cos[b log(x)/(d)]

int(cos(a+b log x))/(x)dx

If f(x)=sin(log x) then f(xy)+f((x)/(y))-2f(x)cos(log y)=(A)cos(log x)(B)sin(log y)(C)cos(log(xy))(D)0

If f(x) = sin x , the derivative of f (log x) w.r.t.x is a)cosx b)f' (logx) c)cos (log x) d) (cos(logx))/(x)

If f(x)=sin(logx) then f(xy)+f(x/y)-2f(x)cos(logy)= (A) cos(logx) (B) sin(logy) (C) cos(log(xy)) (D) 0

Differentiate: cos[sin(log x)]

Differentiate the functions (log x)^(cos x)

Differentiate the following functions with respect to x:(i)log(cos x^(2)) (ii) cos(log x)^(2)

Differentiate cos(log x)^(2) with respect to x:

In the reaction x A rarr yB, log{-(d[A])/(dt)}=log{+(d[B])/(dt)}+0.3 Then, x:y is