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The image you uploaded appears to be in Thai and involves a square ABCD inscribed in a circle, with some geometric relationships and distances noted. The task involves finding the areas of certain regions formed by lines crossing through points on the circle.

Here’s a summary of the information provided:

- A square ABCD has side lengths of 14 units, and the square is inscribed in a circle.
- Points M, P, and N appear to be used in relation to the square and the circle, and there are lines through these points and intersections with the circle.
- We are tasked with finding areas, possibly related to a segment of the circle and other sections of the geometric figure, using \(\pi = \frac{22}{7}\).

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A square ABCD with a side length of 14 units is inscribed in a circle. Given that a line through points A and D intersects side BC and a line MN passes through the circle's center O perpendicular to AD at P, find the difference between the areas of the circle and the square ABCD. Assume π = 22/7.

Solve a geometry problem involving a square ABCD with a side length of 14 units inscribed in a circle. Learn how to calculate the difference between the areas of the circle and the square using formulas for area and radius. Step-by-step explanation provided for Grades 8-10.

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