The differential equation whose general solution is `y=acos(logx)+b sin(logx)` is :

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If y=acos(logx)+bsin(logx) then proof x^2y2+xy1+y=0 and x^2yn+2+(2n+1)xyn+1+(n^2+1)yn=0. If y=acos(logx)+bsin(logx) then proof x^2y2+xy1+y=0 and x^2yn+2+(2n+1)xyn+1+(n^2+1)yn=0.
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The differential equation whose general solution is `y =log x+c` is The differential equation whose general solution is `y =log x+c` is
If y=a.cos(logx)+b.sin(logx), show that x^2y2+xy1+y=0 and x^2yn+2+(2n+1)xyn+1+(n^2+1)yn=0 If y=a.cos(logx)+b.sin(logx), show that x^2y2+xy1+y=0 and x^2yn+2+(2n+1)xyn+1+(n^2+1)yn=0
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If y= acos(logx)+bsin(logx), show that x²y2+xy1+y=0| Differential Calculus | Higher Order Derivative If y= acos(logx)+bsin(logx), show that x²y2+xy1+y=0| Differential Calculus | Higher Order Derivative