Four positive integers \(p,q,r,s\) satisfy the following equations:
\(\begin{align*} pq+2p+q&=348 \\ qr+4q+3r&=373 \\ rs+8r+6s&=544 \end{align*}\)
What are \(p,q,r,\) and \(s?\)
I factored the equations, and used divisors to get the values of p, q, r, and s, but i'm not sure if i'm right. Any help would be appreciated :)
+26367 Four positive integers \(p,q,r,s\) satisfy the following equations:
\(\begin{align*} pq+2p+q&=348 \\ qr+4q+3r&=373 \\ rs+8r+6s&=544 \end{align*}\)
see: https://web2.0calc.com/questions/how-do-i-solve-this_22#r2
