Question

Prove that only one tangent can be drawn to any point located on the circle.

plz guys don't answer wrong ..​

Answer 1

Answer:

Theorem. At any point on a circle's circumference, one and only one tangent can be drawn to it, and this tangent is perpendicular to the radius through the point of contact. We will prove that L is a tangent to S. ... Thus, L intersects S in only one point (P), and hence L is a tangent to S

Answer 2

Answer:

Hint: Only one tangent can be drawn to a circle from a point on the same circle, we will prove this by constructing a line perpendicular to the radius and will prove that all other points of the line lie exterior of the circle and hence touches the circle at a single point.