In the following diagram, the point R is the center of the circle. The lines PQ and ZV are tangential to the circle. The relation among the areas of the squares, PXWR, RUVZ and SPQT is
To solve this problem, let's analyze the given diagram and understand the relationship between the squares and the circle.
The point R is the center of the circle. The lines PQ and ZV are tangent to the circle, meaning they meet the circle at one point each.
This matches option two:
Thus, the correct answer is: Area of SPQT = Area of PXWR – Area of RUVZ.
In the given figure, $P, Q$, and $R$ are three points on a circle of radius 10 cm with $O$ as its center, $\overline{PQ} = \overline{RQ}$, and $\angle PQR = 45^\circ$. The figure is representative.
The area of the shaded region $PQRO$ is ______________ cm$^2$.
