The statement regarding circle O and the tangents to it depends on the specific claim being made. If the statement asserts that the tangents are perpendicular to the radius at the point of tangency, then it is necessarily true. However, without knowing the exact statement, it's impossible to confirm its validity. Please provide more context for a definitive answer.
no; for example, a circle and a circle within that circle have no common tangents.
infinite
Only one which is a tangent to that circle.
help me
An infinite number. / There is no limit.
WHAT ARE THE TANGENTS OF ALL COORDINATES IN THE UNIT CIRCLE?
no; for example, a circle and a circle within that circle have no common tangents.
That depends on what question you have been asked concerning the two tangents. All by itself, a circle with two tangents is quite content, and isn't looking for a solution.
If you draw tangents to a circle at opposite ends of a diameter, those two tangents are parallel. No matter how far you extend them, they'll never meet.
Two tangents can be drawn from a point outside a circle to the circle. The answer for other curves depends on the curve.
infinite
No tangent No tangent
Only one which is a tangent to that circle.
help me
2
An infinite number. / There is no limit.
An infinite amount