If x, y, z, t are odd natural numbers such that `x + y + z +w=20` then find the number of values of ordered quadruplet (x, y, z, t).

If x, y, z, t are odd natural numbers such that x + y + z +t=20 then find the number of values of ordered quadruplet (x, y, z, t).

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

If x,y,z are three natural numbers in A.P. such that x+y+z=30 , then the possible number of ordered triplet (x, y, z) is :

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

If x, y, z are natural numbers such that cot^(-1)x+cot^(-1)y=cot^(-1)z then the number of ordered triplets (x, y, z) that satisfy the equation is

If x, y, z are natural numbers such that LCM(x, y) =2744, LCM(y, z) = 1372 and LCM(z, x) = 2744, then the number of triplets of (x, y, z) is 'n' where sum of the digits of n is

xyz=24 , x,y,z in N. Then find the number of order pairs (x,y,z)

If x,y,z are natural number such that cot^(-1)x+cot^(-1)y=cot^(-1)z then the number of ordered triplets (x,y,z) that satisfy the equation is

If x+2y+3z=81, x, y, z in W find the number of solutions