Syllogistic Form 3E
Given the following syllogistic form:
All M are P.
$\frac{\text { Some } \mathrm{M} \text { are not } \mathrm{S} \text {. }}{\text { Some } S \text { are } P \text {. }}$
-For Syllogistic Form 3E, after filling in the Venn diagram,
A) Areas 3 and 4 are shaded, and there is an X in area 1.
B) Areas 1 and 2 are shaded, and there is an X in area 4.
C) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 4.
D) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 6.
E) Areas 3 and 4 are shaded, and there is an X in area 2.

Question

Syllogistic Form 3E
Given the following syllogistic form:
All M are P.
$\frac{\text { Some } \mathrm{M} \text { are not } \mathrm{S} \text {. }}{\text { Some } S \text { are } P \text {. }}$
-For Syllogistic Form 3E, after filling in the Venn diagram, 
A) Areas 3 and 4 are shaded, and there is an X in area 1. 
B) Areas 1 and 2 are shaded, and there is an X in area 4. 
C) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 4. 
D) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 6. 
E) Areas 3 and 4 are shaded, and there is an X in area 2.

Quizplus · Accepted Answer

The Answer of Syllogistic Form 3E
Given the following syllogistic form:
All M are P.
$\frac{\text { Some } \mathrm{M} \text { are not } \mathrm{S} \text {. }}{\text { Some } S \text { are } P \text {. }}$
-For Syllogistic Form 3E, after filling in the Venn diagram, 
A) Areas 3 and 4 are shaded, and there is an X in area 1. 
B) Areas 1 and 2 are shaded, and there is an X in area 4. 
C) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 4. 
D) Areas 1 and 2 are shaded, and there is an X on the line between areas 3 and 6. 
E) Areas 3 and 4 are shaded, and there is an X in area 2.

Syllogistic Form 3E Given the Following Syllogistic Form: All M Some M are not S. Some S are P. \frac{\text { Some } \mathrm{M} \text { are not } \mathrm{S} \text {. }}{\text { Some } S \text { are } P \text {. }} Some S are P. Some M are not S. ​

Syllogistic Form 3E
Given the Following Syllogistic Form:
All M $\frac{\text { Some } \mathrm{M} \text { are not } \mathrm{S} \text {. }}{\text { Some } S \text { are } P \text {. }}$