Which statement is true? n is a point of tangency on circle p. pt is a secant of circle p. is a secant of circle p. vu is a tangent of circle p.

Answer is C: SR is a secant of circle P.

C. Line S R is a secant of circle P.

Step-by-step explanation:

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C

Step-by-step explanation:

Given:

Circle with center P.

To find:

Which statement is true.

Solution:

In the circle P,

PT is a radius of the circle P.VU is a diameter of the circle P.SR is a secant of the circle P.NQ is a tangent line and Q is a point of tangeny of circle P.

Option A:

N is a point of tangency on circle P.

It is is not true because Q is a point of tangency of circle P.

Option B:

PT is a secant of circle P.

It is not true because PT is a radius of the circle P.

Option C:

SR is a secant of circle P.

It is true by the above bulleted points.

Option D:

VU is a tangent of circle P.​

It is not true because VU is a diameter of the circle P.

Therefore SR is a secant of circle P is a true statement.

SR is a secant of circle P

Step-by-step explanation:

see attachment for the missing figure.

In the circle P,

Option A:

N is a point of tangency on circle P.

As Q is a point of tangency of circle P. Therefore, the statement is not true.

Option B:

PT is a secant of circle P.

As PT is a radius of the circle P. Therefore, the statement is not truee.

Option C:

SR is a secant of circle P.

It is true by the above bulleted points.

Option D:

VU is a tangent of circle P.​

As VU is a diameter of the circle P. Therefore, the statement is not true

Therefore, the true statement is SR is a secant of circle P

The answer is C - sr is a secant of circle P

N is a point of tangency on circle p

Step-by-step explanation:

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