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For each of the following pairs, assume the first one is true and determine the truth value of thesecond.3. Some S are not PAll S are P is4. No S are P.All S are P is5. All S are P.Some S are P isTrue or False6. If a syllogism has an I statement as its conclusion, then Rule 2 cannot be violated7. If a syllogism has an E and an o statement as premises, then no conclusion follows validly

For each of the following pairs assume the first one is true and determine the truth value of thesecond3 Some S are not PAll S are P is4 No S are PAll S are P i class=

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Question 3: False
- Some S are not P, therefore, some S could be P but not all.

Question 4: False
- According to the first statement, No S are P there not all or not even a single S is P

Question 5: True
- Statement 1 says all S are P, therefore, statement 2 is correct some of the S are P, the face that all S are P.

Question 6:
- False

Question 7:
- True

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