intersecting chords theoremの例文
- Applying the intersecting chords theorem to these two chords produces
- This is known as the " intersecting chords theorem " since the diagonals of the cyclic quadrilateral are chords of the circumcircle.
- The geometric mean theorem can also be thought of a special case of the intersecting chords theorem for a circle, since converse of Thales'theorem ensures that the hypothenuse of the right angled triangle is the diameter of its circumcircle.
- Using the intersecting chords theorem ( also known as power of a point or secant tangent theorem ) it is possible to calculate the radius " r " of a circle given the height " H " and the width " W " of an arc:
