`((pvvq)^^~p) to q `

A

`(pvvq)`

B

`(p^^q)`

C

`~pvvq`

D

`p^^~q`

Verified by Experts

The correct Answer is:

A

Similar Questions

Explore conceptually related problems

If p,q and r are simple propositions with truth values T,F and T , respectively, then the truth value of (~pvvq) ^^~r to p is

Without using truth table, prove that [(pvvq)^^~p]toq is a tautology.

Show that (i) p to (pvvq) is a tautology (ii) (pvvq) ^^(~ p ^^~q) is a contradiction

Show that the compound statements (pvvq)^^~p and ~ p^^q are logically equivalent.

Prepare the turth table for the statement pattern (pvvq)^^[~(pvvq)] . Interpret the result.

Let p and q be two statements. Then, (~p vv q) ^^ (~p ^^ ~q) is a

Write down the truth table for the compound statements : (~pvvq)^^(~p^^~q)

Using truth tables, determine wether the following statements are tautology or contradiction or contingency : (1) ~(~p^^~q)vvq (2) [(pvvq)^^~p]^^(~q)

~(pvvq)vv(~p^^q) is equivalent to

(~(pvvq))vv(~p^^q) is logically equivalent to