1) prove that equal chords of a circle Subtend equal angles at the centre
2) Two congruent circles with centers o and p. intersect at two points x and y .then Lxoy=Lxpy, write true or false ,and justify your answer
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1)When equal chords subtend at the centre they form a triangle,
The triangles are congruent by SSS congruence rule (radii, equal chords)
by CPCT , angles subtended by the same chords are equal.
2)True
Draw a line joining x and y ,
Consider Δxoy and Δxpy
xy = xy (common)
xo = xp (radii of congruent circle)
yo = yp (radii of congruent circle)
⇒Δxoy ≅ Δxpy (SSS congruence rule)
∠xoy = ∠xpy (CPCT)
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