If `y=logx` then `y_n=`

If y="sin"(logx), then prove that (x^2d^2y)/(dx^2)+x(dy)/(dx)+y=0

Draw the graph of y=|logx| when the graph of y=log(x) is known.

Draw the graph of y=-log(x) when the graph of y=logx is known.

If y=x^(n-1)lnx then x^2y_2+(3-2n)x y_1 is equal to (a) -(n-1)^2y (b) (n-1)^2y (c) -n^2y (d) n^2y

Find the area bounded by the curves y=logx and y=(logx)^2 .

If y=x^((logx)^log(logx)) then (dy)/(dx)=

If xa n dy are real numbers such that 2log(2y-3x)=logx+logy ,then find x/y .

If x^y=e^(x-y) , then (dy)/(dx) is (a) (1+x)/(1+logx) (b) (1-logx)/(1+logx) (c) not defined (d) (logx)/((1+logx)^2)

If y=(logx)/x , show that (d^2y)/(dx^2)=(2logx-3)/(x^3) .

If y=(logx)/x ,show\ tha t(d^2y)/(dx^2)=(2logx-3)/(x^3)