xy=a\left(x+y\right)-c,\:xz=a\left(x+z\right)-c,\:yz=a\left(y+z\right)-c,\:xy+zy+xz\:=50,\:\left(\lfloor x\rfloor -x\right)+\left(\lfloor y\rfloor -y\right)+\left(\lfloor z\rfloor -z\right)=0

asked by guest
on Nov 23, 2024 at 9:05 am



You asked:

Solve the system of equations:xy=a(x+y)−cxz=a(x+z)−cyz=a(y+z)−cxy+zy+xz=50⌊x⌋−x+⌊y⌋−y+⌊z⌋−z=0\begin{aligned}x y &= a\left( x + y \right) - c\\x z &= a\left( x + z \right) - c\\y z &= a\left( y + z \right) - c\\x y + z y + x z &= 50\\\left\lfloor x \right\rfloor - x + \left\lfloor y \right\rfloor - y + \left\lfloor z \right\rfloor - z &= 0\end{aligned}

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