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If p ≡ He is a carpenter and q = He is making a table. Then write down the following statement into symbols:(i) He is a carpenter and making a table.(ii) He is a carpenter but is not making a table.(iii) It is false that he is a carpenter or making a table.(iv) Neither he is a carpenter nor he is making a table.(v) He is not a carpenter and he is making a table.(vi) It is false that he is not a carpenter or is not making a table. (vii) He is a carpenter or making a table. |
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Answer» The solution of above compound statements in terms of p and q are given below : (i) p ∨ q (ii) p ∧ ⌉q (iii) ⌉(p ∧ q) (iv) ⌉p ∨ ⌉q (v) ⌉p ∧ q (vi) ( ⌉p ∨ ⌉q) (vii) p ∨ q |
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