We are given a line 'a' and a circle with center O and radius R. We are also given that OH is perpendicular to line 'a', and H is a point on line 'a'. The relationship between the distance from the center to the line (OH) and the radius (R) determines how the line and circle interact.
| Condition | Common Points | Name of Line 'a' |
|---|---|---|
| OH > R | Не имеют общих точек | Не пересекает окружность |
| OH = R | Только одну общую точку | Касательная |
| OH < R | Две общие точки | Секущая |
Answer: The table above summarizes the analysis.