Question

two circles touch Each Other internally show that the tangents drawn to the circle from any point on the common tangents are equal in length.​

Answer 1

Answer:

Now AO=AC and

       AB=AO

thus AB = AC.

Step-by-step explanation:

Answer 2

☺☺Hello ☺☺

Step-by-step explanation:

Given : AO is a tangent to the circles which intersect each other internally.

Consider the point A,

We construct two tangents AB and AC from point A to the two circles.

Now, AO = AC [Tangents drawn from an external point to the circle are equal in length]

Also, AB = AO [Tangents drawn from an external point to the circle are equal in length]

Thus, AB = AC

Hence, tangents drawn to the two circles (touching each other internally) from any point on the common tangent are equal in length.