" If "F=(v)/(C ln(xb))," then "

If F = (v)/(C "in" (xb)) then

If f (x) = ln _(x) (ln x ), then f'(e) =

If f(x)=|(log)_(2)x|, then f(1^(+))=1 (b) f(1^(-))=-1f(1)=1( c) f'(1)=-1

If f(x)=|(log)_(e)x|, then (a) f'(1^(+))=1 (b) f'(1^(-))=-1( c) f'(1)=1(d)f'(1)=-1

In the mean value theorem f(b)-f(a)=(b-a)f'(c )(a lt c lt b), "if " a=(pi)/(6), b=(5pi)/(6) and f(x) =log(sinx) , then the value of c is -

If int (dx)/(a^(2)-x^(2))=(1)/(2a) log |f(x)|+c then f(x) is-

If int (1)/(4 + 5 sin x) " dx "= (1)/(3) log |f (x)| + c then f(x) =

int (dx) / ((xa) (xb))

If f(x)=log{(u(x))/(v(x))},u(1)=v(1) and u'(1)=v'(1)=2, then find the value of f'(1) .

If int(dx)/(f(x)) = log {f(x)}^(2) + c , then what is f(x) equal to ?