If x, y and z are real numbers such that: x + y + z = 5 and xy + yz + zx = 3. What is the largest value that any of the numbers can have?
Solve the system of equations to find the values of x, y and z: xy/(x+y)=1/2, yz/(y+z)=1/3, zx/(z+x)=1/7
Can you make a tetrahedron whose faces all have the same perimeter?
|Find all the triples of numbers $a$, $b$, $c$
such that each one of them plus the product
of the other two is always $2$.