Value of `Q/(R T_0)`

If p, q,r are the statements with truth values T, F, T respectively then find the truth value of (r^^q ) harr (~p)

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

If p,q,r are single proposition with truth values T, F, F, then the truth value of (p ^^ ~ q) to (~p vv r) is

The incorrect statement is p rarr q is logically equivalent to -p vv q. If the truth-values of p,qr are T,F,T respectively,then the truth value of (p vv q)^^(q vv r) is T .sim(p vv q vv r)-=sim p^^sim q^^sim r The truth value of p^^sim(p^^q) is always T.

If p,q,r are simple statement with truth values T,F,T respectively then the truth value of ((-p vv q)^^r)rarr p is : (a) True (b) False (c) True if r is false (d) True if q is true

If det[[p,b,ca,q,ca,b,r]]=0, find the value of (p)/(p-a)+(q)/(q-b)+(r)/(r-c),p!=a,q!=b,r!=c

If a!=p,b!=q,c!=r and det[[p,b,ca,q,ca,b,r]]=0, then find the value of (p)/(p-a)+(q)/(q-b)+(r)/(r-c)

Let p,q r be three statements such that the truth value of (p ^^ q) to (q vv r) is F. Then the truth value of p,q r are respectively :

Find the values of P, Q, R, S and T. {:("Shape","Faces","Vertices","Edges"),("Hexagonal prism",P,12,Q),("Octahedron",8,R,S),("Square pyramid",5,5,T):}