If `P(A)=a, P(B)=b` and `P(AnnB)=c` then the expression of `P(A'nnB')` in terms of `a, b` and `c` is (A) `1-a-b-c` (B) `a+b-c` (C) `1+a-b-c` (D) `1-a-b+c`

If P(A)=2/3,P(B)=1/2 and P(AnnB)=1/6 then find the value of P(AnnB^C) .

If P(A)=2/5,\ P(B)=3/(10)a n d\ P(AnnB)=1/5, then P( A // B )P( B // A ) is equal to 5/6 b. 5/7 c. (25)/(42) d. 1

If pth, qth and rth terms of an A.P. and G.P. are both a,b and c respectively, show that a^(b-c).b^(c-a).c^(a-b)=1

If P((A)/(C))>P((B)/(C)) and P((A)/(bar(C)))>P((B)/(bar(C))), then the relationship between P(A) and P(B) is (A)P(A)=P(B) (B) P(A) P(B)(D)P(A)>=P(B)

If P(A)=(2)/(3),P(B)=(1)/(2) and P(A cap B)=(1)/(6) , find the value of P(A cup B), P(A//B), P(B//A), P(A cap B^(c )), P(A^(c ) cap B^(c )) and P(A^(c ) cup B^(c ))

If P(AnnB)=1/2, P(BnnC)=1/3, P(CnnA)=1/6 , find P(A), P(B) and P(C ),if A,B,C are independent event

If p is the length of perpendicular from the origin onto the plane whose intercepts on the axes area a,b,c then (A) a+b+c=p (B) a^-2+b^-2+c^-2=p^(-2) (C) a^(-1)+b^(-1)+c^(-1)=p^(-1) (D) a^(-1)+b^(-1)+c^(-1)=1

If a, b, c be the pth, qth and rth term of both an A.P. and G.P., then show that - a^(b-c).b^(c-a).c^(a-b)=1 .