An infinite GP has first term `x` and sum 5, then `x` belongs to (2004, 1M) (a) `x<-10` (b) `-10ltxlt0` (c) `0ltxlt0` (d) `xgt10`

An infinite G.P has first term x and sum 5 then x belongs to?

An infinite G.P has first term x and sum 5 then x belongs

An infinite G.P. has 2^(nd) term x and its sum is 4 . Then x belongs to

Statement 1: If an infinite G.P. has 2nd term x and its sum is 4, then x belongs to (-8,1)dot Statement 2: Sum of an infinite G.P. is finite if for its common ratio r ,0<|r|<1.

Find the sum of an infinitely decreasing G.P. whose first term is equal to b+2 and the common ratio to 2/c, where b is the least of the product of the roots of the equation (m^(2)+1)x^(2)-3x+(m^(2)+1)^(2)=0 and c is the greatest value of the sum of its roots.