This voucher type is used to book
deposit of cash in the bank
O Journal Voucher
O Receipt Voucher
O Contra voucher
O Blank voucher
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Answer:
Given: Two concentric circles C
1
and C
2
with centre O, and AB is the chord of C
1
touching C
2
at C.
To prove: AC=CB
Construction: Join OC.
Proof: AB is the chord of C
1
touching C
2
at C, then AB is the tangent to C
2
at C with OC as its radius.
We know that the tangent at any point of a circle is perpendicular to the radius through the point of contact.
Therefore, OC⊥AB
Considering, AB as the chord of the circle C
1
. So, OC⊥AB.
Therefore,OC is the bisector of the chord AB.
Hence, AC=CB (Perpendicular from the centre to the chord bisects the chord).
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