Exam 5: Categorical Syllogisms

Syllogistic Form 2H Given the following syllogistic form: No P are M. $\frac{\text {All S are M. }}{\text {Some S are not P. }}$ -For Syllogistic Form 2H, after filling in the Venn diagram,

Syllogistic Form 5A Given the following syllogistic form: All $M$ are $P$ . Some Mare S. $\overline{\text{Some S are not \(P\)}}$ -For Syllogistic Form 5A, after filling in the Venn diagram, $P$ }} -For Syllogistic Form 5A, after filling in the Venn diagram, " class="answers-bank-image d-inline" loading="lazy" >

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 minor premise is:

Syllogistic Form 5G Given the following syllogistic form: Some P are M. $\frac{\text { No } \mathrm{M} \text { are } \mathrm{S} \text {. }}{\text { Some } \mathrm{S} \text { are } \mathrm{P} \text {. }}$ -For Syllogistic Form 5G, after filling in the Venn diagram,

Given the following enthymeme: Wherever freedom of expression exists, there is pornography, and freedom of expression exists in the United States. The statement needed to convert the enthymeme into a valid syllogism 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 second intermediate conclusion is:

Syllogistic Form 3D Given the following syllogistic form: All M are P. Some M are S.   Some S are P. -For Syllogistic Form 3D, the answer from the Boolean standpoint is:

Given the following syllogistic form: All $M$ are $P$ . $\frac{\text { All M are S.}}{\text { Some S are P.}}$ This form is:

Syllogism 2I Given the following syllogism: Some factually incorrect accounts are interesting novels, for some inspired stories are factually correct accounts, and all boring novels are uninspired stories. -For Syllogism 2I, the major premise is:

Syllogistic Form 4A Given the following syllogistic form: Some P are M. Some S are M.   Some S are P. -For Syllogistic Form 4A, the answer from the Boolean standpoint is:

Syllogistic Form 2E Given the following syllogistic form: All P are M. $\frac{\text { No } \mathrm{M} \text { are } \mathrm{S} \text {. }}{\text { Some } S \text { are not } P \text {. }}$ -For Syllogistic Form 2E, the mood and figure is:

Syllogistic Form 6D Given the following syllogistic form: All P are M. All M are S.   All S are P. -For Syllogistic Form 6D, the mood and figure is:

Syllogistic Form 2D Given the following syllogistic form: Some M are not P. Some S are M.   Some S are not P. -For Syllogistic Form 2D, after filling in the Venn diagram,

Syllogistic Form 5A Given the following syllogistic form: All $M$ are $P$ . Some Mare S. $\overline{\text{Some S are not \(P\)}}$ -For Syllogistic Form 5A, the answer from the Boolean standpoint is:

Syllogism 1H Given the following syllogism: No unsigned paintings are expensive art works, since no signed paintings are framed prints, and all unframed prints are inexpensive art works. -For Syllogism 1H, the major premise 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, the answer from the Boolean standpoint is:

Syllogism 1E Given the following syllogism: Some workers without papers are licensed drivers, so some workers with papers are not documented citizens, for some undocumented citizens are not unlicensed drivers. -For Syllogism 1E, the minor premise is:

Syllogistic Form 1A Given the following syllogistic form: Some M are not P. No S are M.   Some S are not P. -For Syllogistic Form 1A, the mood and figure 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, after filling in the Venn diagram,

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