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P and Q are centres of two circles of radii 12 cm and 3 cm respectively. A and B are points of contact of the common tangent XY. Find the length of AB.
diachaudhary06:
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Answers
Answered by
4
Heyyyaa!
Ur ans:-
Let the required figure be the fig given
Therefore,
Length of OQ will be:-
12+3=15
Now, in ∆POQ ,
/_ POQ = 90°
Therefore, using Pythagoras,
QO^2=PQ^2 + QO^2
= 15 SQUARE + 9 SQUARE (12-3=9)
=306
Therefore, OQ=3√34
Also, AB = OQ ( rectangle )
Therefore, AB= 3√34
Hope it helps :)
Answered by
2
Length of OQ will be :
12+3=15
Now, in ∆POQ ,
Angle POQ = 90°
By using Pythagoras,
QO^2=PQ^2 + QO^2
= 15 SQUARE + 9 SQUARE (12-3=9)
=306
Therefore, OQ=3√34
Also, AB = OQ
So, AB= 3√34
Hope this will help u... :-)
12+3=15
Now, in ∆POQ ,
Angle POQ = 90°
By using Pythagoras,
QO^2=PQ^2 + QO^2
= 15 SQUARE + 9 SQUARE (12-3=9)
=306
Therefore, OQ=3√34
Also, AB = OQ
So, AB= 3√34
Hope this will help u... :-)
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