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Q1.

In the given figure, AB and AC are tangents to a circle with centre O and radius 8 cm. If OA = 17 cm, then the length of AC (in cm) is 

(a) 9    (b)  15   (c)  353  (d) 25

Q2.
In given figure C is centre of circle. AO and BO are tangents to circle. CMAB.
If AC=AB=6cm, then find BC.
452572_5426768276844cb49369957f5111db9e.png
Q3.
In the given figure,
AB and AC are tangents to the circle with centre O.
Given that BAC=70 and P is a point on the minor arc BC, find BPC.
285100_a44c5e6147254976887f15a7910d1a17.png
Q4.
In the given figure, common tangents AB and CD to the two circle with centres O1 and O2 intersect at E. Prove that AB = CD   [CBSE 2014]
Q5.
In Figure 2, AB and AC are tangents to the circle with centre O such that BAC=40. Then BOC is equal to
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