The video provides a clear and logical solution that turns a visual puzzle into a simple algebraic certainty. It is a fine example of mathematical clarity, though it serves more as a foundational exercise than a complex challenge.
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Prochaines étapes
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A Very Nice Geometry ChallengeAjouté :
Can you find the length X?
If we complete the circle and extend PC and QD Suppose this point is M and this point is N and join MN then if ABCD is inside a circle then sum of opposite angles angle A plus angle C it will be 180° and also angle B plus angle D it will be 180° and here angle P is 90° that means angle N it will be also 90° and angle Q is 90° that means angle M it will be also 90°.
And now we can see that the figure is symmetric about the diameter AB and CP is X.
So DN it will be also X.
And QD is 8.
So MC it will be also 8.
And SC is 6.
So BD it will be also 6.
And now in any circle if two chord AB and CD intersect at O then AO * BO it is CO * DO.
And here AB and PM is intersecting at C.
So, AC * BC it will be PC * MC.
And AC 6 * BC is 26 + 6.
BC is 26 + 6.
And PC is X * MC is 8.
And 6 * 32 is X * 8.
And 8 * 4 is 32.
So, 6 * 4 is X.
And 24 is X.
So, X is 24.
>> [music]
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