Question
Two chords and of a circle intersect each other at outside the circle. If and , find .
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Text solutionVerified
It is given that and of a circle intersect each other at outside the circle. If and
So we get
From the figure we know that
By substituting the values
consider
So we get
On further calculation
It can be written as
By subtraction
By division
So we get
Therefore, .
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Question Text | Two chords and of a circle intersect each other at outside the circle. If and , find . |
Answer Type | Text solution:1 |
Upvotes | 150 |