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.d,e,f be positive integers such that (a)/(b) =b+f

If a, b, c are in G.P. and b-c, c-a, a-b are in H.P. then find the value of ((a+b+c)^(2))/(b^(2)) .

Suppose a,b,c are in A.P and a^2,b^2,c^2 are in G.P If a

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,c be in arithmetic progession, then the value of (a+2b-c) (2b+c-a) (a+2b+c), is

Let a,b,c,d be positive integers such that log_(a)b=(3)/(2) and log_(c)d=(5)/(4). If (a-c)=9, then find the value of (b-d)

Let a, b, c be the positive integers such that |[b+c,c,b],[c,c+a,a],[b,a,a+b]|=4 , then abc =

Let a , b , c , d are positive integer such that log_(a)b=3//2 and log_(c)d=5//4 . If a-c=9 , then value of (b-d) is equal to