TiberiusK
- 24
- 0
Consider the parallelogram
with adjacent sides OP; OQ where P is the point (x1; x2); Q is the point (y1; y2) and O is
the origin.What does this [tex]||x + y||^{2}+ ||x - y||^{2} = 2(||x||^{2} + ||y||^2)[/tex]say about a parallelogram in the plane?
I know [tex]||x + y|| & ||x -y||[/tex] represent the diagonals but is there any way of proving it?
with adjacent sides OP; OQ where P is the point (x1; x2); Q is the point (y1; y2) and O is
the origin.What does this [tex]||x + y||^{2}+ ||x - y||^{2} = 2(||x||^{2} + ||y||^2)[/tex]say about a parallelogram in the plane?
I know [tex]||x + y|| & ||x -y||[/tex] represent the diagonals but is there any way of proving it?