Видео ютуба по тегу Higher Order Derivatives 𝑰𝒇 𝒚=𝒔𝒊𝒏(𝒎𝒔𝒊𝒏^(−𝟏) 𝒙)

275/1000 | Nth Order Differential Coefficient of y=cos(msin^-1x) | Leibnitz's Theorem
275/1000 | Nth Order Differential Coefficient of y=cos(msin^-1x) | Leibnitz's Theorem
If y=sin^-1(x) then show that (1-x^2) (d^2y/dx^2) -x(dy/dx)=0
If y=sin^-1(x) then show that (1-x^2) (d^2y/dx^2) -x(dy/dx)=0
if Y=sin (m sin-1x) then prove that (1-x²) Yn+2 - (2n+1) x Yn+1 - (n²-m²) Yn = 0. jaggi mathur..
if Y=sin (m sin-1x) then prove that (1-x²) Yn+2 - (2n+1) x Yn+1 - (n²-m²) Yn = 0. jaggi mathur..
𝒚=𝒔𝒊𝒏(𝒎𝒔𝒊𝒏−𝟏𝒙), 𝑷𝒓𝒐𝒗𝒆:(𝟏−𝒙𝟐)𝒅𝟐𝒚/𝒅𝒙𝟐−𝐱 𝒅𝒚/𝒅𝒙+𝒎𝟐 𝒚=𝟎 I class 12 I Higher Order Derivatives
𝒚=𝒔𝒊𝒏(𝒎𝒔𝒊𝒏−𝟏𝒙), 𝑷𝒓𝒐𝒗𝒆:(𝟏−𝒙𝟐)𝒅𝟐𝒚/𝒅𝒙𝟐−𝐱 𝒅𝒚/𝒅𝒙+𝒎𝟐 𝒚=𝟎 I class 12 I Higher Order Derivatives
If y=sin(msin-1x),then prove that (1-x^2)yn+2-(2n+1)xyn+1+(m^2-n^2)yn=0
If y=sin(msin-1x),then prove that (1-x^2)yn+2-(2n+1)xyn+1+(m^2-n^2)yn=0
Ex4. if y = Sin(mSin^-1 x) Prove that (1-x^2)y2 -xy1+m^2y = 0
Ex4. if y = Sin(mSin^-1 x) Prove that (1-x^2)y2 -xy1+m^2y = 0
Q44 | If y=sin^(-1)⁡x show that (1-x^2) (d^2 y)/(dx^2 )-x dy/dx=0 | Second Order Derivatives
Q44 | If y=sin^(-1)⁡x show that (1-x^2) (d^2 y)/(dx^2 )-x dy/dx=0 | Second Order Derivatives
Q34 | If y=e^(m sin^(-1)⁡x) then prove that (1-x^2) (d^2 y)/(dx^2)-x dy/dx-m^2 y=0 | 2nd Order Diff
Q34 | If y=e^(m sin^(-1)⁡x) then prove that (1-x^2) (d^2 y)/(dx^2)-x dy/dx-m^2 y=0 | 2nd Order Diff
Class 12- Higher Order Derivatives-If y=sin^-1x, show (1-x^2)d^2y\dx^2-x dy\dx=0
Class 12- Higher Order Derivatives-If y=sin^-1x, show (1-x^2)d^2y\dx^2-x dy\dx=0
If y=sin^-1(x)/Square root of ( 1-x^2) then prove that (1-x^2)d2y/dx2-3xdy/dx-y=0
If y=sin^-1(x)/Square root of ( 1-x^2) then prove that (1-x^2)d2y/dx2-3xdy/dx-y=0