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The construction of a tangent to a circle given a point outside the circle can be justified using the second corollary to the inscribed angle theorem. An alternative proof of this construction is shown below. Complete the proof. (5 points)
Given: Circle C is constructed so that CD = DE = AD; is a radius of circle C.
Prove: is tangent to circle C.

The construction of a tangent to a circle given a point outside the circle can be justified using the second corollary to the inscribed angle theorem An alterna class=
The construction of a tangent to a circle given a point outside the circle can be justified using the second corollary to the inscribed angle theorem An alterna class=
The construction of a tangent to a circle given a point outside the circle can be justified using the second corollary to the inscribed angle theorem An alterna class=

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