y=x^(3)log_(e)x

If y=e^(log_(e)x)," then "(dy)/(dx)=

Cosine of the acute angle between the curve y=3^(x-1)log_(e)x and y=x^(x)-1 , at the point of intersection (1,0) is

Cosine of the acute angle between the curve y=3^(x-1)log_(e)x and y=x^(x)-1 , at the point of intersection (1,0) is

Cosine of the acute angle between the curve y=3^(x-1)log_(e)x and y=x^(x)-1 , at the point of intersection (1,0) is

y=(log_(e)x)^(sinx)

y=(log_(e)x)^(sinx)

If y=x^3(log)_e(1+x) , then y'(0) is equal to.......

The solution of the differential equation (dy)/(dx)-(y+3x)/(log_(e)(y+3x))+3=0 is : (where C is a constant of integration)