drawing secants
secants intersect
finding secants
secant line
secants tangent
two secants
secant's point
secants meet
secant theorem
secants drawn
two secants intersect inside the circle.
the length of the secant segment is crucial for the calculation.
draw two secants from an external point to the circle.
the power of a point theorem involves secants and tangents.
calculate the length of the secant using the power of a point.
the secants formed similar triangles within the circle.
extend the secants to find the intersection point.
the two secants create a unique relationship with the circle.
analyze the relationship between the secants and the chords.
the problem requires finding the length of the secants.
the secants' intersection point lies outside the circle.
drawing secants
secants intersect
finding secants
secant line
secants tangent
two secants
secant's point
secants meet
secant theorem
secants drawn
two secants intersect inside the circle.
the length of the secant segment is crucial for the calculation.
draw two secants from an external point to the circle.
the power of a point theorem involves secants and tangents.
calculate the length of the secant using the power of a point.
the secants formed similar triangles within the circle.
extend the secants to find the intersection point.
the two secants create a unique relationship with the circle.
analyze the relationship between the secants and the chords.
the problem requires finding the length of the secants.
the secants' intersection point lies outside the circle.
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