Exam 5: Categorical Syllogisms

Given the following enthymeme: Steroid use is dangerous because it can lead to suicide. The statement needed to convert the enthymeme into a valid syllogism 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 correct mood and figure is:

Syllogism 3E Given the following syllogism: Tulips are not daffodils. Hence, since the only flowers in the garden are daffodils, there are no tulips in the garden. -For Syllogism 3E, the minor premise is:

Syllogistic Form 1H Given the following syllogistic form: No $\mathrm { M }$ are $\mathrm { P }$ . $\frac{\text {No M are P. }}{\text { Some S are not P.}}$ -For Syllogistic Form 1H, 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 standard form 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. -For Syllogism 3G, the conclusion is:

Syllogism 1C Given the following syllogism: No altered photos are accurate representations, so some inaccurate representations are attractive images, since some unaltered photos are not unattractive images. -After reducing the number of terms in Syllogism 1C, the conclusion is:

Syllogistic Form 2A Given the following syllogistic form: All M are P. All M are S.   Some S are P. -For Syllogistic Form 2A, the answer from the Boolean standpoint is:

Syllogistic Form 1D Given the following syllogistic form: All P are M. $\frac { \text { No } S \text { are } M } { \text { All } S \text { are } P \text {. } }$ -For Syllogistic Form 1D, the answer from the Boolean standpoint is:

Given the following enthymeme: Sam wants a dog that is good with children, so he doesn't want a pit bull. The statement needed to convert the enthymeme into a valid syllogism is:

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 answer from the Boolean standpoint is:

Given the following enthymeme: Only domestic corporations are sensitive to workers' needs, and Hitachi is not domestic. The statement needed to convert the enthymeme into a valid syllogism is:

Sorites 1G Given the following sorites: All D are A. No B are C. Some E are D. $\frac{\text { All A are B. }}{\text { Some } E \text { are not } C}$ -For Sorites 1G, the first intermediate conclusion is:

Syllogistic Form 5F Given the following syllogistic form: All P are M. $\frac{\text { No } \mathrm{S} \text { are } \mathrm{M} \text {. }}{\text { Some } \mathrm{S} \text { are not } \mathrm{P} \text {. }}$ -For Syllogistic Form 5F, the answer from the Boolean standpoint is:

Sorites 1F Given the following sorites: Some Q are K. All E are L. No K are B. $\frac{\text { All } L \text { are } B \text {. }}{\text { Some } Q \text { are not } E \text {. }}$ -For Sorites 1F, the first intermediate conclusion is:

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: Any vehicle that gets good fuel economy is environmentally friendly, and hybrid cars get good fuel economy. The statement needed to convert the enthymeme into a valid syllogism is:

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: Tiffany sells only expensive watches, so Cartier watches must be expensive. The statement needed to convert the enthymeme into a valid syllogism is:

Given the following enthymeme: The office is closed today, because today is Sunday. The statement needed to convert the enthymeme into a valid syllogism is:

Syllogistic Form 3F Given the following syllogistic form: Some M are not P. $\frac{\text { Some } \mathrm{M} \text { are } \mathrm{S} \text {. }}{\text { Some } \mathrm{S} \text { are not } \mathrm{P} \text {. }}$ -For Syllogistic Form 3F, after filling in the Venn diagram,

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