" (vi) "p,p+90,p+180,p+270,..." where "p=1

If it is an arithmetic progressions, find out the common difference. :- p, p + 90, p + 180, p + 270,….. Where p= (999)^999 .

Find out which of the following sequences are arithmetic progressions. For those which are arithmetic progressions, find out the common difference. 12 , 2, -8, -18 , ddot (ii) 3, 3, 3, 3, ddot (iii) p , p+90 , p+180 , p+270 , where p=(999)^(999)

Find out which of the following sequences are arithmetic progressions. For those which are arithmetic progressions, find out the common difference. 12 ,\ 2,\ -8,\ -18 ,\ ... (ii) 3,\ 3,\ 3,\ 3,\ ddot (iii) p ,\ p+90 ,\ p+180 ,\ p+270 ,\ where p=(999)^(999)

Suppose A and B are two events and P(B) = p, P(A) = p^2 where 0 lt p lt 1. If the odds against A are the cubes of the odds against B, then 6p- 1.2 is equal to ______

In an A.P., if p^(t h) term is 1/q and q^(t h) term is 1/p , prove that the sum of first pq terms is 1/2(p q+1), where p!=q .

In an A.P., if p^(t h) term is 1/q and q^(t h) term is 1/p , prove that the sum of first pq terms is 1/2(p q+1), where p!=q .

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p