*x+y+z=24n+3* *xyz=576n³+216n²+27n-25*

For what value of n, x,y,z are integers? Can someone help me to write down a code for the above!

1 | initial version |

*x+y+z=24n+3* *xyz=576n³+216n²+27n-25*

For what value of n, x,y,z are integers? Can someone help me to write down a code for the above!

Consider the following system of two equations:
$$
x + y + z = 24 n + 3
$$
$$
x y z = 576 n^2 + 216 n^2 + 27 n - 25
$$*x+y+z=24n+3* *xyz=576n³+216n²+27n-25*

For what value of ~~n, x,y,z ~~$n$ are ~~integers?
~~there integer solutions $x$, $y$, $z$?

Can someone help me to write down a code for the above!

Consider the following system of two equations:
$$
x + y + z = 24 n + 3
$$
$$
x y z = 576 ~~n^2 ~~n³ + 216 n^2 + 27 n - 25
$$

For what value of $n$ are there integer solutions $x$, $y$, $z$?

Can someone help me to write down a code for the above!

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