Answer:
This two relationship exists :
A ) The two tangents from the point on circle to the exterior points are equal in length
B ) The angle between a tangents and radius is right angles
Step-by-step explanation:
Given as ;
The circle with center O
The points A and B is on the circle
So, AB is the diameter of circle
Now, If we draw two tangents from point A and Points B , and when we stretch both tangents to exterior point P , then at points P both will meet .
So, Two tangents AP and BP is constructed .
<u>From here if we measure the length of both tangents AP and BP , then the measure of both the lengths of tangents are equal .</u>
So , we can say that AP = BP
Again ,
<u>We can see that radius from the center O to the tangents makes right angle </u>
<u>I.e The on both tangents the radius is making equal angle i.e right angle </u>
Hence , From This two relationship exists :
A ) The two tangents from the point on circle to the exterior points are equal in length
B ) The angle between a tangents and radius is right angles
Answer
