[" The value of 'c' in rolle's theorem for "f(x)=log[(x^(2)+ab)/(x(a+b))]],[" in "[a,b]" where "a>0" is "]

The value of 'c' in Rolle's theorem for f(x) = log ((x^(2) + ab)/(x(a+b))) in (a,b) where a gt 0 is

Value of c of Rolle's theorem for f(x)=log(x^(4)+3) on [-1,1]

Find “c” of the Rolle’s theorem for f(x)=log(x^(2)+ab)/(a+bx) in [a, b] where a, b gt 0.

Verify Rolle theorem for the function f(x)=log{(x^(2)+ab)/(x(a+b))} on [a,b], where 0

Verify Rolles theorem for the function f(x)=log{(x^(2)+ab)/(x(a+b))} on [a,b], where ' 0

The constant c of rolle's theorem for the function f(x)="log" (x^2+ab)/((a+b)x) in [a,b] where 0 notin[a,b] is

Value of 'c' of Rolle's theorem for f(x) = |x| in [-1,1] is

The value of c in Rolle's theorem for the function f(x)=(x(x+1))/(e^(x)) defined on [-1,0] is

The value of c in Rolle's theorem for the function f(x) = e^(x).sin x, x in [0, pi] is