I don't know
well, since you refuse to respond, i will assume you meant , if not. use this as a guide to do the right problem.
Proof
Assume to the contrary that there are more than one root of the equation in the interval . That is, there are at least two roots in this interval. Pick any two roots, if there are only two, pick both. Let the roots be and , with (without loss of generality). Then we have . Thus, by Rolle's theorem, there exists an in the interval such that . Now . But there is no real for which this attains zero in much less . Thus we have a contradiction. Therefore, has at most one root in
QED