Question

a square is inscribed in an equilateral triangle that is inscribed in a circle. which represents the area of the shaded region? area of the circle − area of the square − area of the triangle area of the triangle − area of the square + area of the circle area of the triangle + area of the square + area of the circle area of the circle − area of the triangle + area of the square

Explanation:

To find the area of the shaded region, we analyze the figure. The shaded region is the part of the circle that is not covered by the unshaded parts (the triangle and the square). So, we start with the area of the circle and subtract the areas of the unshaded regions (the triangle and the square).

Answer:

area of the circle − area of the square − area of the triangle