Exam 5: Categorical Syllogisms

Syllogistic Form 6I Given the following syllogistic form: Some P are M. $\frac{\text { Some S are M . }}{\text { Some S are P . }}$ -For Syllogistic Form 6I, the mood and figure is:

Syllogistic Form 4F Given the following syllogistic form: Some P are not M. $\frac{\text { All Mare S. }}{\text { Some } \mathrm{S} \text { are not } \mathrm{P} \text {. }}$ -For Syllogistic Form 4F, after filling in the Venn diagram,

Given the following enthymeme: Cathy is never happy when it rains, so Cathy must not be happy now. The statement needed to convert the enthymeme into a valid syllogism is:

Syllogism 4A Given the following syllogism: Movies are not sexy unless they have nude scenes, so Dark Interlude is sexy because it has nude scenes. -For Syllogism 4A, the minor premise is:

Syllogism 2G Given the following syllogism: All caffeinated beverages are nonalcoholic drinks, so some alcoholic drinks are not drinks with fizz, since some drinks without fizz are not decaffeinated beverages. -For Syllogism 2G, the major premise is:

Syllogistic Form 3C Given the following syllogistic form: All M are P. No S are M.   All S are P. -For Syllogistic Form 3C, after filling in the Venn diagram,

Syllogistic Form 2A Given the following syllogistic form: All $\mathrm{M}$ are $\mathrm{P}$ . All Mare S. $\overline{\text{Some S are }\mathrm{P}}$ . -For Syllogistic Form 2A, the mood and figure is:

Syllogistic Form 2A Given the following syllogistic form: All $\mathrm{M}$ are $\mathrm{P}$ . All Mare S. $\overline{\text{Some S are }\mathrm{P}}$ . -For Syllogistic Form 2A, after filling in the Venn diagram,

Syllogistic Form 3H Given the following syllogistic form: Some P are not M. $\frac{\text {Some M sre S. }}{\text { Some S are not P.}}$ -For Syllogistic Form 3H, the mood and figure is:

Syllogism 2D Given the following syllogism: Some low class characters are not people with money, so some people without money are not honest souls, since no dishonest souls are high class characters. -After reducing the number of terms in Syllogism 2D, the conclusion is:

Given the following sorites: All T are D. No D are R. All A are R. Some K are A.   Some K are not T. This sorites is:

Syllogism 2E Given the following syllogism: No unbearable experiences are pleasant flights, because all bumpy flights are unpleasant flights and all smooth flights are bearable experiences. -For Syllogism 2E, the minor premise is:

Syllogistic Form 1I Given the following syllogistic form: $\text { No } \mathrm{P} \text { are } \mathrm{M} \text {. }$ $\frac{\text { All M are S.}}{\text {No S are P. }}$ -For Syllogistic Form 1I, after filling in the Venn diagram,

Syllogism 4E Given the following syllogism: Spencer is happy whenever he wins at poker, and he won tonight. Thus, Spencer is happy tonight. -Given the following enthymeme: Peaches are not ripe unless they are soft, and your peaches are not soft. The statement needed to convert the enthymeme into a valid syllogism is:

Syllogistic Form 6A Given the following syllogistic form: No P are $M$ . Some S are M. $\overline{\text{Some S are not P}}$ -For Syllogistic Form 6A, the answer from the Boolean standpoint is:

Sorites 1D Given the following sorites: Some S are R. No B are S. All R are H. All M are B.   Some H are not M. -For Sorites 1D, the correct answer is:

Syllogistic Form 3G Given the following syllogistic form: Some P are M. $\frac{\text { All S are M. }}{\text { Some } \mathrm{S} \text { are } \mathrm{P} \text {. }}$ -For Syllogistic Form 3G, the answer from the Boolean standpoint is:

Syllogism 3G Given the following syllogism: Your diamond is valuable, because diamonds are valuable unless they are flawed, and your diamond is not flawed. -After translating Syllogism 3G into standard form, the major premise is:

Sorites 1C Given the following sorites: All G are B. Some S are T. No G are K. No T are B.   Some K are not S. -For Sorites 1C, the correct standard form is:

Syllogistic Form 1I Given the following syllogistic form: $\text { No } \mathrm{P} \text { are } \mathrm{M} \text {. }$ $\frac{\text { All M are S.}}{\text {No S are P. }}$ -For Syllogistic Form 1I, the mood and figure is: