If `x, 2y,3z` are in AP where the distinct numbers x,y,z are in GP then the common ratio r satisfies the inequality

if x , 2y and 3z are in AP where the distinct numbers x, yand z are in gp. Then the common ratio of the GP is

If x,y,z are in G.P and a^x=b^y=c^z ,then

Find the x, y, and z, given that the number x, 10, y, 24, z are in A.P.

If x, y, z are in A.P then e^(-x) , e^(-y) and e^(-z) are

If x,y,z are positive numbers in A.P., then

If x ,y ,a n dz are distinct prime numbers, then x , y , a n dz may be in A.P. but not in G.P. x , y , a n dz may be in G.P. but not in A.P. x , y , a n dz can neither be in A.P. nor in G.P. none of these

If x, y, z are in A.P. and tan^(-1) x, tan^(-1) y and tan^(-1)z are alos in A.P. then

Let a,b,c be in A.P and x,y,z be in G.P.. Then the points (a,x),(b,y) and (c,z) will be collinear if

If a,x,b are in A.P.,a,y,b are in G.P. and a,z,b are in H.P. such that x=9z and gt0,bgt0 , then