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Best explanation on the net😊

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To solve, first get the equation in the form ze^z=c for some constant c, then read off the answer z=W(c) and finally make 'x' the subject of that equation.

Brilliant thank you for this content! Any books or other resources you would recommend for learning these kinds of techniques thoroughly?

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❤❤

Thanks so much this was really helpful , i love to use truth table because once you know how to do it you will be able to solve all kind of questions , thanks again❤

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Good to see you present two solutions.

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Im learning this as a 9th grader Im not even in eastern Asia

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But we still haven't proved that 2 and 4 are the only sols. There might ecist some weird decimal number s.t. the equation holds. I believe the best way to prove this limit is by considering a sequence s.t.: a_0=√2 a_n+1=(√2)^a_n Then with careful analysis, we have to bound it from above by 2 and show that it is increasing therefore the lim a_n = 2 As n -->∞

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Thank You 🙂🙂

D

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I have a question sir, if a function gives 2 results for one x, hox could it be a func.? W(-1/4) W₀ or W₁

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I came across an equation. ln(x)=Wln5 Then x=ln5÷Wln5 x=1•609÷W(ln5) Then x=2•1293 Now for x to be equal to 2•1293, the value of W(ln5) has to be •7556 Could you please tell me how W(ln5) equals •7556

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Important Note: At 1:10 the author should have said "and you get your three consecutive heads in three throws" rather than "and you get your three consecutive heads". Then at 1:33 in the equation for 'E' the author erroneously omits to add "+1/8 x 3" at the end which is the probability of getting three heads in the first three throws. However in the line after at 1:44 he corrects this adding the "+3" at the end and from then on everything is correct.

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I did it using method 1 ..

if you had to calculate W(5) by hand; how would you go about it?

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Is he confusing equations, functions and relations?

Thanks 🎉

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Thanks a lot, this video really helped me out with interview prep

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For those who desire a clue - think 'Maths meets English'!😎

Jesus...

La fonction de LAMERT résosud bon nombre d'équations en matémathiques et sciences physiques Exemple : x^4 = 4.x. Equation facile. Equation plus compliquée : 4^x = 4.x. Non facile à résoudre. Utilser la fonction de 'LAMBERT W' dans ce cas.

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