centre of a circle is 6,2 and radius is 10cm this circle cut the y axis at a and b draw a rough figure find the coordinates of a and b
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Given-
AB is a tangent to a circle with centre as P and radius PT=6cm.
AB touches the circle at T.
PB intersects the circumference at Q and AB at B such that ∠TPB=60
o
.
To find out- PB
Solution-
PT=PQ=6cm ...(given)
TQ is joined.
Then, ΔPQT is isosceles.
∴∠PTQ=∠PQT
i.e ∠PTQ+∠PQT=2(∠PTQor∠PQT)
So, by the angle sum property of triangles, we have
∠TPQ+2∠PTQ=180
o
⟹60
o
+2∠PTQ=180
o
⟹∠PTQ=60
o
=∠PQT
So, ΔPQT is equilater
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