Circle S and Circle U are congruent circles.
The figure shows two circles with their center labeled as Upper S and Upper U. The two circles overlap each other such that they intersect at points Upper R and Upper T. D
Name three radii of Circle S.
Name three radii of Circle U.
How are the radii of the two circles related? Explain your reasoning.
Help. I don't need the answer just how to solve it. Thank you for your time.
Circle S and Circle U are congruent circles.
The figure shows two circles with their center labeled as Upper S and Upper U. The two circles overlap each other such that they intersect at points Upper R and Upper T. Dotted lines are drawn from the point Upper S to Upper T, Upper T to Upper U, Upper U to Upper R, Upper U to Upper R, and Upper S to Upper U.
Name three radii of Circle S.
Name three radii of Circle U.
How are the radii of the two circles related? Explain your reasoning.
what is the damn question bc yall be lying
any radius has one end at the center of the circle.
S and U are congruent. Same radius.
Thanks so much
To find the radii of Circle S and Circle U, you can use the information provided in the question and the properties of congruent circles.
1. Identify the points where the two circles intersect, labeled as R and T in the question.
2. Draw a line segment connecting the center of Circle S (labeled as Upper S) with one of the intersection points, R or T. This line segment represents the radius of Circle S.
3. Repeat the same process for the other intersection point (R or T). Draw a line segment connecting the center of Circle S with the second intersection point. This represents a second radius of Circle S.
4. Finally, draw a line segment connecting the center of Circle S with the third intersection point (R or T), and this will represent the third radius of Circle S.
5. To find the radii of Circle U, follow the same steps as above, but this time connecting the center of Circle U (labeled as Upper U) with the intersection points.
6. Now, examine the radii of the two circles. Since Circle S and Circle U are congruent, their radii will be equal in length. Therefore, any radius from Circle S will have the same length as the corresponding radius from Circle U.
By following these steps, you can identify three radii of Circle S and three radii of Circle U. The radii of the two circles are related by having equal lengths because Circle S and Circle U are congruent circles.