| What would be the restriction on n, k and p for PY + WY to be defined? (A) k = 3, pan (B) k is clean, p = 2 - (C) p is arbitrary, k = 3 (D) k = 2, p = 3.

Assume X, Y, Z, W and P are matrices of order 2 xxn , 3 xxk , 2 xxp , n xx3 and p xxk , respectively. Choose the correct answer The restriction on n, k and p so that P Y + W Y will be defined are:(A) k = 3, p = n (B) k is arbitrary, p=2 (C) p is arbitrary, k=3 (D) k=2 , p=3

the restriction on n, k and p so that PY +Wywill be defined are :

Assume X, Y, Z, W and P Are Matrices of Order 2 x n, 3 x k, 2 x p, n x 3 and Respectively. The restriction on n , k and p so that PY +WY will be defined are : (A) k=3,p=n (B) k is arbitrary, p=2 (C ) p is arbitrary, k=3 (D) k=2,p=3

Assume X, Y, Z, W and P are matrices of order 2 xxn , 3 xxk , 2 xxp , n xx3 and p xxk , respectively. Choose the correct answer The restriction on n, k and p so that P Y" "+" "W Y will be defined are: (A) k" "=" "3," "p" "=" "n (B) k is arbitrary ,p=2 (C) p is arbitray ,k=3 (D) k=2 , p=3

Assume Y, W and P are the matrices of orders 3xxk,nxx3andpxxk .Find the restrictions on n,k and p, so that PY + WY will be defined .

Define K_p and K_c .

Compute P(X=k) for the binomial distribution , B (n,p) where (i) n=6 , p=(1)/(3), k=3 (ii) n=10 , p=(1)/(5) ,k=4 (iii) n = 9 , p=(1)/(2) , k =7

What is the relation between K_(P) and K_(C) , Give one example for which K_(P) is equal to K_(C) ,