According to the figure, we have a special right triangle where its hypotenuse is 2k, and the missing leg is k.
We know that the second leg is 15, so
[tex]\begin{gathered} \sqrt[]{3}\cdot k=15 \\ k=\frac{15}{\sqrt[]{3}} \end{gathered}[/tex]Let's rationalize
[tex]k=\frac{15}{\sqrt[]{3}}\cdot\frac{\sqrt[]{3}}{\sqrt[]{3}}=\frac{15\sqrt[]{3}}{3}=5\sqrt[]{3}[/tex]Where k is the missing leg.
So, the hypothenuse would be 2k, which is
[tex]2\cdot5\sqrt[]{3}=10\sqrt[]{3}[/tex]