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Видео ютуба по тегу Prove Log X. 𝒍𝒐𝒈⁡〖𝒙^𝟐 〗. 𝒍𝒐𝒈⁡〖𝒙^𝟑 〗 … 𝒍𝒐𝒈⁡〖𝒙^𝒏 〗 = 1

If logx+logy = 7xy then prove log ( (𝑥+𝑦)/3  )=  1/(2 )  ( log x + log y )
If logx+logy = 7xy then prove log ( (𝑥+𝑦)/3 )= 1/(2 ) ( log x + log y )
leibnitz,s theorem/y=acos(logx)+bsin(logx)
leibnitz,s theorem/y=acos(logx)+bsin(logx)
If y = a cos(log x) + b sin(log x) Prove that x^2 yn+2 + (2n+1)x yn+1 + (n^2 + 1)yn =0 | In Tamil.
If y = a cos(log x) + b sin(log x) Prove that x^2 yn+2 + (2n+1)x yn+1 + (n^2 + 1)yn =0 | In Tamil.
If y=xlog(x/a+bx) prove that | If y=x log(x/(a+bx)) prove that x^3 (d^2 y)/(dx)^2=(x dy/dx−y)^2
If y=xlog(x/a+bx) prove that | If y=x log(x/(a+bx)) prove that x^3 (d^2 y)/(dx)^2=(x dy/dx−y)^2
Nth Derivative Of x^n 1 log(x)! Leibnitz Theorem ! B Sc, Engg. Math
Nth Derivative Of x^n 1 log(x)! Leibnitz Theorem ! B Sc, Engg. Math
If  `I_(n)=int (logx)^(n)dx`, then the value of `(I_(n)+nI_(n-1))` is -
If `I_(n)=int (logx)^(n)dx`, then the value of `(I_(n)+nI_(n-1))` is -
If y= acos(logx) +bsin(logx) show that x^2y2 +xy1 +y=0 and x^2(yn+2) +(2n+1)xy(n+1)+(n^2+1)yn=0
If y= acos(logx) +bsin(logx) show that x^2y2 +xy1 +y=0 and x^2(yn+2) +(2n+1)xy(n+1)+(n^2+1)yn=0
Nth Derivative Of x^3 logx!x cube logx!Problem Based On Leibnitz Theorem
Nth Derivative Of x^3 logx!x cube logx!Problem Based On Leibnitz Theorem
If y = log x/x, show that d2y/dx2 = 2log x - 3/x3
If y = log x/x, show that d2y/dx2 = 2log x - 3/x3
If y = x^n logx ,prove that xy(n+1) =n !  | Nth derivative of x^nlogx
If y = x^n logx ,prove that xy(n+1) =n ! | Nth derivative of x^nlogx
If y=x^n logx , Prove that yn=n![logx+1+1/2+...+1/n]
If y=x^n logx , Prove that yn=n![logx+1+1/2+...+1/n]
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