If x,y,z are integers in AP lying between 1 and 9 and x15,y41, and z31b are three digit numbers , then the value of `|[5,4,3],[x51,y41,z31],[x,y,z]|` is

If x,y and z are the integers in AP lying between 1 and 9 and x 51, y 41 and z 31 are three digits number the value of |{:(5,4,3),(x51,y41,z31),(x,y,z):}| is

If x,y and z are the integers in AP lying between 1 and 9 and x 51, y 41 and z 31 are three digits number the value of |{:(5,4,3),(x51,y41,z31),(x,y,z):}| is

If x,y and z are the integers in AP lying between 1 and 9 and x 51, y 41 and z 31 are three digits number the value of |{:(5,4,3),(x51,y41,z31),(x,y,z):}| is

If x,y and z are three numbers such that x+y=13,y+z=15 and z+x=16,then the value of (xy+xz)/(xyz) is:

The value of |(x+y,y+z,z+x),(x,y,z),(x-y,y-z,z-x)|=

If x,y,z are integers and x ge 0 , y ge 1 , z ge 2 , x+y+z = 15 , then the number of values of the ordered triplet (x,y,z) is :

If x,y,z are integers such that x>=0,y>=1,z>=2 and x+y+z=15, then the number of values of ordered triplets (x,y,z) are