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If all ZORs are KALs, no KAL is a MIP, and some MIPs are TANs, which statement is necessarily true?
  1. No ZOR is a MIP
  2. All TANs are KALs
  3. Some ZORs are MIPs
  4. None of these
Explanation

Given:

1. All ZORs are KALs -> ZOR inside KAL

2. No KAL is a MIP -> KAL and MIP do NOT overlap

If ZOR is inside KAL, and KAL never overlaps with MIP:

=> No ZOR can be a MIP


Last verified on 17-10-2026

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