Some tables are chairs.
Some chairs are doors.
Conclusions:
1. Some tables are doors
2. Some doors are tables
3. All the doors are chairs
4. All the chairs are tables

a. Only 2 and 4 b. Only 1 and 3 c. Only 4

d. Only 1 and 4 e. None of the four

• applying a rule , some tables are chairs value are 50 50
  some chairs are doors value are 50 50
  in the conclusion, part
  statement 1 fails due to there is no relation between tables and doors
  statement 2 fails due to there is no relation between doors and tables
  statement 3 fails because according to rule in ALL statements values are 100 and 50 if we see the value of doors are not same
  statement 4 fails because according to rule in ALL statements values are 100 and 50 if we see the value of chairs are not same
  so, therefore, the answer is
  e. None of the four
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• e none of the four
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• E . none of the above
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• e. none of the four
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• E. None of These
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• e.none of the four
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• none of the four
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• e,none of the four.
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• e
  above statements are false
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• e.none of the four
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• e none of the four
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• e none of these
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• e none of the four
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• 4. the given conclusions are not suitable
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• e
  none of the four
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• e.none of the four
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• b.Only 1 and 3
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• only 1 and 4
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• option: e. None of the four
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• e. none of the four
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• none of the four
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• e.none of the above
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• none of the four
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• Ans e.None of the four
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• e.none of the four
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• option ----e
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• Ans 4.None of the four
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• None of the Four.
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• D
  because tables and chairs are swaaped
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• e. None of the four
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• e)none of the four
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• answer is 1 and 3
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• e. from venn diagram we conclude that the statement e is correct
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• answer is 1,3,4 statements are true. try by using venn diagrams
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• d ) Only 1 and 4 as some table = some chair = some doors
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• Using venn diagram we can easily get the option E: none of four
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• Only m4maths is enough to prepare for capegemi plz forward papers or any materials if u have mishra.shashank061@gmail.com
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• None of the four
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