covers all topics & solutions for Electronics and Communication Engineering (ECE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A selection of six persons has to be made from three groups which contain three persons each.Pi, P2, P3 belong to group A,P4. Ps, Pa belong to group B.P7. Pa, P9 belong to group C.If P5 is selected then Pi must be selected. If P8 is selected, then Pi cannot be selected. At least one of Pa and P9 must be selected. Pa and P8 cannot be selected together. If at least one person has to be selected from each group, all the three persons ofwhich group cannot be selected together?a) Group Ab) Group Bc) Group Cd) More than one of the aboveCorrect answer is option 'B'. Can you explain this answer?.
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