Question

If you are given a circle with center c, how do you locate the vertices of a square inscribed in circle c?

Answer 1

Answer:

The square is inscribed in a circle that means the square is drawn inside a circle such that it's vertices lie on the circle.

You need to remember that the vertices of the square lie on the circumference of circle and the center of circle is also the midpoint of diagonals of the square i.e. Diagonal of the square is equal to diameter of the circle.

We could also see the image of such figure.

Answer 2

The vertices of the square are end points of two diameters passing through the center which are perpendicular and to each other.

Inscribed square in a circle

According to the question;

A square is inscribed in a circle.

In essence, the square is drawn inside a circle such that it's vertices lie on the circumference of the circle.

Since the vertices of the square lie on the circumference of circle, we can conclude that the center, c of the circle is also the midpoint of diagonals of the square and hence, the vertices are equidistant from the center of the circle Additionally, the Diagonals of the square are equal to the diameter of the circle.

Read more on inscribed square;

https://brainly.com/question/9390879