Show that the equation has a solution in the open interval by evaluating an…

MATHEMATICS · Subjective · AP · Calculus AB · Limits and Continuity · Limits and Continuity

Problem

Show that the equation cos⁡x=x2\cos x = \dfrac{x}{2} has a solution in the open interval (0,π)(0,\pi) by evaluating an appropriate function at the endpoints of the interval.

Related theory

Browse the problem library