Number of positive integer solutions `(x, y, z)` of `xyz=18` is

The total number of positive integral solutions (x, y, z) such that xyz = 24 is :

The total number of positive integral solutions for (x,y,z) such that xyz=24 is

The number of the positive integral solutions (x,y, z) of the equation xyz = 24 is t, then the number of all possible factors of t is

The number of the positive integral solutions (x,y, z) of the equation xyz = 24 is t, then the number of all possible factors of t is

If the number of integral solutions (x, y, z) of the equation xyz = 18 is t, then the value of (t)/(8) is

If the number of integral solutions (x, y, z) of the equation xyz = 18 is t, then the value of (t)/(8) is

Find the total number of positive integral solutions for (x,y,z) such that xyz=24 Also find out the total number of integral solutions.

Find the total number of positive integral solutions for (x ,y ,z) such that x y z=24. Also find out the total number of integral solutions.

Find the total number of positive integral solutions for (x ,y ,z) such that x y z=24. Also find out the total number of integral solutions.

Find the total number of positive integral solutions for (x ,y ,z) such that x y z=24. Also find out the total number of integral solutions.