A B B & A - Vidyadip

Question

$A\ B$
$\therefore B\ \&\ A$

✓

Answer

Truth Table:

			Support Statement		The resulting statement
	$1$	$2$	$3$	$4$
	$A$	$B$	$A\ \&\ B$	$B\ \&\ A$
$1$	$T$	$T$	$T^*$	$T^*$
$2$	$T$	$F$	$F$	$F$
$3$	$F$	$T$	$F$	$F$
$4$	$F$	$F$	$F$	$F$
			$1, 2 (\&)$	$2, 1 (\&)$

Judgment of the validity of the argument: The full four columns are presented in the above truth table. In which the column no. $3$ in Aadhaar statement and column no.$ 4$ is the representation of the result statement. Row out of the total four rows of the truth table. The base statement in $1$ is truth $‘T’$ and the resulting statement of the same row is also truth $‘T’.$ Hence this argument is standard.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Explore more

More "question To The Point .Marks)" from The form of the argument and the validity of the argument→The form of the argument and the validity of the argument — all question types→Philosophy STD 12 Arts question papers→Gujarat Board STD 12 Arts question papers→Gujarat Board question paper generator→

Similar questions

(p & ~ q) & (p $\rightarrow$ q)

Prove that the following arguments are standard by constructing metaphorical proof

$(A \leftrightarrow B) \rightarrow (D \leftrightarrow E)$

$(D \leftrightarrow E) \rightarrow\ \sim H$

$\sim (A \leftrightarrow B) \rightarrow F$

$(F\ v\ G)\ \&\ \sim\ \sim H$

"Values are not just adjectives but standards of evaluation." Explain.

Prove that the following arguments are standard by constructing metaphorical proof

$M \rightarrow \sim (S \ \&\ T)$

$\sim (A \ \&\ B)\ v\ \sim D$

$\sim D (S \ \&\ T)$

$[\sim (A \ \&\ B) \ \&\ M)\ v\ D$

Prove that the following arguments are standard by constructing metaphorical proof

$(A\ v\ B) \rightarrow D$

$\therefore (D\ \&\ A)\ v\ P$

Prove that the following arguments are standard by constructing metaphorical proof

$P \rightarrow Q$

$R \rightarrow S$

$( \sim\ Q\ \&\ A) \& (P\ v\ R)$

$\therefore (S\ v\ Z) \& \sim\ Q$

Prove that the following arguments are standard by constructing metaphorical proof

$R \rightarrow S$

$P \rightarrow Q$

$Q \rightarrow R$

$\therefore (P \rightarrow R) \& (R\ v\ S)$

All pedestrians are devotees.
Some devotees are devotees.
Some devotees are pedestrians.

Prove that the following arguments are standard by constructing metaphorical proof

$A \rightarrow J$

$B \rightarrow R$

$(A\ v\ B)\&\ \sim D$

$J \rightarrow D$

$\therefore (D\ v\ R)\ \&\ (B\ v\ K)$

Write a short note: $2.$ Specific characteristics of scientific scope.