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In a circle, chords and are equal in length. Point lies on the circumference in the…
MATHEMATICS · Subjective · CBSE · Mathematics · Circles · Circles
Problem
In a circle, chords
P
Q
PQ
P
Q
and
R
S
RS
R
S
are equal in length. Point
T
T
T
lies on the circumference in the segment that contains both chords. Prove that
∠
P
T
Q
=
∠
R
S
T
\angle PTQ = \angle RST
∠
P
T
Q
=
∠
R
S
T
.
Related theory
Circles
Circle angle properties
Angle subtended by a chord
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