An expression for the maximum diagonal length is [tex]\rm \sqrt{2} x[/tex].
In geometry, a diagonal is a line segment joining two vertices of a polygon or polyhedron, when those vertices are not on the same edge.
A diagonal is a straight line connecting the opposite corners of a polygon through its vertex. To learn about diagonals, we must first know that: (a diagonal) is a line segment.
Let x be the length of the cutting diagonal.
The expression for the maximum diagonal length is;
[tex]\rm Diagonal \ length =\sqrt{x^2+x^2} \\\\ Diagonal \ length =\sqrt{2x^2} \\\\ Diagonal \ length =\sqrt{2} x[/tex]
Hence, an expression for the maximum diagonal length is [tex]\rm \sqrt{2} x[/tex].
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