What is the side of an equilateral triangle if the length of the radius of the circle circumscribed

What is the side of an equilateral triangle if the length of the radius of the circle circumscribed about the triangle is 4√3cm?

A circle is considered circumscribed about a triangle if it has three common points with it coinciding with the vertices of the triangle.

An equilateral triangle is a triangle in which all sides (as well as all angles) are equal to each other.

The side of an inscribed equilateral triangle is determined by the formula:

a = R × 2√3

Substitute the values:

a = 4 × √3 × 2 × √3; (we write in this form for ease of understanding)

a = 4 × 2 × 3; (if the same numbers are under the signs of the root, then when they are added, the same number is obtained)

a = 24cm