A clear and efficient demonstration of how foundational geometric principles can swiftly deconstruct a spatial puzzle. It is a solid example of pedagogical clarity that values logical precision over unnecessary complexity.
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Can You Find the Radius of the Circle?
Added:Given AB is 8 and PQ is 6 and we have to find the radius of the circle.
In any circle if PQ is a chord and O is the center and from O if we make a perpendicular on PQ then it will bisect the chord.
And we have PQ is 6.
That means PB it will be 3 and BQ it will be 3.
And now if we join OP then AO and PO they are radius.
Suppose X.
AO is X and PO is X.
And BO is AB AO and AB is 8 AO is X.
BO is 8 - X.
And >> Now, OP is squared.
It will be PB is squared plus OB is squared.
And OP is X is squared.
PB is three is squared.
Plus OB is 8 minus X is squared.
And X is squared is nine plus 64 plus X is squared minus two times eight times X is 16 X.
And X is squared will get cancelled.
So, zero is 73 minus 16 X.
So, 16 X is 73.
That means X it is 73 divided by 16.
>> [music]
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