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Chapter 7: Logical Reasoning - Deduction

60 Questions 60 Minutes Pass: 60%
1 If all roses are flowers and some flowers fade quickly, which statement must be true?
2 All scientists are researchers. Some researchers are professors. Which conclusion follows?
3 No birds are mammals. All bats are mammals. What can be deduced?
4 If some A are B and all B are C, which is certain?
5 In a Venn diagram with two overlapping circles A and B, the overlapping area represents:
6 All X are Y. No Y are Z. What must be true?
7 If "Some doctors are surgeons" is true, which must be false?
8 Premise 1: All P are Q. Premise 2: Some Q are R. Conclusion: Some P are R. Is this valid?
9 Which syllogism is valid?
10 If "No politicians are honest" is false, what must be true?
11 In a family tree, if A is B's mother and B is C's father, then A is C's:
12 All books in this library are nonfiction. Some old books are fiction. Therefore:
13 If "Some X are not Y" is true, which must be false?
14 Which Venn diagram correctly represents "Some A are B and no B are C"?
15 Premise: Only graduates can apply. Conclusion: If someone applied, they must be a graduate. This is:
16 All philosophers are thinkers. Some thinkers are writers. Therefore:
17 If "Whenever it rains, the ground gets wet" is true, what follows from "The ground is not wet"?
18 Which is the logical equivalent to "All successful people work hard"?
19 In a syllogism, the middle term must:
20 If "No A are B" and "All C are B", what is true about A and C?
21 Which statement contradicts "Some athletes are not professionals"?
22 Three statements: 1) All X are Y. 2) Some Y are Z. 3) Some Z are X. If 1 & 2 are true, then 3 is:
23 If "Only A are B" is true, which must be false?
24 Which syllogism form is invalid?
25 If "Some A are not B" and "All B are C", what can we conclude?
26 In deductive reasoning, a sound argument requires:
27 Which Venn diagram represents "Some A are B and some B are not A"?
28 If "All philosophers are thinkers" and "Socrates is a philosopher", what follows?
29 Which is the contrapositive of "If it's a bird, then it can fly"?
30 What is the logical flaw in "All cats are animals. All dogs are animals. Therefore, all cats are dogs"?
31 If "No P are Q" and "Some R are Q", then:
32 Which represents immediate inference from "All S are P"?
33 What is the term for "All A are B. All A are C. Therefore, some B are C"?
34 If "Only if P then Q" is true, what else must be true?
35 Which statement is logically equivalent to "Not all students passed"?
36 In a valid syllogism, if the conclusion is negative:
37 If "Whenever X occurs, Y follows" is true, and Y didn't occur, then:
38 Which correctly analyzes "All A are B. Some B are C. Therefore, some A are C"?
39 If "Some X are Y" and "No Y are Z", what follows about X and Z?
40 What is the immediate inference from "No S are P"?
41 Which Venn diagram represents "All A are B, and some B are not A"?
42 If "Only A are B" and "Some C are B", then:
43 Which syllogism rule is violated in: "All A are B. All C are B. Therefore, all A are C"?
44 The statement "All A are B" has how many distributed terms?
45 If "Some A are not B" is true, which must be false?
46 Which correctly represents "No A are B" in predicate logic?
47 If "Whenever P is true, Q is true" and "Q is false", then:
48 Which is the obverse of "All S are P"?
49 In a valid syllogism, how many times must the middle term be distributed?
50 If "All A are B" and "Some B are not C", then:
51 Which represents the logical form of "No mammals are reptiles. All whales are mammals. Therefore, no whales are reptiles"?
52 If "Some A are B" and "All B are C", which must be true?
53 Which is the converse of "No S are P"?
54 If "All philosophers are thinkers" and "No thinkers are irrational", then:
55 Which represents "Some S are not P" in predicate logic?
56 If "Whenever X then Y" and "Y is true", what can be concluded about X?
57 Which is the contrapositive of "Only if P then Q"?
58 In a valid syllogism, if a term is distributed in the conclusion:
59 If "All A are B" and "Some C are not B", then:
60 Which correctly analyzes "All P are M. Some S are M. Therefore, some S are P"?