(i) If n(A)=4, find n[P(A)]
(ii) If n(A)=0, find n[P(A)]
(iii) If n[P(A)]=256, find n (A)

Given n(A)=,7n(B)=8 and n(AuuB)=10" find "n[P(AnnB)].

n(p(A)) = 512, n(p(B) = 32, n(AcupB) = 16 , find n(AcapB ) :

If Aa n dB are mutually exclusive events such that P(A)=0. 35a n dP(B)=0. 45 , find P(AuuB) (ii) P(AnnB) (iii) P(A nn B^prime ) (iv) P( A^prime nn B^prime )

If n(A)=p and n(B)=q then n(AtimesB) ____.

If n (p(A)) = 1024, n (A cup B) = 15 and n (P (B)) = 32, then find n (A cap B).

If Aa n dB are events such that P(AuuB)=3//4.P(AnnB)=1//4,a n dP(A^c)=2//3 , then find (i) P(A) (ii) P(B) (iii) P(AnnB^c) (iv) P(A^cnnB)

If .^(n-1) P_(3) : P_(4) = 1 , 10 find n.

If n ( A cap B) = 3 and n ( A cupB) = 10 then find n [ P ( A Delta B)]