Let a,b ,c be positive integers such that `b/a` is an integer. If a,b,c are in GP and the arithmetic mean of a,b,c, is b+2 then the value of `(a^2+a-14)/(a+1)` is

Let a,b,c be positive integers such that (b)/(a) is an integer. If a,b,c are in geometric progression and the arithmetic mean of a,b,c is b+2 , the value of (a^(2)+a-14)/(a+1) is

Let a,b,c be positive integers such that (b)/(a) is an integer. If a,b,c are in geometric progression and the arithmetic mean of a,b,c is b+2 , the value of (a^(2)+a-14)/(a+1) is

Let a, b , c be positive integers such that b/a is an integer. if a, b , c are in geometric progression and the arithmetic mean of a , b , c is b + 2, then the value of (a^2 + a -14)/(a + 1) is

Let a ,b , c be positive integers such that (b)/(a) is an integer . If a , b , c are in geometric progression and the arithmetic mean of a , b , c , is b + 2 , then value of (a^(2)+a-14)/(a+1)

IF a,b,c are in GP and x,y are arithmetic mean of a,b and b,c respectively. Then 1/x+1/y is equal to

If a,b, and c are positive integers such that a+b+c le8 , the number of possible values of the ordered triplet (a,b,c) is

If a,b, and c are positive integers such that a+b+c le8 , the number of possible values of the ordered triplet (a,b,c) is

If a,b, and c are positive integers such that a+b+c le8 , the number of possible values of the ordered triplet (a,b,c) is

If a,b, and c are positive integers such that a+b+c le8 , the number of possible values of the ordered triplet (a,b,c) is

If a,b, and c are positive integers such that a+b+c le8 , the number of possible values of the ordered triplet (a,b,c) is