Question
All the elderly have experienced.
All are experienced elders.
Some elders are elderly.
All are experienced elders.
Some elders are elderly.
✓
Answer
The diagram of this constitution is as follows:
Figure: The middle term in this constitution is 'experienced' in the place of function in the practicable statement and in the place of purpose in the behalf statement. So this constitution is of the fourth figure.
Differences: In this constitution, the simple statement is $'A',$ the behalf statement is $'A'$ and the result is $'I'.$ So the difference of this constitution is $‘AAI’.$
Authenticity: In this constitution, a one-sided result statement with an existential meaning has been deduced from both the omnipotent base statements which do not have an existential meaning. Thus, the existentialist connotation is to blame in this Constitution. So this constitution is dishonest.
Figure: The middle term in this constitution is 'experienced' in the place of function in the practicable statement and in the place of purpose in the behalf statement. So this constitution is of the fourth figure.
Differences: In this constitution, the simple statement is $'A',$ the behalf statement is $'A'$ and the result is $'I'.$ So the difference of this constitution is $‘AAI’.$
Authenticity: In this constitution, a one-sided result statement with an existential meaning has been deduced from both the omnipotent base statements which do not have an existential meaning. Thus, the existentialist connotation is to blame in this Constitution. So this constitution is dishonest.
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
$A\ B$
$\therefore B\ \&\ A$
→$\therefore B\ \&\ A$
Specify the need for brilliant intelligence in terms of value.
Assumption
Prove that the following arguments are standard by constructing metaphorical proof
→| $(P\ v\ Q)\ \rightarrow\ (T\ v\ S)$ |
| $\sim\ N\ \& \sim\ M$ |
| $N\ v\ \sim\ (T\ v\ S)$ |
| $H\ \rightarrow\ (P\ v\ Q)$ |
| $\therefore \sim\ H\ \&\ \sim\ M$ |
$(p\ v\ q) \leftrightarrow (q\ \&\ p)$
→Prove that the following arguments are standard by constructing metaphorical proof
→| $(Q\ \&\ B)\ v\ \sim D$ |
| $(Q\ \&\ B) \rightarrow \sim E$ |
| $F \rightarrow \sim\ \sim E$ |
| $\sim D \rightarrow (L\ \&\ N)$ |
| $F$ |
| $L\ v\ (B\ \&\ D)$ |
$p\ \&\ (q \rightarrow r)$
→$\sim p \rightarrow (p\ v\ q)$
→Haresh is Suresh's friend.
Mukesh is Harish’s friend.
Mukesh is Suresh's friend.
Mukesh is Harish’s friend.
Mukesh is Suresh's friend.
Determine the validity of the following arguments using the direct method of truth table
$P\ v\ Q$
$\sim P$
$\therefore Q$
→$P\ v\ Q$
$\sim P$
$\therefore Q$