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If `y=sqrt(logx+sqrt(logx+sqrt(logx+oo))),t h e n(dy)/(dx)i s` `x/(2y-1)` (b) `x/(2y+1)` `1/(x(2y-1))` (d) `1/(x(1-2y))`

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If y=sqrt(logx+sqrt(logx+sqrt(logx+oo))),t h e n(dy)/(dx)i s (a) x/(2y-1) (b) x/(2y+1) (c) 1/(x(2y-1)) (d) 1/(x(1-2y))

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If y=sqrt(logx+sqrt(logx+sqrtlogx+......oo)), " then " dy/dx is

"If "y=sqrt(logx+sqrt(logx+sqrt(logx+...oo)))", show that "(2y-1).(dy)/(dx)=(1)/(x).

If y=sqrt(x+sqrt(x+sqrt(x+longrightarrow oo))), prove that (dy)/(dx)=(1)/(2y-1)

If =sqrt(log x+sqrt(log x+sqrt(log x+)rarr oo)) prove that (2y-1)(dy)/(dx)=(1)/(x)

If y=sqrt(x+sqrt(x+sqrt(x+...to oo)),) prove that (dy)/(dx)=(1)/(2y-1)

If y=sqrt(log x+sqrt(log x +sqrt(log x+....oo))) " then prove that " dy/dx = 1/(x(2y-1)).

If y=sqrt(log x+sqrt(cos x+sqrt(cos x+...to oo))) prove that (dy)/(dx)=(sin x)/(1-2y)

Let y=sqrt(x+sqrt(x+sqrt(x+oo))) , (dy)/(dx) is equal to (a)1/(2y-1) (b) x/(x+2y) (c)1/(sqrt(1+4x) (d) y/(2x+y)

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