if x,y,z belongs to r, find all ordered triplets x,y,z that satisfy the system of equations: x+y+z=3 and x3+y3+z3=3
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x+y+z=100
It is given that x, y and z should be positive integers i.e., x1 ,y1 ,z1
Let x1=x−1, y1=y−1 and z1=z−1
Now equation becomes,
x1+y1+z1=97
Now the total number of solution is =97+3−1C3−1=99C2=4851
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