In Fig. 9.13, AB and CD are common tangents to two circles of unequal radii. Prove that AB = CD.
Answers
Answered by
456
simple!
just draw another tangent AD
now consider tangents AD & DC.
since,
length of tangent from an external point to a circle is equal
AD=CD()
AD=AB(same reason)
from() & ()
AB=CD
hence proved
just draw another tangent AD
now consider tangents AD & DC.
since,
length of tangent from an external point to a circle is equal
AD=CD()
AD=AB(same reason)
from() & ()
AB=CD
hence proved
Answered by
725
Just draw another tangent AD.
Now consider tangents AD & DC.
Since lenghts of tangents from an external point to a circle is equal,
AD = CD ---------[1]
Similarly, AD = AB ---------[2] ( with the same reason) .
Now from [1] & [2]
AB = CD
Hence proved.
Please mark it breanliest pleeeeaseeeee.
Now consider tangents AD & DC.
Since lenghts of tangents from an external point to a circle is equal,
AD = CD ---------[1]
Similarly, AD = AB ---------[2] ( with the same reason) .
Now from [1] & [2]
AB = CD
Hence proved.
Please mark it breanliest pleeeeaseeeee.
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