Question
Demonstrate product value.
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| (1) [B v (~ A v D)] & (A v B) | P |
| (2) ~ B | P/ $\therefore$ (~A v D) & (~ B v ~ D) |
| (3 ) B v( ~A v D) | ................ |
| (4)~A v D | ................ |
| (5) ~ B v ~ D | ................ |
| (6) (~A v D) & (~B v ~D) | ................ |
| (1)(T $\rightarrow$ K) & S | P |
| (2) ~ P $\rightarrow$ (A $\rightarrow$ B) | P |
| (3) P v (T v A) | P |
| (4) ~ P | P/$\therefore$ K v B |
| (5) T $\rightarrow$ K | |
| (6) A $\rightarrow$ B | |
| (7) T v A | |
| (8)K v B |
| (1) (P & R) v ~ S | P |
| (2) (P & R) $\rightarrow$ ~ | P |
| (3) M $\rightarrow$ ~ ~ T | P |
| (4) ~ S $\rightarrow$ (A & B) | P |
| (5) M | P/$\therefore$ A v (R & S) |
| (6) ~ ~ T | ................ |
| (7) ~(P&R) | ................ |
| (8) ~ S | ................ |
| (9) A & B | ................ |
| (10) A | ................ |
| (11) A v (R & S) | ................ |