@rajbhai-tp7cf 2일 전 Can you also solve this using the derivative of the inverse of a function, given that you have covered the derivative of y = x^x on your channel. 2026-08-09 19:24 [ytcid:UgzBQxgEHXjPK-FJbHB4AaABAg] Can you also solve this using the derivative of the inverse of a function, given that you have covered the derivative of y = x^x on your channel.
@rohangt1 2일 전 I was wondering how this function and it's derivative would look like graphically. 2026-08-09 19:09 [ytcid:UgxcOymq78WK985Ot2l4AaABAg] I was wondering how this function and it's derivative would look like graphically.
@deph_ 2일 전 e^y(lny) you can also derivate it 2026-08-09 18:55 [ytcid:Ugz62uR05j9XerjxJ2x4AaABAg] e^y(lny) you can also derivate it
@13579YOOTUBE 2일 전 Please include it too1) x^y=y^x2) x^sin y=y^sin x 2026-08-09 17:15 [ytcid:UgwcsxQBpYhcdzMG8594AaABAg] Please include it too 1) x^y=y^x 2) x^sin y=y^sin x
@choiyatlam2552 2일 전 Missed chance to summon the sacred function and express dy/dx solely in terms of x. 2026-08-09 17:14 [ytcid:UgzMM0aHDUqoPYVaO5h4AaABAg] Missed chance to summon the sacred function and express dy/dx solely in terms of x.
@arora.dinkar 2일 전 y^y (1+ln y)= dx/dy =x(1+lny) , now just invert both the sides 2026-08-09 16:11 [ytcid:UgygHc80VzOMvAu3Swp4AaABAg] y^y (1+ln y)= dx/dy =x(1+lny) , now just invert both the sides
@OhGreatSwami 2일 전 Very nice. But i still find it jarring the final solution isn’t completely in terms of y. Not sure that’s even possible. Just saying. ❤️ 2026-08-10 04:55 [ytcid:UgxV6ui4ErqCkI_ijXN4AaABAg] Very nice. But i still find it jarring the final solution isn’t completely in terms of y. Not sure that’s even possible. Just saying. ❤️