Logic Exam 2
Quiz yourself by thinking what should be in
each of the black spaces below before clicking
on it to display the answer.
Help!
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A being given as true | show 🗑
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show | A is False, I is false, O is true
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I being given as true | show 🗑
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O being given as true | show 🗑
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A being given as false | show 🗑
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show | I is true; A and O are undetermined
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show | A is false; E is true; O is true.
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O being given as false | show 🗑
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show | Contraries
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show | Contradictories
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Sq opposition: I to E | show 🗑
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Sq opposition: I to O | show 🗑
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Converse | show 🗑
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Obversion | show 🗑
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Contraposition | show 🗑
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show | Will Show Invalid with diagram
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No A are B. Some A are Not B. | show 🗑
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How many circles draw syllagism? | show 🗑
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show | Major Premise
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Represent second? | show 🗑
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show | Don't draw in conclusion.
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x in area | show 🗑
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x on a line | show 🗑
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curly cues? | show 🗑
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show | Equivication, Ambiguity, Amphiboly; All A's are B's. All B's are C. Therefore, As are Ds. Look different but different not okay.
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show | middle term not distributed in either premise. All A's are B's. All Cs are Bs. Therefore, All As are Cs.
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Distribution: A | show 🗑
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show | No (A) are (B)
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Distribution: I | show 🗑
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Distribution: O | show 🗑
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Illicit Major | show 🗑
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show | Minor term undistributed; assertion about all opponents of abortion but the premises make no assertion; they say nothing about all abortion opponents.All Cs are Bs. All Bs are As. Therefore, all As are Cs.
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show | No, No, therefore No. Avoid two negative premises.
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Can we have two Os? | show 🗑
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Can we have two Es? | show 🗑
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show | All As are Bs. No Cs are Bs. Therefore All As are Cs. If either premise is neg. then the conclusion must be neg.
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show | No matter will get undistributed middle or illcit major
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show | A if limited by Some. Conversion does not exist for Boolean.
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show | Sometimes E if limited, no longer works with E.
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Relational sides of the square are undone, but... | show 🗑
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show | M-P, S-M
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Second Figure | show 🗑
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Third Figure | show 🗑
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show | P-M, M-S
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show | A and E>Can't get particular IO All As are Bs All Bs are Cs. Th. Some As are Cs. From two universal premises, no particular conclusion may be drawn.
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nicegirl_07
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