if pq is a tangent to a circle of radius 5cm and pq 12 cm q is point of contact
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Answer:
O is the center of a circle of radius 5cm,
PQ is a tangent to the given circle at P.
PQ meets the line OP passing through O & P.
OQ=12cm.
To find out- PQ
Solution-
We join OP.
Then OP is a radius of the given circle through the point of contact P of the tangent QP.
∴OP⊥QP
i.e ∠OPQ=90
o
....The angle between a tangent and the radius through the point of contact is 90
o
∴ΔOPQ is a right one with OQ as the hypotenuse.
So, applying Pythagoras theorem, we have
PQ=
OQ
2
−OP
2
=
12
2
−5
2
cm=
119
cm.
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Answer:
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