A Very Nice Math Olympiad Problem | Solve for the value of x? | Algebra Equation

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In this video, I'll be showing you step by step on how to solve this Olympiad Maths Algebra problem using a simple trick.

Please feel free to share your ideas in the comment section.

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To avoid such difficult calculation we can use concept of nth root of unity which says that if x^n=1 then x=e^(2πki/n) where If you put k gretaer than that then roots will starts repeating and also we can simplify them in much nicer form by euler identity which says e^(ix)=cosx+isinx

thebeast
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At a glance, x needs to be 1 to satisfy the equation,

YongHowChin
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√9=±3 and √8=±2√2....so there are complex roots too

sairosulaiman
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this is not math. it's something else 😂😂

hassnaabraim
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When i find something out of bound, i hit Thumb down button. And everything makes sense then.

pot_kivach
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x = 1 and very likley solutions with i

chrismcgowan
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Racine niéme de l’unité. Réponse immédiate sans calcul.

philippedelaveau
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√9=±3 and √8=±2√2....so there are complex roots too

sairosulaiman
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√9=±3 and √8=±2√2....so there are complex roots too

sairosulaiman
Автор

√9=±3 and √8=±2√2....so there are complex roots too

sairosulaiman