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One question on determining whether statements are propositions.
Four questions about truth tables for various logical expressions.
Metadata
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
Contributors
History
Marie Nicholson 7 years, 2 months ago
Created this as a copy of Propositions and Truth Tables.Name | Status | Author | Last Modified | |
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Propositions and Truth Tables | Ready to use | Newcastle University Mathematics and Statistics | 20/11/2019 14:51 | |
Marie's copy of Propositions and Truth Tables | draft | Marie Nicholson | 17/01/2018 14:07 | |
Propositions and Truth Tables | draft | Marie Nicholson | 12/02/2021 15:33 | |
Statements and Truth Tables | draft | Johnny Yi | 30/04/2019 06:38 | |
Blathnaid's copy of Propositions and Truth Tables | draft | Blathnaid Sheridan | 23/08/2019 17:30 |
There are 3 other versions that do you not have access to.
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1.Ready to useAsks to determine whether or not 6 statements are propositions or not i.e. we can determine a truth value or not.
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2.Ready to useCreate a truth table for a logical expression of the form aopb where a,b can be the Boolean variables p,q,¬p,¬q and op one of ∨,∧,→. For example ¬q→¬p.
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3.Ready to useCreate a truth table for a logical expression of the form (aop1b)op2(cop3d) where a,b,c,d can be the Boolean variables p,q,¬p,¬q and each of op1,op2,op3 one of ∨,∧,→. For example: (p∨¬q)∧(q→¬p).
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4.Ready to useCreate a truth table for a logical expression of the form ((aop1b)op2(cop3d))op4e where each of a,b,c,d,e can be one the Boolean variables p,q,¬p,¬q and each of op1,op2,op3,op4 one of ∨,∧,→. For example: ((q∨¬p)→(p∧¬q))∨¬q
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5.draftCreate a truth table for a logical expression of the form ((aop1b)op2(cop3d))op4(eop5f) where each of a,b,c,d,e,f can be one the Boolean variables p,q,¬p,¬q and each of op1,op2,op3,op4,op5 one of ∨,∧,→. For example: ((q∨¬p)→(p∧¬q))→(p∨q)
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6.Ready to useCreate a truth table for a logical expression of the form ((aop1b)op2(cop3d))op4e where each of a,b,c,d,e can be one the Boolean variables p,q,r,¬p,¬q,¬r and each of op1,op2,op3,op4 one of ∨,∧,→. For example: ((q∨¬r)→(p∧¬q))∧¬r
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