Well, you need to set up a right triangle, obviously, since you're using Pythagoras theorem.
The segment $OC$ should also be $2$, since $OBC$ forms an equilateral triangle. So, we're seeking to find segment $OV$.
We can figure this out by setting up a right triangle that is $OCV$, where we know two lengths; the base length is $2$, and the hypotenuse is $6$ since that is given to us.
$6^2 = 2^2 + x^2$ can be solved for $x$: $x = \sqrt {32}$, which calculated to $3$ significant digits is $5.66$.
Well, you need to set up a right triangle, obviously, since you're using Pythagoras theorem.
The segment $OC$ should also be $2$, since $OBC$ forms an equilateral triangle. So, we're seeking to find segment $OV$.
We can figure this out by setting up a right triangle that is $OCV$, where we know two lengths; the base length is $2$, and the hypotenuse is $6$ since that is given to us.
$6^2 = 2^2 + x^2$ can be solved for $x$: $x = \sqrt {32}$, which calculated to $3$ significant digits is $5.66$.
Cheers.